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Stability for boundary actions of cocompact lattices in Euclidean buildings

T0 review · 2 major / 6 minor · reviewed 2026-08-02 · deepseek-v4-flash

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Pith's one-line read The induced action of a cocompact lattice on every flag space of a locally compact Euclidean building is topologically stable: every sufficiently small perturbation is semi-conjugate to the original action.

desk verdict A genuinely new and likely correct C0 stability theorem for boundary actions of cocompact lattices in higher-rank Euclidean buildings, with one small but real gap in Corollary 3.16 that should be patchable. read the letter →

arxiv 2607.14668 v1 pith:S4DPJHTJ submitted 2026-07-16 math.DS math.GRmath.MG

Thang Nguyen , Theodore Weisman This is my paper · ORCID
classification math.DSmath.GRmath.MG MSC 53C2453C2037D40
keywords topologicalstabilityEuclideanbuildingsflagboundariessemi-conjugacylatticeactionsp-adicLiegroupspointcodershigher-rankMorselemma
verification ladder T0 review T1 audit T2 compute T3 formal

The pith

A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.

The reading

The paper proves a C0 rigidity statement for boundary actions of cocompact lattices on Euclidean buildings. It shows that the standard action of such a lattice on the space of τmod-flags in the visual boundary cannot be destroyed by small perturbations in the homeomorphism group: any nearby action is forced onto the original one by a continuous equivariant surjection. This extends rank-one boundary stability results to higher-rank Euclidean buildings, and it implies that actions of cocompact lattices in semisimple p-adic Lie groups on parabolic quotients G/Q are topologically stable. The proof works by encoding points of the flag space as infinite paths in finite directed graphs built from a quantitative expansivity estimate and the higher-rank Morse lemma.

What carries the argument

The proof rests on a general stability criterion built from finitary point coders: finite directed graphs whose vertices are open subsets of the flag space and whose edges are labeled by group elements, so that an infinite path yields a nested intersection coding a point. Two such coders, related by an interpolation property, turn coding data into a semi-conjugacy. To build the coders, the paper proves a quantitative expansivity estimate: for each flag z, some group element moving the basepoint far out along a Weyl cone over z contracts nearby flags by a factor E in an ultrametric visual metric. A higher-rank Morse lemma, quoted as a black box, guarantees that uniformly regular quasi-geodesi

What would settle it

Look for a locally compact Euclidean building and a compact set Θ inside the open star of τmod for which some Θ-regular quasi-geodesic sequence does not lie in any bounded neighborhood of a single Weyl cone V(x0,st(τ)) over a unique τmod-flag. Finding one such sequence would refute the quoted higher-rank Morse lemma and remove the mechanism that converts coding data into regular quasi-geodesics, so the paper's argument would no longer go through.

Watch

Extended reading notes

Core claim

The central claim is that the action ρ0 of a cocompact lattice Γ on a flag boundary M of a locally compact Euclidean building is topologically stable. Concretely, there is a neighborhood of ρ0 in the space of all homomorphisms Γ→Homeo(M) such that every action ρ in that neighborhood is semi-conjugate to ρ0: a continuous surjection M→M intertwines ρ with ρ0. Because M is a Cantor set for each choice of flag type, semi-conjugacy is the natural C0 equivalence; the paper shows in Section 7 that it cannot generally be improved to conjugacy, even though bi-Lipschitz perturbations would admit such an upgrade. A direct corollary is that for any semisimple p-adic Lie group G, any parabolic subgroup Q

Load-bearing premise

The load-bearing assumption is the higher-rank Morse lemma: uniformly regular quasi-geodesic sequences in a Euclidean building stay within a bounded distance of a Weyl cone over a unique boundary flag; if that statement failed, the coding construction and the interpolation property would collapse.

Editorial extensions

If this is right

  • Every cocompact lattice in a semisimple p-adic Lie group acts topologically stably on G/Q for every parabolic subgroup Q.
  • Semi-conjugacy is optimal in general: the paper constructs arbitrarily small perturbations of a rank-two p-adic flag action that are not conjugate to the original action, only semi-conjugate.
  • If attention is restricted to bi-Lipschitz perturbations, the semi-conjugacy upgrades to a genuine conjugacy.
  • The coding criterion is a general device: any action admitting two stable proto-coders satisfying contraction, separation, and interpolation is topologically stable, independent of the building geometry.

Reading between the lines

Editorial extensions of the paper, not claims the author makes directly.

  • A natural testable extension is to apply the same expansivity-plus-Morse-lemma combination to other CAT(0) spaces with a regular quasi-geodesic theory, such as higher-rank symmetric spaces, where no C0 stability result is currently known for nonuniform lattices.
  • The blowup construction suggests that topological stability, rather than conjugacy, is the correct expected rigidity in the totally disconnected setting; this may guide targeted results in the p-adic analogue of the general program on classifying actions of large groups.
  • Because the interpolation property is the only place where the higher-rank Morse lemma enters, one could test the machinery by replacing that lemma with a synthetic 'straightness' axiom and checking which groups acting on which flag boundaries satisfy it.
  • The paper's rank-two counterexample may generalize to all ranks at least two, indicating that the C0 stability theorem is sharp in a way that would not be visible from smooth or bi-Lipschitz rigidity alone.
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Editorial analysis

A structured set of objections, weighed in public.

Desk editor's note, referee report, and a circularity audit.

Referee Report

2 major / 6 minor

Summary. The paper proves Theorem 1.1: for a locally compact Euclidean building X and a group Γ acting properly and cocompactly by isometries on X, the induced action on the space M of τmod-flags in the visual boundary is topologically stable: every sufficiently small perturbation of ρ0 in Hom(Γ, Homeo(M)) is semi-conjugate to ρ0. The proof is modular. Section 2 develops an automata-theoretic stability criterion (Theorem 2.12) in terms of two proto-coders and four conditions (P1)–(P4). Section 4 proves a quantitative expansivity/contraction estimate (Theorem 4.1) for the action on flag boundaries. Section 5 constructs proto-coders from cocompact building actions, using the Kapovich–Leeb–Porti higher-rank Morse lemma (quoted as Theorem 3.15) to pass between regular quasi-geodesics and codings. Section 6 establishes an interpolation property (Proposition 6.1) and assembles the proof of Theorem 1.1. Section 7 gives an example showing that semi-conjugacy cannot in general be upgraded to conjugacy. Corollary 1.3 applies the theorem to parabolic quotients G/Q for semisimple p-adic Lie groups.

Significance. If correct, this is a substantial advance: it extends C0 boundary stability beyond hyperbolic/rank-one and real higher-rank settings to Euclidean buildings and totally disconnected flag spaces, where no smooth structure is available. The paper is careful with quantified constants, makes the logical architecture transparent, and includes a counterexample showing the optimality of semi-conjugacy. Its main strengths are the clean separation of the stability criterion from the geometric construction, the explicit use of the higher-rank Morse lemma, and the detailed verification of the coding properties. The principal caveat is the heavy reliance on the quoted Morse lemma and one under-justified step in the proof of Corollary 3.16; with that repaired, the result is significant and publishable.

major comments (2)
  1. [Section 3.8, Corollary 3.16] The proof of Corollary 3.16 applies Theorem 3.15 to each tail and then asserts that uniqueness of the Morse-lemma flag gives τ_n = τ_0. As stated, Theorem 3.15 fixes the basepoint as the first term of the sequence and gives a constant D depending only on Θ,K,A; a tail with basepoint x_n need not satisfy the same D-neighborhood condition for τ_0, so uniqueness for the tail does not, by itself, identify its flag with τ_0. This identification is load-bearing: Corollary 3.16 is used in Proposition 5.11, Proposition 5.15, and the interpolation argument in Proposition 6.1, and hence for property (P4) in the proof of Theorem 1.1. Please fill this step, for example using Lemma 3.8/separated stars, or quote explicitly a stronger tail-independence statement from [KLP18].
  2. [Sections 5–6 (proof of Theorem 1.1)] The coding construction is contingent on the exact uniformity of the quoted higher-rank Morse lemma ([KLP18, Theorem 1.3], stated here as Theorem 3.15). Propositions 5.11, 5.15, and 6.1 each require that the constant D depend only on Θ,K,A, and that the associated flag be unique for the whole sequence and its tails. The manuscript does not prove this uniformity and does not isolate the precise statement it needs from [KLP18]. This is an external-input risk rather than an internal inconsistency, but it is load-bearing: if the required uniformity fails, the coding construction and (P4) collapse. Please add an explicit statement of the exact uniformity hypothesis used, with a precise reference to the corresponding statement in [KLP18].
minor comments (6)
  1. [Section 2] Many cross-references are mislabeled: Definition 2.3 is cited as Theorem 2.3, Lemma 2.5 as Theorem 2.5, Remark 2.7 as Theorem 2.7, Definition 2.9 as Theorem 2.9, Lemma 2.11 as Theorem 2.11, Lemma 2.14 as Theorem 2.14, Corollary 2.15 as Theorem 2.15, and Lemma 2.16 as Theorem 2.16. Please correct.
  2. [Lemma 2.18 proof] The displayed line "Φ(ϕ(ρ(γ)p))⊂W(z)" appears to be a typo. The intended argument seems to be that ρ(γ)p ∈ ρ(γ)Φ(ϕ(p)) = Φ(ρ0(γ)ϕ(p)) ⊂ W(z). Please rephrase.
  3. [Lemma 5.10 proof] Near the end of the proof, d_X(u,v) is used for points u,v in the boundary flag space M; this should be d_o (or another metric on M), not the metric on X.
  4. [Theorem 4.1 proof] The proof begins by taking x,y∈B(γ^{-1}τ, ϵ0), but the statement uses ϵ. Unify the notation and make the dependence of ϵ on the constants explicit.
  5. [Section 6, proof of Proposition 6.1] In the inductive construction of (w_k), the line "y_n ∈ V(w_{n_k}, st_{Θ'}(τ))" should read "y_n ∈ V(w_k, st_{Θ'}(τ))". Also, references to "Theorem 5.5" and "Theorem 5.2" should be to "Remark 5.5" and "Proposition 5.2" respectively.
  6. [Corollary 1.3] The assertion that every lattice in a semisimple p-adic Lie group is uniform is used without a reference or proof. If this is standard, please supply a citation; if it is not always true, the statement of the corollary needs adjustment.

Circularity Check

0 steps flagged · score 0.0 of 10

No circularity: the coding construction is an independent geometric argument; self-cited coder lemmas are published and the KLP Morse lemma is an external input, not a restatement of the theorem.

full rationale

I walked the derivation chain. Section 2 states and proves a general automata-theoretic stability criterion (Theorem 2.12); the only imported ingredient is Lemma 2.5, quoted from [MMW24, Lemma A.3]. That lemma is a published, parameter-free statement about contracting point coders whose hypotheses (finite F, ρ-contracting coders) do not include the building action or topological stability, so under rule 4 the self-citation is genuine independent evidence rather than a circular load. Sections 3–5 construct the proto-coders from the geometry of the building, using the higher-rank Morse lemma of Kapovich–Leeb–Porti (Theorem 3.15, quoted from [KLP18, Theorem 1.3]) as the external mechanism converting Θ-regular quasi-geodesics into unique τmod-flags and back; this is an external-input dependency, not a circular reduction. The paper explicitly worries about constant-ordering in Remark 5.5 and the proof of Proposition 5.11, Lemma 5.17, and Proposition 5.15 indeed choose L before ϵ, with ϵ depending on L but never L on ϵ, so no hidden self-definitional dependence appears. Section 6 proves the interpolation property using [KLP18, Lemma 3.11] and the nesting lemma, and then feeds it into condition (P4); no fitted parameter is renamed as a prediction and no equation reduces to its own input by construction. The proof of Corollary 3.16 contains a step where the equality τ_n = τ is asserted from the uniqueness part of Theorem 3.15; this is a potential proof gap or external-uniformity risk, not a circularity, and does not change the verdict. The central claim is conditional on KLP18's Morse lemma and on MMW24's Lemma A.3, but those are external published results, so the appropriate finding is no circularity.

Assumptions & free parameters 0 free parameters · 5 assumptions · 0 invented entities

No data-fitting is involved; the central claim is a pure mathematical theorem. The free-parameter list is empty because the many constants (L, D, ε, Θ, K, A) are existential bounds chosen inside proofs, not fitted to data. The axioms are standard background plus two external theorems: the KLP18 higher-rank Morse lemma and Tits' classification of thick irreducible buildings of rank ≥ 3. The paper also imports the coding formalism from MMW24/KKL19; those are published proofs, so they are treated as axioms of the literature.

assumptions (5)
  • domain assumption Higher-rank Morse lemma for Euclidean buildings ([KLP18, Thm 1.3]; quoted as Thm 3.15): every Θ-regular (K,A)-quasi-geodesic is uniformly close to a Weyl cone over a unique τmod-flag.
    Used in Propositions 5.11, 5.15 and Section 6 to convert between codings and regular quasi-geodesics; if this lemma failed, the coding construction and interpolation would not go through.
  • domain assumption A locally compact Euclidean building all of whose irreducible factors have rank at least 3 is the Bruhat–Tits building of a semisimple p-adic Lie group (Tits [Tit74]).
    Used in Section 1 to state that Theorem 1.1 is equivalent to Corollary 1.3 in the rank ≥ 3 case; not needed for the general Theorem 1.1.
  • standard math CAT(0) and building axioms: visual boundary, spherical building structure, type map θ, logarithm maps, nesting and separated stars (lemmas from [KL97] and [KLP18] invoked throughout).
    Background for the geometry of Euclidean buildings; the paper cites [KL97] and [KLP18] for these facts.
  • standard math Milnor–Schvarcz lemma: a proper cocompact action of Γ on X makes the orbit map a quasi-isometry between Γ and X.
    Used in Lemma 5.16 to bound word length of path-sequence elements against displacement in X.
  • domain assumption The ultrametric d_o on the flag space M is well-defined and compatible with the cone topology.
    Used throughout Section 4 to quantify contraction; the paper asserts the basic properties and relies on them.

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Pith. "Pith review of Stability for boundary actions of cocompact lattices in Euclidean buildings." pith.science (2026). https://pith.science/paper/S4DPJHTJ

@misc{pith2026260714668,
  author       = {Pith},
  title        = {Pith review of: Stability for boundary actions of cocompact lattices in Euclidean buildings},
  year         = {2026},
  howpublished = {\url{https://pith.science/paper/S4DPJHTJ}},
  note         = {Machine review of arXiv:2607.14668}
}
abstract

When $X$ is a locally compact Euclidean building, the isometry group of $X$ acts by homeomorphisms on the space of $k$-simplices in the visual boundary of $X$. We consider perturbations of these actions for discrete groups of isometries acting with compact quotient on $X$, showing that all small enough perturbations are semi-conjugate to the original action. This proves in particular that, when $Q$ is any parabolic subgroup in a semisimple $p$-adic Lie group $G$, the induced action of a cocompact lattice in $G$ has a topologically stable action on $G/Q$.

Figures

Figures reproduced from arXiv: 2607.14668 by the authors.

Figure 1
Figure 1. Examples of compact subset Θ ⊂ ost(τmod) when τmod is a vertex (left), edge (center), or interior face (right) of a 2-simplex σmod. Note that the picture is not isometric, since σmod is a spherical simplex. We observe: Proposition 3.4. If x, y ∈ X are distinct, then θ( ⃗xy) = ιθ( ⃗yx). Proof. Consider an apartment A ⊂ X containing x and y. The segment [x, y] extends uniquely to a geodesic line ℓ ⊂ A, which can be or… view at source ↗
Figure 2
Figure 2. Three compact subsets of ost(τmod), when τmod is a vertex of a 2-simplex σmod; the figure depicts a neighborhood of a vertex τ in the model apartment amod. The innermost set (red) is not convex or τmod-convex. The middle set (blue) is convex, but not τmod-convex. The outermost set (gray) is both convex and τmod￾convex. A τmod-convex subset gives rise to convex Θ-stars and Θ-cones: Lemma 3.13 ([KLP18, Proposition 3.1… view at source ↗
Figure 3
Figure 3. Illustration for the proof of Theorem 4.3. In this case τmod is a vertex of the one-dimensional simplex σmod. first show that it is possible to make this intuition precise in the case where one basepoint lies in the intersection of a pair of σmod-Weyl sectors based at the other. This gives a sharper (but more restrictive) version of Theorem 4.1. Lemma 4.3 (Change-of-basepoint map in Weyl sectors). Let o ∈ X, let x, … view at source ↗
Figures from the paper (4 more)
Figure 4
Figure 4. Figure 4: Illustration for the proof of Theorem 4.4. As in [PITH_FULL_IMAGE:figures/full_fig_p020_4.png]
Figure 5
Figure 5. Figure 5: Illustration for the proof of Theorem 4.1. Fix a compact subset Θ′′ ⊂ ost(τmod) whose interior contains Θ′ . We claim that if L is sufficiently large, then θ(ow) ∈ Θ′′ [PITH_FULL_IMAGE:figures/full_fig_p021_5.png]
Figure 6
Figure 6. Figure 6: The rays [o, ξ′ n ), [o, ξn) converge to rays [o, ξ), [o, ξ′ ). By bounding ∠o(xn, ξn) and ∠o(xn, ξ′ n ), we bound ∠o(ξ, ξ′ ). Since pn and p ′ n both leave every bounded subset of X, as long as n is large enough, yn lies on the segment [o, pn] and y ′ n lies on the se…
Figure 7
Figure 7. Figure 7: The “interpolating” sequence (zi) between the two sequences (xn) and (ym). We claim that the sequence (zn) is Θ′ -regular. To see this, first note that for any k, and any nk−1 ≤ n < m ≤ nk, we have zm ∈ V (zn,stΘ′(τ )) by convexity of Θ′ -cones, hence V (zm,stΘ′(τ )) ⊂…

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Works this paper leans on

299 extracted references · 97 canonical work pages

  1. [1]

    Margulis, G. A. , TITLE =. Dokl. Akad. Nauk SSSR , FJOURNAL =. 1969 , NUMBER =

    1969

  2. [2]

    Pecastaing, Vincent , TITLE =. Math. Ann. , FJOURNAL =. 2024 , NUMBER =. doi:10.1007/s00208-022-02528-z , URL =

    work page doi:10.1007/s00208-022-02528-z 2024

  3. [3]

    Pecastaing, Vincent , TITLE =. Geom. Funct. Anal. , FJOURNAL =. 2020 , NUMBER =. doi:10.1007/s00039-020-00537-1 , URL =

    work page doi:10.1007/s00039-020-00537-1 2020

  4. [4]

    Boundary actions by higher-rank lattices: Classification and embedding in low dimensions, local rigidity, smooth factors

    Boundary actions by higher-rank lattices: Classification and embedding in low dimensions, local rigidity, smooth factors. arXiv e-prints , keywords =. doi:10.48550/arXiv.2405.16202 , archivePrefix =. 2405.16202 , primaryClass =

    work page Pith review arXiv doi:10.48550/arxiv.2405.16202

  5. [5]

    Brown, Aaron and Rodriguez Hertz, Federico and Wang, Zhiren , TITLE =. Ann. of Math. (2) , FJOURNAL =. 2022 , NUMBER =. doi:10.4007/annals.2022.196.3.1 , URL =

    work page doi:10.4007/annals.2022.196.3.1 2022

  6. [6]

    Entropy-rigidity of locally symmetric spaces of negative curvature , JOURNAL =

    Hamenst\". Entropy-rigidity of locally symmetric spaces of negative curvature , JOURNAL =. 1990 , NUMBER =. doi:10.2307/1971507 , URL =

    work page doi:10.2307/1971507 1990

  7. [7]

    Fayad, Bassam and Khanin, Kostantin , TITLE =. Ann. of Math. (2) , FJOURNAL =. 2009 , NUMBER =. doi:10.4007/annals.2009.170.961 , URL =

    work page doi:10.4007/annals.2009.170.961 2009

  8. [8]

    Herman, Michael-Robert , TITLE =. Inst. Hautes \'. 1979 , PAGES =

    1979

Show all 299 references
  1. [9]

    Leeb, Bernhard , TITLE =. Invent. Math. , FJOURNAL =. 1995 , NUMBER =. doi:10.1007/BF01231445 , URL =

    1995 doi

  2. [10]

    and Leeb, B

    Kapovich, M. and Leeb, B. , TITLE =. Geom. Funct. Anal. , FJOURNAL =. 1998 , NUMBER =. doi:10.1007/s000390050076 , URL =

    1998 doi

  3. [11]

    Kleiner, Bruce and Lang, Urs , TITLE =. Invent. Math. , FJOURNAL =. 2020 , NUMBER =. doi:10.1007/s00222-020-00955-w , URL =

    2020 doi

  4. [12]

    and Minsky, Yair N

    Behrstock, Jason A. and Minsky, Yair N. , TITLE =. J. Lond. Math. Soc. (2) , FJOURNAL =. 2011 , NUMBER =. doi:10.1112/jlms/jdr027 , URL =

    2011 doi

  5. [13]

    Local limit theorem for symmetric random walks in

    Gou\". Local limit theorem for symmetric random walks in. J. Amer. Math. Soc. , FJOURNAL =. 2014 , NUMBER =. doi:10.1090/S0894-0347-2014-00788-8 , URL =

    2014 doi

  6. [14]

    2002 , PAGES =

    Valette, Alain , TITLE =. 2002 , PAGES =. doi:10.1007/978-3-0348-8187-6 , URL =

    2002 doi

  7. [15]

    Lafforgue, Vincent , TITLE =. C. R. Acad. Sci. Paris S\'. 1998 , NUMBER =. doi:10.1016/S0764-4442(99)80019-6 , URL =

    1998 doi

  8. [16]

    Connes, Alain and Moscovici, Henri , TITLE =. C. R. Acad. Sci. Paris S\'. 1988 , NUMBER =

    1988

  9. [17]

    and Schroeder, Viktor , TITLE =

    Anderson, Michael T. and Schroeder, Viktor , TITLE =. Invent. Math. , FJOURNAL =. 1986 , NUMBER =. doi:10.1007/BF01389092 , URL =

    1986 doi

  10. [18]

    Connell, Christopher and Farb, Benson , TITLE =. Comm. Anal. Geom. , FJOURNAL =. 2003 , NUMBER =. doi:10.4310/CAG.2003.v11.n5.a7 , URL =

    2003 doi

  11. [19]

    Forum Math

    Liu, Beibei and Wang, Shi , TITLE =. Forum Math. Sigma , FJOURNAL =. 2023 , PAGES =. doi:10.1017/fms.2023.73 , URL =

    2023 doi

  12. [20]

    2022 , eprint=

    Polynomial effective density in quotients of H^3 and H^2 H^2 , author=. 2022 , eprint=

    2022

  13. [21]

    Bader, Uri and Fisher, David and Miller, Nicholas and Stover, Matthew , TITLE =. Invent. Math. , FJOURNAL =. 2023 , NUMBER =. doi:10.1007/s00222-023-01186-5 , URL =

    2023 doi

  14. [22]

    Finiteness of maximal geodesic submanifolds in hyperbolic hybrids , JOURNAL =

    Fisher, David and Lafont, Jean-Fran. Finiteness of maximal geodesic submanifolds in hyperbolic hybrids , JOURNAL =. 2021 , NUMBER =. doi:10.4171/jems/1077 , URL =

    2021 doi

  15. [23]

    Bader, Uri and Fisher, David and Miller, Nicholas and Stover, Matthew , TITLE =. Ann. of Math. (2) , FJOURNAL =. 2021 , NUMBER =. doi:10.4007/annals.2021.193.3.4 , URL =

    2021 doi

  16. [24]

    Pesin, Ja. B. , TITLE =. Izv. Akad. Nauk SSSR Ser. Mat. , FJOURNAL =. 1977 , NUMBER =

    1977

  17. [25]

    and Ivanov, S

    Burago, D. and Ivanov, S. , TITLE =. Geom. Funct. Anal. , FJOURNAL =. 1994 , NUMBER =. doi:10.1007/BF01896241 , URL =

    1994 doi

  18. [26]

    Time-preserving conjugacies of geodesic flows , JOURNAL =

    Hamenst\". Time-preserving conjugacies of geodesic flows , JOURNAL =. 1992 , NUMBER =. doi:10.1017/S0143385700006581 , URL =

    1992 doi

  19. [27]

    Guillarmou, Colin and Lefeuvre, Thibault , TITLE =. Ann. of Math. (2) , FJOURNAL =. 2019 , NUMBER =. doi:10.4007/annals.2019.190.1.6 , URL =

    2019 doi

  20. [28]

    , TITLE =

    Croke, Christopher B. , TITLE =. Geometric methods in inverse problems and. 2004 , ISBN =. doi:10.1007/978-1-4684-9375-7\_4 , URL =

    2004 doi

  21. [29]

    2023 , eprint=

    Boundary actions of lattices and C^0 local semi-rigidity , author=. 2023 , eprint=

    2023

  22. [30]

    , TITLE =

    Kanai, M. , TITLE =. Geom. Funct. Anal. , FJOURNAL =. 1996 , NUMBER =. doi:10.1007/BF02246995 , URL =

    1996 doi

  23. [31]

    Ralf Spatzier and Kurt Vinhage , title=. J. Amer. Math. Soc. , Fjournal =. 2023 , Pages =

    2023

  24. [32]

    Group actions in ergodic theory, geometry, and topology---selected papers , PAGES =

    Fisher, David , TITLE =. Group actions in ergodic theory, geometry, and topology---selected papers , PAGES =. 2020 , ISBN =

    2020

  25. [33]

    Large groups actions on manifolds , BOOKTITLE =

    Labourie, Fran. Large groups actions on manifolds , BOOKTITLE =. Doc. Math. , FJOURNAL =. 1998 , NUMBER =

    1998

  26. [34]

    Franks, John and Handel, Michael , TITLE =. Geom. Topol. , FJOURNAL =. 2003 , PAGES =. doi:10.2140/gt.2003.7.757 , URL =

    2003 doi

  27. [35]

    Polterovich, Leonid , TITLE =. Invent. Math. , FJOURNAL =. 2002 , NUMBER =. doi:10.1007/s00222-002-0251-x , URL =

    2002 doi

  28. [36]

    , TITLE =

    Zimmer, Robert J. , TITLE =. Inst. Hautes \'. 1984 , PAGES =

    1984

  29. [37]

    , TITLE =

    Zimmer, Robert J. , TITLE =. Bull. Amer. Math. Soc. (N.S.) , FJOURNAL =. 1983 , NUMBER =. doi:10.1090/S0273-0979-1983-15093-0 , URL =

    1983 doi

  30. [38]

    Topology , FJOURNAL =

    Farb, Benson and Shalen, Peter , TITLE =. Topology , FJOURNAL =. 2000 , NUMBER =. doi:10.1016/S0040-9383(99)00020-8 , URL =

    2000 doi

  31. [39]

    Brown, Aaron and Rodriguez Hertz, Federico and Wang, Zhiren , TITLE =. Ann. of Math. (2) , FJOURNAL =. 2017 , NUMBER =. doi:10.4007/annals.2017.186.3.3 , URL =

    2017 doi

  32. [40]

    Farb, Benson and Shalen, Peter , TITLE =. Invent. Math. , FJOURNAL =. 1999 , NUMBER =. doi:10.1007/s002220050286 , URL =

    1999 doi

  33. [41]

    Witte, Dave , TITLE =. Proc. Amer. Math. Soc. , FJOURNAL =. 1994 , NUMBER =. doi:10.2307/2161021 , URL =

    1994 doi

  34. [42]

    Geometry, rigidity, and group actions , SERIES =

    Weinberger, Shmuel , TITLE =. Geometry, rigidity, and group actions , SERIES =. 2011 , MRCLASS =

    2011

  35. [43]

    Actions de r\'

    Ghys, \'. Actions de r\'. Invent. Math. , FJOURNAL =. 1999 , NUMBER =. doi:10.1007/s002220050329 , URL =

    1999 doi

  36. [44]

    Actions de groupes de

    Navas, Andr\'. Actions de groupes de. Ann. Sci. \'. 2002 , NUMBER =. doi:10.1016/S0012-9593(02)01107-2 , URL =

    2002 doi

  37. [45]

    Non left-orderability of lattices in higher rank semi-simple Lie groups , publisher =

    Deroin, Bertrand and Hurtado, Sebastian , keywords =. Non left-orderability of lattices in higher rank semi-simple Lie groups , publisher =. 2020 , copyright =. doi:10.48550/ARXIV.2008.10687 , url =

    2020 doi arXiv

  38. [46]

    and Monod, N

    Burger, M. and Monod, N. , TITLE =. J. Eur. Math. Soc. (JEMS) , FJOURNAL =. 1999 , NUMBER =. doi:10.1007/s100970050007 , URL =

    1999 doi

  39. [47]

    Anosov actions: classification and the Zimmer Program , publisher =

    Damjanovic, Danijela and Spatzier, Ralf and Vinhage, Kurt and Xu, Disheng , keywords =. Anosov actions: classification and the Zimmer Program , publisher =. 2022 , copyright =. doi:10.48550/ARXIV.2211.08195 , url =

    2022 doi arXiv

  40. [48]

    and Lewis, J

    Katok, A. and Lewis, J. , TITLE =. Israel J. Math. , FJOURNAL =. 1996 , PAGES =. doi:10.1007/BF02761106 , URL =

    1996 doi

  41. [49]

    , TITLE =

    Kuroki, S. , TITLE =. Fundam. Prikl. Mat. , FJOURNAL =. 2005 , NUMBER =. doi:10.1007/s10958-007-0365-1 , URL =

    2005 doi

  42. [50]

    Uchida, Fuichi , TITLE =. Publ. Res. Inst. Math. Sci. , FJOURNAL =. 1985 , NUMBER =. doi:10.2977/prims/1195179632 , URL =

    1985

  43. [51]

    Calabi, Eugenio and Vesentini, Edoardo , TITLE =. Ann. of Math. (2) , FJOURNAL =. 1960 , PAGES =. doi:10.2307/1969939 , URL =

    1960 doi

  44. [52]

    and Spatzier, Ralf J

    Goetze, Edward R. and Spatzier, Ralf J. , TITLE =. Duke Math. J. , FJOURNAL =. 1997 , NUMBER =. doi:10.1215/S0012-7094-97-08801-3 , URL =

    1997 doi

  45. [53]

    Buyalo, S. V. and Kobelski. Geometrization of graph-manifolds. Algebra i Analiz , FJOURNAL =. 1995 , NUMBER =

    1995

  46. [54]

    and Qian, Nantian , TITLE =

    Margulis, Gregory A. and Qian, Nantian , TITLE =. Ergodic Theory Dynam. Systems , FJOURNAL =. 2001 , NUMBER =. doi:10.1017/S0143385701001109 , URL =

    2001 doi

  47. [55]

    Hirsch, M. W. and Pugh, C. C. and Shub, M. , TITLE =. 1977 , PAGES =

    1977

  48. [56]

    Seydoux, Guillaume , TITLE =. Trans. Amer. Math. Soc. , FJOURNAL =. 1994 , NUMBER =. doi:10.2307/2154997 , URL =

    1994 doi

  49. [57]

    Zimmer's conjecture: Subexponential growth, measure rigidity, and strong property (T) , publisher =

    Brown, Aaron and Fisher, David and Hurtado, Sebastian , keywords =. Zimmer's conjecture: Subexponential growth, measure rigidity, and strong property (T) , publisher =. 2016 , copyright =. doi:10.48550/ARXIV.1608.04995 , url =

    2016 doi arXiv

  50. [58]

    Zimmer's conjecture for non-uniform lattices and escape of mass , publisher =

    Brown, Aaron and Fisher, David and Hurtado, Sebastian , keywords =. Zimmer's conjecture for non-uniform lattices and escape of mass , publisher =. 2021 , copyright =. doi:10.48550/ARXIV.2105.14541 , url =

    2021 doi arXiv

  51. [59]

    Brown, Aaron and Fisher, David and Hurtado, Sebastian , TITLE =. Invent. Math. , FJOURNAL =. 2020 , NUMBER =. doi:10.1007/s00222-020-00962-x , URL =

    2020 doi

  52. [60]

    Marked length spectrum rigidity for relatively hyperbolic groups , publisher =

    Nguyen, Thang and Wang, Shi , keywords =. Marked length spectrum rigidity for relatively hyperbolic groups , publisher =. 2022 , copyright =. doi:10.48550/ARXIV.2207.05296 , url =

    2022 doi arXiv

  53. [61]

    Ergodic Theory Dynam

    Connell, Chris and Nguyen, Thang and Spatzier, Ralf , TITLE =. Ergodic Theory Dynam. Systems , FJOURNAL =. 2022 , NUMBER =. doi:10.1017/etds.2021.116 , URL =

    2022 doi

  54. [62]

    Stability of hyperbolic groups acting on their boundaries , publisher =

    Mann, Kathrynn and Manning, Jason Fox and Weisman, Theodore , keywords =. Stability of hyperbolic groups acting on their boundaries , publisher =. 2022 , copyright =. doi:10.48550/ARXIV.2206.14914 , url =

    2022 doi arXiv

  55. [63]

    2021 , eprint=

    Stability for hyperbolic groups acting on boundary spheres , author=. 2021 , eprint=

    2021

  56. [64]

    Fisher, David and Margulis, Gregory , TITLE =. Invent. Math. , FJOURNAL =. 2005 , NUMBER =. doi:10.1007/s00222-004-0437-5 , URL =

    2005 doi

  57. [65]

    On discrete subgroups of

    Weil, Andr\'. On discrete subgroups of. Ann. of Math. (2) , FJOURNAL =. 1962 , PAGES =. doi:10.2307/1970212 , URL =

    1962 doi

  58. [66]

    Ergodic Theory Dynam

    Qian, Nantian and Yue, Chengbo , TITLE =. Ergodic Theory Dynam. Systems , FJOURNAL =. 1998 , NUMBER =. doi:10.1017/S014338579810826X , URL =

    1998 doi

  59. [67]

    Local rigidity of certain partially hyperbolic actions of product type , JOURNAL =

    Ni. Local rigidity of certain partially hyperbolic actions of product type , JOURNAL =. 2001 , NUMBER =. doi:10.1017/S0143385701001560 , URL =

    2001 doi

  60. [68]

    and Lewis, J

    Katok, A. and Lewis, J. , TITLE =. Israel J. Math. , FJOURNAL =. 1991 , NUMBER =. doi:10.1007/BF02776025 , URL =

    1991 doi

  61. [69]

    and Marco, J

    de la Llave, R. and Marco, J. M. and Moriy\'. Canonical perturbation theory of. Ann. of Math. (2) , FJOURNAL =. 1986 , NUMBER =. doi:10.2307/1971334 , URL =

    1986 doi

  62. [70]

    On local rigidity of partially hyperbolic affine

    Damjanovi\'. On local rigidity of partially hyperbolic affine. J. Reine Angew. Math. , FJOURNAL =. 2019 , PAGES =. doi:10.1515/crelle-2016-0059 , URL =

    2019 doi

  63. [71]

    Local rigidity of partially hyperbolic actions

    Damjanovi\'. Local rigidity of partially hyperbolic actions. Int. Math. Res. Not. IMRN , FJOURNAL =. 2011 , NUMBER =. doi:10.1093/imrn/rnq252 , URL =

    2011 doi

  64. [72]

    Damjanovic, Danijela and Katok, Anatole , TITLE =. J. Mod. Dyn. , FJOURNAL =. 2011 , NUMBER =. doi:10.3934/jmd.2011.5.203 , URL =

    2011 doi

  65. [73]

    Local rigidity of partially hyperbolic actions

    Damjanovi\'. Local rigidity of partially hyperbolic actions. Ann. of Math. (2) , FJOURNAL =. 2010 , NUMBER =. doi:10.4007/annals.2010.172.1805 , URL =

    2010 doi

  66. [74]

    Local rigidity of restrictions of

    Damjanovi\'. Local rigidity of restrictions of. C. R. Math. Acad. Sci. Paris , FJOURNAL =. 2007 , NUMBER =. doi:10.1016/j.crma.2007.03.009 , URL =

    2007 doi

  67. [75]

    The local linearization problem for smooth

    Cairns, Grant and Ghys, \'. The local linearization problem for smooth. Enseign. Math. (2) , FJOURNAL =. 1997 , NUMBER =

    1997

  68. [76]

    Quasiconformal homeomorphisms and dynamics II: Structural stability implies hyperbolicity for

    Sullivan, Dennis , journal =. Quasiconformal homeomorphisms and dynamics II: Structural stability implies hyperbolicity for. 1985 , number =

    1985

  69. [77]

    , TITLE =

    Zimmer, Robert J. , TITLE =. Proceedings of the. 1987 , MRCLASS =

    1987

  70. [78]

    Structural stability of meandering-hyperbolic group actions , publisher =

    Kapovich, Michael and Kim, Sungwoon and Lee, Jaejeong , keywords =. Structural stability of meandering-hyperbolic group actions , publisher =. 2019 , copyright =. doi:10.48550/ARXIV.1904.06921 , url =

    2019 doi arXiv

  71. [79]

    Gorodnik, Alexander and Spatzier, Ralf , TITLE =. Geom. Topol. , FJOURNAL =. 2018 , NUMBER =. doi:10.2140/gt.2018.22.1227 , URL =

    2018 doi

  72. [80]

    and Schroeder, V

    Buyalo, S. and Schroeder, V. , TITLE =. Trans. Amer. Math. Soc. , FJOURNAL =. 2001 , NUMBER =. doi:10.1090/S0002-9947-00-02583-6 , URL =

    2001 doi

  73. [81]

    Schroeder, Viktor , TITLE =. Math. Ann. , FJOURNAL =. 1986 , NUMBER =. doi:10.1007/BF01458013 , URL =

    1986 doi

  74. [82]

    Croke, C. B. and Kleiner, B. , TITLE =. Geom. Funct. Anal. , FJOURNAL =. 2002 , NUMBER =. doi:10.1007/s00039-002-8255-7 , URL =

    2002 doi

  75. [83]

    Eskin, Alex , TITLE =. J. Amer. Math. Soc. , FJOURNAL =. 1998 , NUMBER =. doi:10.1090/S0894-0347-98-00256-2 , URL =

    1998 doi

  76. [84]

    Margulis, G. A. , TITLE =. Invent. Math. , FJOURNAL =. 1984 , NUMBER =. doi:10.1007/BF01388494 , URL =

    1984 doi

  77. [85]

    and Raghunathan, M

    Garland, H. and Raghunathan, M. S. , TITLE =. Ann. of Math. (2) , FJOURNAL =. 1970 , PAGES =. doi:10.2307/1970838 , URL =

    1970 doi

  78. [86]

    Contributions to function theory (

    Selberg, Atle , TITLE =. Contributions to function theory (. 1960 , MRCLASS =

    1960

  79. [87]

    Calabi, Eugenio , TITLE =. Proc. 1961 , MRCLASS =

    1961

  80. [88]

    On discrete subgroups of

    Weil, Andr\'. On discrete subgroups of. Ann. of Math. (2) , FJOURNAL =. 1960 , PAGES =. doi:10.2307/1970140 , URL =

    1960 doi

  81. [89]

    Cocycles, symplectic structures and intersection , Url =

    Hamenst. Cocycles, symplectic structures and intersection , Url =. Geom. Funct. Anal. , Mrclass =. 1999 , Bdsk-File-1 =. doi:10.1007/s000390050082 , Fjournal =

    1999 doi

  82. [90]

    2021 , eprint=

    Medium-Scale Ricci Curvature for Hyperbolic Groups , author=. 2021 , eprint=

    2021

  83. [91]

    Butler, Clark , TITLE =. J. Differential Geom. , FJOURNAL =. 2018 , NUMBER =. doi:10.4310/jdg/1525399216 , URL =

    2018

  84. [92]

    Characterizing symmetric spaces by their

    Butler, Clark , journal =. Characterizing symmetric spaces by their

  85. [93]

    Benveniste, E. J. , TITLE =. Geom. Funct. Anal. , FJOURNAL =. 2000 , NUMBER =. doi:10.1007/PL00001627 , URL =

    2000 doi

  86. [94]

    Schmidt, Benjamin and Shankar, Krishnan and Spatzier, Ralf , TITLE =. Comment. Math. Helv. , FJOURNAL =. 2016 , NUMBER =. doi:10.4171/CMH/384 , URL =

    2016 doi

  87. [95]

    Indiana Univ

    Lin, Samuel , TITLE =. Indiana Univ. Math. J. , FJOURNAL =. 2018 , NUMBER =. doi:10.1512/iumj.2018.67.7427 , URL =

    2018 doi

  88. [96]

    Margulis, G. A. and Mostow, G. D. , TITLE =. J. Anal. Math. , FJOURNAL =. 2000 , PAGES =. doi:10.1007/BF02791539 , URL =

    2000 doi

  89. [97]

    Margulis, G. A. and Mostow, G. D. , TITLE =. Geom. Funct. Anal. , FJOURNAL =. 1995 , NUMBER =. doi:10.1007/BF01895673 , URL =

    1995 doi

  90. [98]

    Fonction spectrale et valeurs propres d'une classe d'op

    M. Fonction spectrale et valeurs propres d'une classe d'op. Comm. Partial Differential Equations , FJOURNAL =. 1976 , NUMBER =. doi:10.1080/03605307608820018 , URL =

    1976 doi

  91. [99]

    Mitchell, John , TITLE =. J. Differential Geom. , FJOURNAL =. 1985 , NUMBER =

    1985

  92. [100]

    Handbook of

    Walsh, Cormac , TITLE =. Handbook of. 2014 , MRCLASS =

    2014

  93. [101]

    Nguyen, Thang , TITLE =. Geom. Dedicata , FJOURNAL =. 2021 , PAGES =. doi:10.1007/s10711-020-00536-4 , URL =

    2021 doi

  94. [102]

    Ergodic Theory Dynam

    Connell, Chris and Nguyen, Thang and Spatzier, Ralf , TITLE =. Ergodic Theory Dynam. Systems , FJOURNAL =. 2020 , NUMBER =. doi:10.1017/etds.2018.113 , URL =

    2020 doi

  95. [103]

    Sisto, Alessandro , TITLE =. Enseign. Math. (2) , FJOURNAL =. 2013 , NUMBER =. doi:10.4171/LEM/59-1-6 , URL =

    2013 doi

  96. [104]

    and Spatzier, R

    Katok, A. and Spatzier, R. J. , TITLE =. Tr. Mat. Inst. Steklova , FJOURNAL =. 1997 , NUMBER =

    1997

  97. [105]

    2020 , eprint=

    C^0 stability of boundary actions and inequivalent Anosov flows , author=. 2020 , eprint=

    2020

  98. [106]

    Rigidit\'

    Ghys, \'. Rigidit\'. Inst. Hautes \'. 1993 , PAGES =

    1993

  99. [107]

    Yue, Cheng Bo , TITLE =. Math. Res. Lett. , FJOURNAL =. 1995 , NUMBER =. doi:10.4310/MRL.1995.v2.n3.a10 , URL =

    1995 doi

  100. [108]

    2016 , PAGES =

    Cornulier, Yves and de la Harpe, Pierre , TITLE =. 2016 , PAGES =. doi:10.4171/166 , URL =

    2016 doi

  101. [109]

    Algebraic & Geometric Topology , NOTE =

    Nguyen, Thang and Wang, Shi , TITLE =. Algebraic & Geometric Topology , NOTE =

  102. [110]

    Cheeger, Jeff and Naber, Aaron , TITLE =. Invent. Math. , FJOURNAL =. 2013 , NUMBER =. doi:10.1007/s00222-012-0394-3 , URL =

    2013 doi

  103. [111]

    , TITLE =

    Cheeger, Jeff and Colding, Tobias H. , TITLE =. J. Differential Geom. , FJOURNAL =. 1997 , NUMBER =

    1997

  104. [112]

    Garland, Howard , TITLE =. Ann. of Math. (2) , FJOURNAL =. 1973 , PAGES =. doi:10.2307/1970829 , URL =

    1973 doi

  105. [113]

    Acta Math

    Sturm, Karl-Theodor , TITLE =. Acta Math. , FJOURNAL =. 2006 , NUMBER =. doi:10.1007/s11511-006-0003-7 , URL =

    2006 doi

  106. [114]

    Acta Math

    Sturm, Karl-Theodor , TITLE =. Acta Math. , FJOURNAL =. 2006 , NUMBER =. doi:10.1007/s11511-006-0002-8 , URL =

    2006 doi

  107. [115]

    Ricci curvature for metric-measure spaces via optimal transport , JOURNAL =

    Lott, John and Villani, C\'. Ricci curvature for metric-measure spaces via optimal transport , JOURNAL =. 2009 , NUMBER =. doi:10.4007/annals.2009.169.903 , URL =

    2009 doi

  108. [116]

    2004 , PAGES =

    Hempel, John , TITLE =. 2004 , PAGES =. doi:10.1090/chel/349 , URL =

    2004 doi

  109. [117]

    , TITLE =

    Rotman, Joseph J. , TITLE =. 1995 , PAGES =. doi:10.1007/978-1-4612-4176-8 , URL =

    1995 doi

  110. [118]

    Lohkamp, Joachim , TITLE =. Ann. of Math. (2) , FJOURNAL =. 1994 , NUMBER =. doi:10.2307/2118620 , URL =

    1994 doi

  111. [119]

    Ollivier, Yann , TITLE =. C. R. Math. Acad. Sci. Paris , FJOURNAL =. 2007 , NUMBER =. doi:10.1016/j.crma.2007.10.041 , URL =

    2007 doi

  112. [120]

    On the separation profile of infinite graphs , JOURNAL =

    Benjamini, Itai and Schramm, Oded and Tim\'. On the separation profile of infinite graphs , JOURNAL =. 2012 , NUMBER =. doi:10.4171/GGD/168 , URL =

    2012 doi

  113. [121]

    Ollivier, Yann , TITLE =. J. Funct. Anal. , FJOURNAL =. 2009 , NUMBER =. doi:10.1016/j.jfa.2008.11.001 , URL =

    2009 doi

  114. [122]

    Probabilistic approach to geometry , SERIES =

    Ollivier, Yann , TITLE =. Probabilistic approach to geometry , SERIES =. 2010 , MRCLASS =. doi:10.2969/aspm/05710343 , URL =

    2010

  115. [123]

    Analysis and geometry of metric measure spaces , SERIES =

    Ollivier, Yann , TITLE =. Analysis and geometry of metric measure spaces , SERIES =. 2013 , MRCLASS =

    2013

  116. [124]

    Cheeger, Jeff and Gromoll, Detlef , TITLE =. J. Differential Geometry , FJOURNAL =. 1971/72 , PAGES =

    1971

  117. [125]

    Differential Geom

    Wilking, Burkhard , TITLE =. Differential Geom. Appl. , FJOURNAL =. 2000 , NUMBER =. doi:10.1016/S0926-2245(00)00030-9 , URL =

    2000 doi

  118. [126]

    Gromov, Mikhael , TITLE =. Inst. Hautes \'. 1981 , PAGES =

    1981

  119. [127]

    Conjugation curvature for Cayley graphs , author=. J. Topol. Anal. , year=. 1712.02484 , archivePrefix=

    arXiv

  120. [128]

    Modern dynamical systems and applications , PAGES =

    Abels, Herbert and Margulis, Gregory , TITLE =. Modern dynamical systems and applications , PAGES =. 2004 , MRCLASS =

    2004

  121. [129]

    and Courtois, G

    Besson, G. and Courtois, G. and Gallot, S. , TITLE =. Invent. Math. , FJOURNAL =. 1991 , NUMBER =. doi:10.1007/BF01239520 , URL =

    1991 doi

  122. [130]

    Ballmann, Werner , TITLE =. Ann. of Math. (2) , FJOURNAL =. 1985 , NUMBER =. doi:10.2307/1971331 , URL =

    1985 doi

  123. [131]

    1995 , PAGES =

    Ballmann, Werner , TITLE =. 1995 , PAGES =. doi:10.1007/978-3-0348-9240-7 , URL =

    1995 doi

  124. [132]

    arxiv , YEAR =

    Brown, Aaron , TITLE =. arxiv , YEAR =

  125. [133]

    and Sisto, Alessandro , TITLE =

    Behrstock, Jason and Hagen, Mark F. and Sisto, Alessandro , TITLE =. Geom. Topol. , FJOURNAL =. 2017 , NUMBER =. doi:10.2140/gt.2017.21.1731 , URL =

    2017 doi

  126. [134]

    Bonk, Mario and Kleiner, Bruce , TITLE =. J. Differential Geom. , FJOURNAL =. 2002 , NUMBER =

    2002

  127. [136]

    Flots d'

    Benoist, Yves and Foulon, Patrick and Labourie, Fran. Flots d'. J. Amer. Math. Soc. , FJOURNAL =. 1992 , NUMBER =. doi:10.2307/2152750 , URL =

    1992 doi

  128. [137]

    Bourdon, Marc , TITLE =. Inst. Hautes \'. 1996 , PAGES =

    1996

  129. [138]

    Boyer, Adrien , TITLE =

  130. [139]

    Groups Geom

    Breuillard, Emmanuel , TITLE =. Groups Geom. Dyn. , FJOURNAL =. 2014 , NUMBER =. doi:10.4171/GGD/244 , URL =

    2014 doi

  131. [140]

    Burns, Keith and Spatzier, Ralf , TITLE =. Inst. Hautes \'. 1987 , PAGES =

    1987

  132. [141]

    , TITLE =

    Burago, D. , TITLE =. Seminar on. 1994 , MRCLASS =. doi:10.1007/978-3-0348-7515-8_7 , URL =

    1994 doi

  133. [142]

    and Katok, A

    Burns, K. and Katok, A. , TITLE =. Ergodic Theory Dynam. Systems , FJOURNAL =. 1985 , NUMBER =. doi:10.1017/S0143385700002935 , URL =

    1985 doi

  134. [143]

    and Ruane, K

    Chatterji, I. and Ruane, K. , TITLE =. Geom. Funct. Anal. , FJOURNAL =. 2005 , NUMBER =. doi:10.1007/s00039-005-0508-9 , URL =

    2005 doi

  135. [144]

    Connell, Christopher , TITLE =. Geom. Dedicata , FJOURNAL =. 2002 , PAGES =. doi:10.1023/A:1020307604978 , URL =

    2002 doi

  136. [145]

    1994 , PAGES =

    Connes, Alain , TITLE =. 1994 , PAGES =

    1994

  137. [146]

    Constantine, David , TITLE =. J. Mod. Dyn. , FJOURNAL =. 2008 , NUMBER =. doi:10.3934/jmd.2008.2.719 , URL =

    2008 doi

  138. [147]

    de la Harpe, Pierre , TITLE =. C. R. Acad. Sci. Paris S\'. 1988 , NUMBER =

    1988

  139. [148]

    Displacing representations and orbit maps , BOOKTITLE =

    Delzant, Thomas and Guichard, Olivier and Labourie, Fran. Displacing representations and orbit maps , BOOKTITLE =. 2011 , MRCLASS =

    2011

  140. [149]

    Quasi-isometric classification of non-uniform lattices in semisimple groups of higher rank , JOURNAL =

    Dru. Quasi-isometric classification of non-uniform lattices in semisimple groups of higher rank , JOURNAL =. 2000 , NUMBER =. doi:10.1007/s000390050011 , URL =

    2000 doi

  141. [150]

    Relatively hyperbolic groups with rapid decay property , JOURNAL =

    Dru. Relatively hyperbolic groups with rapid decay property , JOURNAL =. 2005 , NUMBER =. doi:10.1155/IMRN.2005.1181 , URL =

    2005

  142. [151]

    Tree-graded spaces and asymptotic cones of groups , NOTE =

    Dru. Tree-graded spaces and asymptotic cones of groups , NOTE =. Topology , FJOURNAL =. 2005 , NUMBER =. doi:10.1016/j.top.2005.03.003 , URL =

    2005 doi

  143. [152]

    Groups acting on tree-graded spaces and splittings of relatively hyperbolic groups , JOURNAL =

    Dru. Groups acting on tree-graded spaces and splittings of relatively hyperbolic groups , JOURNAL =. 2008 , NUMBER =. doi:10.1016/j.aim.2007.08.012 , URL =

    2008 doi

  144. [153]

    Eskin, Alex and Farb, Benson , TITLE =. J. Amer. Math. Soc. , FJOURNAL =. 1997 , NUMBER =. doi:10.1090/S0894-0347-97-00238-5 , URL =

    1997 doi

  145. [154]

    Farb, Benson and Schwartz, Richard , TITLE =. J. Differential Geom. , FJOURNAL =. 1996 , NUMBER =

    1996

  146. [155]

    Fisher, David and Nguyen, Thang , TITLE =. Comment. Math. Helv. , FJOURNAL =. 2020 , NUMBER =. doi:10.4171/cmh/480 , URL =

    2020 doi

  147. [156]

    Fisher, David and Nguyen, Thang and van Limbeek, Wouter , TITLE =. Adv. Math. , FJOURNAL =. 2019 , PAGES =. doi:10.1016/j.aim.2019.02.015 , URL =

    2019 doi

  148. [157]

    Fisher, David and Whyte, Kevin , TITLE =. Geom. Topol. , FJOURNAL =. 2018 , NUMBER =. doi:10.2140/gt.2018.22.3049 , URL =

    2018 doi

  149. [158]

    Foulon, Patrick , title =. C. R. Acad. Sci. Paris S. 1994 , volume =

    1994

  150. [159]

    Fujiwara, Koji , TITLE =. J. Topol. Anal. , FJOURNAL =. 2015 , NUMBER =. doi:10.1142/S1793525315500132 , URL =

    2015 doi

  151. [160]

    Proceedings of the

    Gromov, Mikhael , TITLE =. Proceedings of the. 1984 , MRCLASS =

    1984

  152. [161]

    , TITLE =

    Gromov, M. , TITLE =. Essays in group theory , SERIES =. 1987 , MRCLASS =. doi:10.1007/978-1-4613-9586-7_3 , URL =

    1987 doi

  153. [162]

    Gromov, Michael , TITLE =. G\'. 1988 , MRCLASS =

    1988

  154. [163]

    , TITLE =

    Gromov, M. , TITLE =. Geometric group theory,. 1993 , MRCLASS =

    1993

  155. [164]

    Israel J

    Groves, Daniel and Manning, Jason Fox , TITLE =. Israel J. Math. , FJOURNAL =. 2008 , PAGES =. doi:10.1007/s11856-008-1070-6 , URL =

    2008 doi

  156. [165]

    Haagerup, Uffe , TITLE =. Invent. Math. , FJOURNAL =. 1978/79 , NUMBER =. doi:10.1007/BF01410082 , URL =

    1978 doi

  157. [166]

    A geometric characterization of negatively curved locally symmetric spaces , JOURNAL =

    Hamenst\". A geometric characterization of negatively curved locally symmetric spaces , JOURNAL =. 1991 , NUMBER =

    1991

  158. [167]

    Ergodic Theory Dynam

    Hasselblatt, Boris , TITLE =. Ergodic Theory Dynam. Systems , FJOURNAL =. 1994 , NUMBER =. doi:10.1017/S0143385700008105 , URL =

    1994 doi

  159. [168]

    and Pugh, Charles C

    Hirsch, Morris W. and Pugh, Charles C. , TITLE =. Bull. Amer. Math. Soc. , FJOURNAL =. 1969 , PAGES =. doi:10.1090/S0002-9904-1969-12184-1 , URL =

    1969 doi

  160. [169]

    Hirsch, M. W. and Pugh, C. C. and Shub, M. , title =. Bull. Amer. Math. Soc. , year =

  161. [170]

    Jolissaint, Paul , TITLE =. C. R. Acad. Sci. Paris S\'. 1986 , NUMBER =

    1986

  162. [171]

    Kanai, Masahiko , TITLE =. Tokyo J. Math. , FJOURNAL =. 1983 , NUMBER =. doi:10.3836/tjm/1270214332 , URL =

    1983

  163. [172]

    Topology , FJOURNAL =

    Kim, Inkang , TITLE =. Topology , FJOURNAL =. 2001 , NUMBER =. doi:10.1016/S0040-9383(00)00012-4 , URL =

    2001 doi

  164. [173]

    Kleiner, Bruce and Leeb, Bernhard , TITLE =. Invent. Math. , FJOURNAL =. 2006 , NUMBER =. doi:10.1007/s00222-005-0471-y , URL =

    2006 doi

  165. [174]

    Kleiner, Bruce and Leeb, Bernhard , TITLE =. Inst. Hautes \'. 1997 , PAGES =

    1997

  166. [175]

    Lafforgue, Vincent , TITLE =. J. Lie Theory , FJOURNAL =. 2000 , NUMBER =

    2000

  167. [176]

    Quanta of maths , SERIES =

    Lafforgue, Vincent , TITLE =. Quanta of maths , SERIES =. 2010 , MRCLASS =

    2010

  168. [177]

    Lubotzky, Alexander and Mozes, Shahar and Raghunathan, M. S. , TITLE =. Inst. Hautes \'. 2000 , PAGES =

    2000

  169. [178]

    arxiv , YEAR =

    Leuzinger, Enrico and Young, Robert , TITLE =. arxiv , YEAR =

  170. [179]

    Maher, Joseph and Tiozzo, Giulio , TITLE =. J. Reine Angew. Math. , FJOURNAL =. 2018 , PAGES =. doi:10.1515/crelle-2015-0076 , URL =

    2018 doi

  171. [180]

    Margulis, G. A. , TITLE =. 1991 , PAGES =. doi:10.1007/978-3-642-51445-6 , URL =

    1991 doi

  172. [181]

    Mostow, G. D. , TITLE =. Inst. Hautes \'. 1968 , PAGES =

    1968

  173. [182]

    , TITLE=

    Melnick, K. , TITLE=. Ergodic Theory Dynam. Systems , YEAR =

  174. [183]

    and Sawicki, Damian , TITLE =

    Nowak, Piotr W. and Sawicki, Damian , TITLE =. Proc. Amer. Math. Soc. , FJOURNAL =. 2017 , NUMBER =. doi:10.1090/proc/13258 , URL =

    2017 doi

  175. [184]

    , TITLE =

    Osin, Denis V. , TITLE =. Invent. Math. , FJOURNAL =. 2007 , NUMBER =. doi:10.1007/s00222-006-0012-3 , URL =

    2007 doi

  176. [185]

    Otal, Jean-Pierre , TITLE =. Ann. of Math. (2) , FJOURNAL =. 1990 , NUMBER =. doi:10.2307/1971511 , URL =

    1990 doi

  177. [186]

    Pansu, Pierre , TITLE =. Ann. of Math. (2) , FJOURNAL =. 1989 , NUMBER =. doi:10.2307/1971484 , URL =

    1989 doi

  178. [187]

    Prasad, Gopal , TITLE =. Invent. Math. , FJOURNAL =. 1973 , PAGES =. doi:10.1007/BF01418789 , URL =

    1973 doi

  179. [188]

    and Robertson, G

    Ramagge, J. and Robertson, G. and Steger, T. , TITLE =. Geom. Funct. Anal. , FJOURNAL =. 1998 , NUMBER =. doi:10.1007/s000390050071 , URL =

    1998 doi

  180. [189]

    , TITLE =

    Croke, Christopher B. , TITLE =. Comment. Math. Helv. , FJOURNAL =. 1990 , NUMBER =. doi:10.1007/BF02566599 , URL =

    1990 doi

  181. [190]

    Schwartz, Richard Evan , TITLE =. Inst. Hautes \'. 1995 , PAGES =

    1995

  182. [191]

    Acta Math

    Schwartz, Richard Evan , TITLE =. Acta Math. , FJOURNAL =. 1996 , NUMBER =. doi:10.1007/BF02392599 , URL =

    1996 doi

  183. [192]

    1974 , PAGES =

    Tits, Jacques , TITLE =. 1974 , PAGES =

    1974

  184. [193]

    Young, Robert , TITLE =. Ann. of Math. (2) , FJOURNAL =. 2013 , NUMBER =. doi:10.4007/annals.2013.177.3.4 , URL =

    2013 doi

  185. [194]

    van Limbeek , Journal =

    W. van Limbeek , Journal =

  186. [195]

    van Limbeek , Note =

    W. van Limbeek , Note =. Classification of normally and finitely non-co-

  187. [196]

    Shulkin and W

    J. Shulkin and W. van Limbeek , Journal =. The fundamental theorem of affine geometry on tori , Volume =

  188. [197]

    van Limbeek and A

    W. van Limbeek and A. Zimmer , Note =. Rigidity of convex divisible domain in flag manifolds , Year =

  189. [198]

    van Limbeek , Journal =

    W. van Limbeek , Journal =. Isometry types of frame bundles , Volume =

  190. [199]

    van Limbeek , Journal =

    W. van Limbeek , Journal =. Symmetry gaps in Riemannian geometry and minimal orbifolds , Volume =

  191. [200]

    van Limbeek , Journal =

    W. van Limbeek , Journal =. Riemannian manifolds with local symmetry , Volume =

  192. [201]

    Lafont and B

    J.-F. Lafont and B. Schmidt and W. van Limbeek , Journal =. Quasicircle boundaries and exotic almost-isometries , Volume =

  193. [202]

    Raghunathan , Publisher =

    M. Raghunathan , Publisher =. Discrete Subgroups of Lie Groups , Year =

  194. [203]

    Witte Morris , Note =

    D. Witte Morris , Note =

  195. [204]

    Onishchik and E

    A. Onishchik and E. Vinberg , Publisher =. Lie Groups and Lie Algebras, vol. 2: Discrete Subgroups of Lie Groups and Cohomologies of Lie Groups and Lie Algebras , Year =

  196. [205]

    Kobayashi , Publisher =

    S. Kobayashi , Publisher =. Transformation Groups in Differential Geometry , Year =

  197. [206]

    Gromov , Publisher =

    M. Gromov , Publisher =. Metric structures for Riemannian and non-Riemannian spaces , Year =

  198. [207]

    Burago and Y

    D. Burago and Y. Burago and S. Ivanov , Publisher =. A course in metric geometry , Volume =

  199. [208]

    Bredon , Publisher =

    G. Bredon , Publisher =. Introduction to Compact Transformation Groups , Year =

  200. [209]

    Spanier , Publisher =

    E. Spanier , Publisher =. Algebraic Topology , Year =

  201. [210]

    Knapp , Publisher =

    A. Knapp , Publisher =. Lie Groups Beyond an Introduction , Year =

  202. [211]

    Mostow , Number =

    G. Mostow , Number =. Strong rigidity of locally symmetric spaces , Year =

  203. [212]

    Bochner and K

    S. Bochner and K. Yano , Number =. Curvature and

  204. [213]

    Petersen , Number =

    P. Petersen , Number =. Riemannian geometry , Year =

  205. [214]

    Farb and S

    B. Farb and S. Weinberger , Journal =

  206. [215]

    Farb and S

    B. Farb and S. Weinberger , Booktitle =. Hidden symmetries and arithmetic manifolds , Volume =

  207. [216]

    Eberlein , Journal =

    P. Eberlein , Journal =. Lattices in spaces of nonpositive curvature , Volume =

  208. [217]

    Eberlein , Journal =

    P. Eberlein , Journal =. Isometry groups of simply connected manifolds of nonpositive curvature II , Volume =

  209. [218]

    Frankel , Journal =

    S. Frankel , Journal =. Locally symmetric and rigid factors for complex manifolds via harmonic maps , Volume =

  210. [219]

    Avramidi , Journal =

    G. Avramidi , Journal =. Periodic Flats and group actions on locally symmetric spaces , Volume =

  211. [220]

    Frankel , Journal =

    S. Frankel , Journal =. Complex geometry of convex domains that cover varieties , Volume =

  212. [221]

    Nadel , Journal =

    A. Nadel , Journal =. Semisimplicity of the group of biholomorphisms of the universal covering of a compact complex manifold with ample canonical bundle , Volume =

  213. [222]

    Melnick , Journal =

    K. Melnick , Journal =. Isometric actions of Heisenberg groups on compact Lorentz manifolds , Volume =

  214. [223]

    Zeghib , Journal =

    A. Zeghib , Journal =. Isometry groups and geodesic foliations of

  215. [224]

    Melnick , Journal =

    K. Melnick , Journal =. Compact Lorentz manifolds with local symmetry , Volume =

  216. [225]

    Deffaf, K

    M. Deffaf, K. Melnick, and A. Zeghib , Journal =. Actions of noncompact semisimple groups on Lorentz manifolds , Volume =

  217. [226]

    Borel , Booktitle =

    A. Borel , Booktitle =. On periodic maps of certain

  218. [227]

    Borel , Journal =

    A. Borel , Journal =. Compact

  219. [228]

    Schoen and S

    R. Schoen and S. Yau , Journal =. Compact group actions and the topology of manifolds with nonpositive curvature , Volume =

  220. [229]

    Starkov , Journal =

    A. Starkov , Journal =. A counterexample to a theorem on lattices in Lie groups , Year =

  221. [230]

    Wu , Journal =

    T. Wu , Journal =. A note on a theorem on lattices in Lie groups , Volume =

  222. [231]

    Mostow , Journal =

    G. Mostow , Journal =. Equivariant embeddings in Euclidean space , Volume =

  223. [232]

    Palais , Journal =

    R. Palais , Journal =. Imbedding of compact differentiable transformation groups in orthogonal representations , Volume =

  224. [233]

    Palais , Journal =

    R. Palais , Journal =. On the existence of slices for actions of non-compact Lie groups , Volume =

  225. [234]

    Myers and N

    S. Myers and N. Steenrod , Journal =. The Group of Isometries of a Riemannian Manifold , Vol =

  226. [235]

    Hurwitz , Journal =

    A. Hurwitz , Journal =

  227. [236]

    Huber , Journal =

    H. Huber , Journal =

  228. [237]

    Katsuda , Journal =

    A. Katsuda , Journal =. The isometry groups of compact manifolds with negative

  229. [238]

    Maeda , Journal =

    M. Maeda , Journal =. The isometry groups of compact manifolds with non-positive curvature , Volume =

  230. [239]

    Im Hof , Journal =

    H.C. Im Hof , Journal =

  231. [240]

    Dai and Z

    X. Dai and Z. Shen and G. Wei , Journal =. Negative

  232. [241]

    Lohkamp , Journal =

    J. Lohkamp , Journal =. Metrics of Negative Ricci Curvature , Volume =

  233. [242]

    Fukaya , Booktitle =

    K. Fukaya , Booktitle =. Hausdorff convergence of Riemannian manifolds and its applications , Year =

  234. [243]

    Fukaya , Journal =

    K. Fukaya , Journal =. Theory of convergence for Riemannian orbifolds , Volume =

  235. [244]

    Fukaya and T

    K. Fukaya and T. Yamaguchi , Journal =. Fundamental groups of almost negatively curved manifolds , Volume =

  236. [245]

    Cappell and S

    S. Cappell and S. Weinberger and M. Yan , Journal =. Closed aspherical manifolds with center , Vol =

  237. [246]

    T. T. Nguyen Phan , Journal =

  238. [247]

    Kazhdan and G

    D. Kazhdan and G. Margulis , Journal =. A proof of

  239. [248]

    Gromov , Journal =

    M. Gromov , Journal =. Almost flat manifolds , Volume =

  240. [249]

    Gromov , Journal =

    M. Gromov , Journal =. Manifolds of negative curvature , Volume =

  241. [250]

    Calabi and P

    S. Calabi and P. Hartman , Journal =. On the smoothness of isometries , Volume =

  242. [251]

    Lytchak and A

    A. Lytchak and A. Yaman , Journal =. On

  243. [252]

    Taylor , Journal =

    M. Taylor , Journal =. Existence and regularity of isometries , Volume =

  244. [253]

    Bochner and D

    S. Bochner and D. Montgomery , Journal =. Locally compact groups of differentiable transformations , Volume =

  245. [254]

    Yamabe , Journal =

    H. Yamabe , Journal =. A generalization of a theorem of

  246. [255]

    Montgomery , Journal =

    D. Montgomery , Journal =. Topological groups of differentiable transformations , Volume =

  247. [256]

    Bishop , Journal =

    R. Bishop , Journal =. A relation between volume, mean curvature and diameter , Volume =

  248. [257]

    Hartman , Journal =

    P. Hartman , Journal =. On the local uniqueness of geodesics , Volume =

  249. [258]

    Hartman and A

    P. Hartman and A. Wintner , Journal =. On the problem of geodesics in the small , Volume =

  250. [259]

    Berger , Journal =

    M. Berger , Journal =. Une borne inf

  251. [260]

    Zeghib , Journal =

    A. Zeghib , Journal =

  252. [261]

    Cheeger , Journal =

    J. Cheeger , Journal =. Finiteness theorems for

  253. [262]

    Cheeger and M

    J. Cheeger and M. Gromov , Journal =. Collapsing

  254. [263]

    Cheeger and K

    J. Cheeger and K. Fukaya and M. Gromov , Journal =. Nilpotent structures and invariant metrics on collapsed manifolds , Volume =

  255. [264]

    Cheeger and X

    J. Cheeger and X. Rong , Journal =. Collapsed

  256. [265]

    Cheeger and X

    J. Cheeger and X. Rong , Journal =. Existence of polarized

  257. [266]

    Anderson , Journal =

    M. Anderson , Journal =. Convergence and rigidity of manifolds under

  258. [267]

    Vilms , Journal =

    J. Vilms , Journal =. Totally Geodesic Maps , Volume =

  259. [268]

    Wall , Journal =

    C. Wall , Journal =. Finiteness obstructions for

  260. [269]

    Siegel , Journal =

    C. Siegel , Journal =. Some Remarks on Discontinuous Groups , Volume =

  261. [270]

    Kerckhoff , Journal =

    S. Kerckhoff , Journal =. The Nielsen Realization Problem , Volume =

  262. [271]

    Takagi and M

    H. Takagi and M. Yawata , Journal =. Infinitesimal isometries of frame bundles with a natural

  263. [272]

    K. J. Falconer and D. T. Marsh , Journal =. Classification of quasi-circles by

  264. [273]

    K. J. Falconer and D. T. Marsh , Journal =. On the Lipschitz equivalence of Cantor sets , Volume =

  265. [274]

    Gabai , Journal =

    D. Gabai , Journal =. Convergence groups are

  266. [275]

    Bonk and O

    M. Bonk and O. Schramm , Journal =. Embeddings of

  267. [276]

    Cooper and T

    D. Cooper and T. Pignataro , Journal =. On the shape of Cantor sets , Volume =

  268. [277]

    Kar and J.-F

    A. Kar and J.-F. Lafont and B. Schmidt , Journal =

  269. [278]

    Farrell and L

    T. Farrell and L. Jones , Journal =. Examples of expanding endomorphisms on exotic tori , Volume =

  270. [279]

    Shub , Journal =

    M. Shub , Journal =. Expanding maps , Volume =

  271. [280]

    , Coden =

    Fujimoto, Y. , Coden =. Endomorphisms of smooth projective 3-folds with non-negative. Publ. Res. Inst. Math. Sci. , Number =. 2002 , Bdsk-Url-1 =

    2002

  272. [281]

    and Zhang, D.-Q

    Nakayama, N. and Zhang, D.-Q. , Journal =. Building blocks of

  273. [282]

    , Journal =

    Beauville, A. , Journal =. Endomorphisms of hypersurfaces and other manifolds , Year =

  274. [283]

    Non-algebraic compact

    H. Non-algebraic compact. Sci. China Math. , Number =

  275. [284]

    , Date-Added =

    Montgomery, D. , Date-Added =. Topological groups of differentiable transformations , Volume =. Ann. of Math. (2) , Mrclass =. 1945 , Bdsk-Url-1 =

    1945

  276. [285]

    , Date-Added =

    Blanchard, A. , Date-Added =. Sur les vari. Ann. Sci. Ecole Norm. Sup. (3) , Mrclass =. 1956 , Bdsk-Url-1 =

    1956

  277. [286]

    , Coden =

    Biswas, I. , Coden =. On abelian principal bundles , Url =. Arch. Math. (Basel) , Mrclass =. 2007 , Bdsk-Url-1 =. doi:10.1007/s00013-006-1712-z , Fjournal =

    2007 doi

  278. [287]

    , Booktitle =

    Shicheng W. , Booktitle =. Non-zero degree maps between 3-manifolds , Year =

  279. [288]

    and Wang, S

    Yu, F. and Wang, S. , Coden =. Covering degrees are determined by graph manifolds involved , Url =. Comment. Math. Helv. , Mrclass =. 1999 , Bdsk-Url-1 =. doi:10.1007/s000140050087 , Fjournal =

    1999 doi

  280. [289]

    Farrell, F. T. and Hsiang, W. C. , Date-Added =. The topological-. Invent. Math. , Mrclass =. 1978 , Bdsk-Url-1 =

    1978

  281. [290]

    Whitehead, J. H. C. , Date-Added =. Combinatorial homotopy. Bull. Amer. Math. Soc. , Mrclass =. 1949 , Bdsk-Url-1 =

    1949

  282. [291]

    , Coden =

    Carlsson, G. , Coden =. On the homology of finite free. Invent. Math. , Mrclass =. 1983 , Bdsk-Url-1 =. doi:10.1007/BF01388534 , Fjournal =

    1983 doi

  283. [292]

    , Date-Added =

    Robinson, D. , Date-Added =. A course in the theory of groups , Url =. 1996 , Bdsk-Url-1 =. doi:10.1007/978-1-4419-8594-1 , Edition =

    1996 doi

  284. [293]

    On closed abelian subgroups of real

    W. On closed abelian subgroups of real. J. Lie Theory , Mrclass =. 1997 , Bdsk-Url-1 =

    1997

  285. [294]

    , Date-Added =

    Fujiki, A. , Date-Added =. On automorphism groups of compact. Invent. Math. , Mrclass =. 1978 , Bdsk-Url-1 =

    1978

  286. [295]

    Chernikov , Date-Added =

    S.N. Chernikov , Date-Added =. On locally solvable groups satisfying a minimality condition for subgroups , Volume =. Matem. Sb. , Number =

  287. [296]

    Ol'shanskii, A. Yu. , Date-Added =. An infinite group with subgroups of prime orders , Volume =. Izv. Akad. Nauk SSSR Ser. Mat. , Mrclass =. 1980 , Bdsk-Url-1 =

    1980

  288. [297]

    and Pete, G

    Nekrashevych, V. and Pete, G. , Date-Added =. Scale-invariant groups , Url =. Groups Geom. Dyn. , Mrclass =. 2011 , Bdsk-Url-1 =. doi:10.4171/GGD/119 , Fjournal =

    2011 doi

  289. [298]

    and Kalinin, B

    Fisher, D. and Kalinin, B. and Spatzier, R. , Date-Added =. Global rigidity of higher rank. J. Amer. Math. Soc. , Mrclass =. 2013 , Bdsk-Url-1 =. doi:10.1090/S0894-0347-2012-00751-6 , Fjournal =

    2013 doi

  290. [299]

    Gradings on

    Cornulier, Yves , Fjournal =. Gradings on. Bull. Soc. Math. France , Mrclass =

  291. [300]

    Farrell, F. T. and Jones, L. E. , Date-Added =. Examples of expanding endomorphisms on exotic tori , Volume =. Invent. Math. , Mrclass =. 1978 , Bdsk-Url-1 =

    1978

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