Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem | Paper Citation Record

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This paper cites Conver- gence of normalized Betti numbers in nonpositive curvature.Duke Math.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Conver- gence of normalized Betti numbers in nonpositive curvature.Duke Math

Reference 1

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem On the growth ofL 2-invariants for sequences of lattices in Lie groups.Ann

Reference 2

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem On homology torsion growth

Reference 3

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Rank, combinatorial cost, and homology torsion growth in higher rank lattices.Duke Math

Reference 4

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This paper cites Kesten’s theorem for invariant random subgroups.Duke Math.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Kesten’s theorem for invariant random subgroups.Duke Math

Reference 5

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem The measurable Kesten theorem

Reference 6

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This paper cites Heat kernel and green function estimates on noncompact symmetric spaces.Geometric and Functional Analysis, 9(6):1035– 1091, 1999.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Heat kernel and green function estimates on noncompact symmetric spaces.Geometric and Functional Analysis, 9(6):1035– 1091, 1999

Reference 7

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem The heat kernel on noncompact symmetric spaces

Reference 8

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This paper cites Charmenabil- ity of arithmetic groups of product type.Invent.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Charmenabil- ity of arithmetic groups of product type.Invent

Reference 9

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This paper cites Property (T) and rigidity for actions on Banach spaces.Acta Math., 198(1):57–105, 2007.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Property (T) and rigidity for actions on Banach spaces.Acta Math., 198(1):57–105, 2007

Reference 10

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This paper cites Spectral gap for products and a strong normal subgroup theorem.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Spectral gap for products and a strong normal subgroup theorem

Reference 11

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Homomorphic images of algebraic groups

Reference 12

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Factor and normal subgroup theorems for lattices in products of groups.Invent

Reference 13

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Multislicing and effective equidistribution for random walks on some homogeneous spaces

Reference 14

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This paper cites Effective equidistribution of random walks on simple homogeneous spaces.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Effective equidistribution of random walks on simple homogeneous spaces

Reference 15

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This paper cites Springer-Verlag, Berlin, 2016.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Springer-Verlag, Berlin, 2016

Reference 16

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This paper cites Station- ary measures and equidistribution for orbits of nonabelian semigroups on the torus.J.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Station- ary measures and equidistribution for orbits of nonabelian semigroups on the torus.J

Reference 17

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This paper cites On the period matrix of a Riemann surface of large genus.Invent.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem On the period matrix of a Riemann surface of large genus.Invent

Reference 18

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This paper cites Stabilizers of ergodic actions of lattices and commensurators.Trans.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Stabilizers of ergodic actions of lattices and commensurators.Trans

Reference 19

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Effective equidistribution for closed orbits of semisimple groups on homogeneous spaces

Reference 20

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This paper cites Strong Limit Multiplicity for arithmetic hyperbolic surfaces and $3$-manifolds.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Strong Limit Multiplicity for arithmetic hyperbolic surfaces and $3$-manifolds

Reference 21

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This paper cites Growth of mod-2 homology in higher-rank locally symmetric spaces.Duke Math.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Growth of mod-2 homology in higher-rank locally symmetric spaces.Duke Math

Reference 22

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This paper cites Infinite volume and infinite injectivity radius.Ann.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Infinite volume and infinite injectivity radius.Ann

Reference 23

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This paper cites Homotopy type and homology versus volume for arithmetic locally symmetric spaces.Preprint,.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Homotopy type and homology versus volume for arithmetic locally symmetric spaces.Preprint,

Reference 24

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This paper cites Poisson-Voronoi tessellations and fixed price in higher rank.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Poisson-Voronoi tessellations and fixed price in higher rank

Reference 25

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem The almost structure of measures

Reference 26

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This paper cites Homotopy type and volume of locally symmetric manifolds.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Homotopy type and volume of locally symmetric manifolds

Reference 27

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem A view on Invariant Random Subgroups and Lattices

Reference 28

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This paper cites Effective discreteness radius of stabilizers for stationary actions.Michigan Math.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Effective discreteness radius of stabilizers for stationary actions.Michigan Math

Reference 29

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem A quantitative Selberg’s lemma.Preprint,

Reference 30

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Stabilizer rigidity in irreducible group actions

Reference 31

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This paper cites RandomergodictheoremsandMarkoffprocesseswithastable distribution.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem RandomergodictheoremsandMarkoffprocesseswithastable distribution

Reference 32

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This paper cites Morse actions of discrete groups on symmetric space.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Morse actions of discrete groups on symmetric space

Reference 33

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Katz, Mary Schaps, and Uzi Vishne

Reference 34

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Reference 35

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Reference 36

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem On Benjamini--Schramm limits of congruence subgroups

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This paper cites Effective estimates on indefinite ternary forms.Israel J.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Effective estimates on indefinite ternary forms.Israel J

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This paper cites An effective closing lemma for unipotent flows.Preprint, 2024.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem An effective closing lemma for unipotent flows.Preprint, 2024

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Polynomial effective equidistribution

Reference 40

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This paper cites An effec- tiveversionoftheOppenheimconjecturewithapolynomialerrorrate.Preprint,.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem An effec- tiveversionoftheOppenheimconjecturewithapolynomialerrorrate.Preprint,

Reference 41

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Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Effective equidistribution in rank 2 homogeneous spaces and values of quadratic forms

Reference 42

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This paper cites On the asymptotic number of generators of high rank arithmetic lattices.Michigan Math.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem On the asymptotic number of generators of high rank arithmetic lattices.Michigan Math

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Reference 44

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Reference 45

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Reference 46

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Reference 47

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This paper cites On the convergence of arithmetic orbifolds.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem On the convergence of arithmetic orbifolds

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This paper cites Bounds for multiplicities of automorphic representations.Duke Math.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Bounds for multiplicities of automorphic representations.Duke Math

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Observation 2db0993e-969e-4f44-b603-9b97acf79716 · outbound

This paper cites Relating the total variation distance to the l1-norm, 2017.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Relating the total variation distance to the l1-norm, 2017

Reference 50

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T00:21:28.525321Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-10T06:31:04.303077+00:00.

Observation 63a203fd-e656-4b87-9365-a7d421e042db · outbound

This paper cites Stabilizers for ergodic actions of higher rank semisimple groups.Annals of Mathematics, 139 (3)(2):723–747, 1994.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Stabilizers for ergodic actions of higher rank semisimple groups.Annals of Mathematics, 139 (3)(2):723–747, 1994

Reference 51

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T00:21:28.510081Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-10T06:31:04.303077+00:00.

Observation 22633219-d087-425c-ba7b-c77fbb35bf68 · outbound

This paper cites Effective version of Ratner’s equidistribution theorem forSL(3,R).

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Effective version of Ratner’s equidistribution theorem forSL(3,R)

Reference 52

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T00:21:28.494759Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-10T06:31:04.303077+00:00.

Observation 76c5752a-4555-4911-9c55-0caa2f2a7c72 · outbound

This paper cites an unresolved cited work.

Applications of Almost Stationarity I: Quantitative Growth of Injectivity Radius and St\"{u}ck-Zimmer Theorem Unresolved cited work

Reference 2022

Resolution: verified exact; raw_fallback, observed 2026-08-06T00:21:28.385001Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-10T06:31:04.303077+00:00.

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