Dynamical comparison for local homeomorphisms | Paper Citation Record

Observation 0a490a01-224e-4885-90f1-698408a79e78 · outbound

This paper cites Amenability and comparison for \'etale groupoids with polynomial growth.

Dynamical comparison for local homeomorphisms Amenability and comparison for \'etale groupoids with polynomial growth

Reference 1

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Observation 68e4909f-b889-4ff6-a530-8a731e4f8c87 · outbound

This paper cites Strict comparison for C^* -algebras arising from almost finite groupoids.

Dynamical comparison for local homeomorphisms Strict comparison for C^* -algebras arising from almost finite groupoids

Reference 2

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Observation 959ebbac-a1fa-411b-8b58-3cd590c866b7 · outbound

This paper cites The type semigroup, comparison, and almost finiteness for ample groupoids.

Dynamical comparison for local homeomorphisms The type semigroup, comparison, and almost finiteness for ample groupoids

Reference 3

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Observation 04472c85-08eb-4277-99a4-f35343ec5afa · outbound

This paper cites Simplicity of twisted C^* -algebras of D eaconu- R enault groupoids.

Dynamical comparison for local homeomorphisms Simplicity of twisted C^* -algebras of D eaconu- R enault groupoids

Reference 4

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Observation 36a627b5-2c41-482d-9e79-7c1468cbd442 · outbound

This paper cites A correspondence between surjective local homeomorphisms and a family of separated graphs.

Dynamical comparison for local homeomorphisms A correspondence between surjective local homeomorphisms and a family of separated graphs

Reference 5

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Observation 6014b093-7072-44e3-bd8d-6282b4071c23 · outbound

This paper cites Purely infinite C^* -algebras arising from dynamical systems.

Dynamical comparison for local homeomorphisms Purely infinite C^* -algebras arising from dynamical systems

Reference 6

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Observation 12c56cae-6483-496d-8161-42a51471c8ad · outbound

This paper cites Abbott and Fran c ois Dahmani.

Dynamical comparison for local homeomorphisms Abbott and Fran c ois Dahmani

Reference 7

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Observation 8072640a-2e07-4c82-8c95-b5ac6801e126 · outbound

This paper cites Amenable groupoids , volume 36 of Monographies de L'Enseignement Math\'ematique [Monographs of L'Enseignement Math\'ematique].

Dynamical comparison for local homeomorphisms Amenable groupoids , volume 36 of Monographies de L'Enseignement Math\'ematique [Monographs of L'Enseignement Math\'ematique]

Reference 8

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Observation 0f67d2a6-7b8b-4b10-8294-d7cefe4740a8 · outbound

This paper cites Dynamical systems associated to separated graphs, graph algebras, and paradoxical decompositions.

Dynamical comparison for local homeomorphisms Dynamical systems associated to separated graphs, graph algebras, and paradoxical decompositions

Reference 9

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Observation 54b7bf96-9e15-46d8-a075-46c98a2bc0d0 · outbound

This paper cites Purely infinite simple reduced C^* -algebras of one-relator separated graphs.

Dynamical comparison for local homeomorphisms Purely infinite simple reduced C^* -algebras of one-relator separated graphs

Reference 10

Resolution: verified exact; doi, observed 2026-08-15T19:14:12.173233Z

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Observation 6909c68b-a312-4e32-a5a6-45392c1a8def · outbound

This paper cites Stable rank one in nonnuclear crossed products, 2025.

Dynamical comparison for local homeomorphisms Stable rank one in nonnuclear crossed products, 2025

Reference 11

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Observation fcf7ef0d-27d8-42dc-a6c8-b20acd12103f · outbound

This paper cites Bridson and Andr\'e Haefliger.

Dynamical comparison for local homeomorphisms Bridson and Andr\'e Haefliger

Reference 12

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Observation 6325ecbf-2ac5-485f-b4d8-3c0336388e76 · outbound

This paper cites Global G limm halving for C^* -bundles.

Dynamical comparison for local homeomorphisms Global G limm halving for C^* -bundles

Reference 13

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Observation c63e1926-9b5f-4f55-8325-3b8339042c2a · outbound

This paper cites Ideal structure and pure infiniteness of ample groupoid C^* -algebras.

Dynamical comparison for local homeomorphisms Ideal structure and pure infiniteness of ample groupoid C^* -algebras

Reference 14

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Observation 508995b2-af1a-4a71-b27b-7c72d463597b · outbound

This paper cites Topologically free minimal actions without dynamical comparison.

Dynamical comparison for local homeomorphisms Topologically free minimal actions without dynamical comparison

Reference 15

Resolution: verified exact; local_arxiv, observed 2026-08-15T19:14:12.694407Z

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Observation 8c89243d-1dfb-4ffc-83ea-26a0ac655b97 · outbound

This paper cites The C^* -algebras of row-finite graphs.

Dynamical comparison for local homeomorphisms The C^* -algebras of row-finite graphs

Reference 16

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Observation ffd312f0-e47b-4254-bbfe-560dd1ebbca0 · outbound

This paper cites Smallness and Comparison Properties for Minimal Dynamical Systems.

Dynamical comparison for local homeomorphisms Smallness and Comparison Properties for Minimal Dynamical Systems

Reference 17

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Observation 463e6cdc-4090-44a7-9b50-3fe2e841797a · outbound

This paper cites The structure of the C^* -algebra of a locally injective surjection.

Dynamical comparison for local homeomorphisms The structure of the C^* -algebra of a locally injective surjection

Reference 18

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Observation da4e7f5e-2722-4c00-8be3-81d5d35174f4 · outbound

This paper cites de Castro and Eun Ji Kang.

Dynamical comparison for local homeomorphisms de Castro and Eun Ji Kang

Reference 19

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Observation 12f84f0a-41fe-4b23-b5f5-6fa018f8b91c · outbound

This paper cites Groupoids associated with endomorphisms.

Dynamical comparison for local homeomorphisms Groupoids associated with endomorphisms

Reference 20

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Observation 710d62e0-9ded-4a5c-88d4-608dd1abbc5d · outbound

This paper cites Symbolic extensions of amenable group actions and the comparison property.

Dynamical comparison for local homeomorphisms Symbolic extensions of amenable group actions and the comparison property

Reference 21

Resolution: verified exact; doi, observed 2026-08-15T19:14:12.121715Z

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Observation 9be8b9bd-d587-4ec7-9b66-0effd3d8158d · outbound

This paper cites Elliott and Zhuang Niu.

Dynamical comparison for local homeomorphisms Elliott and Zhuang Niu

Reference 22

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Observation fe8a44c1-2a7a-47a4-be93-5b4917f5877c · outbound

This paper cites Dimension theory , volume 19 of North-Holland Mathematical Library.

Dynamical comparison for local homeomorphisms Dimension theory , volume 19 of North-Holland Mathematical Library

Reference 23

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T19:14:12.790636Z

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Observation 814ad7f6-eaf2-4a34-87a9-673ef409cce3 · outbound

This paper cites Subshift semigroups.

Dynamical comparison for local homeomorphisms Subshift semigroups

Reference 24

Resolution: verified exact; local_arxiv, observed 2026-08-15T19:14:12.670987Z

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Observation 32e79a91-be4d-4622-85e9-a252c25efd24 · outbound

This paper cites Circle actions on C^* -algebras, partial automorphisms, and a generalized P imsner- V oiculescu exact sequence.

Dynamical comparison for local homeomorphisms Circle actions on C^* -algebras, partial automorphisms, and a generalized P imsner- V oiculescu exact sequence

Reference 25

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Observation 2248fd80-dbc5-4e72-ad2f-636884b0815c · outbound

This paper cites Essential freeness, allostery and $\mathcal{Z}$-stability of crossed products.

Dynamical comparison for local homeomorphisms Essential freeness, allostery and $\mathcal{Z}$-stability of crossed products

Reference 26

Resolution: unresolved; no resolver link, observed 2026-08-15T19:14:11.634755Z

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Observation 6273a829-0115-4452-b5b7-76fd5536264e · outbound

This paper cites Classifiability of crossed products by nonamenable groups.

Dynamical comparison for local homeomorphisms Classifiability of crossed products by nonamenable groups

Reference 27

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Observation 79afc752-209d-42a2-a94a-aaa199db7950 · outbound

This paper cites Hyperbolic groups.

Dynamical comparison for local homeomorphisms Hyperbolic groups

Reference 28

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Observation 099a1180-850f-4469-8e9e-3f68fd3e16fe · outbound

This paper cites Purely infinite Cuntz--Krieger algebras of directed graphs.

Dynamical comparison for local homeomorphisms Purely infinite Cuntz--Krieger algebras of directed graphs

Reference 29

Resolution: verified exact; doi, observed 2026-08-15T19:14:12.091165Z

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Observation b8777298-293a-4727-b757-27293f87e4ef · outbound

This paper cites Cantor systems, piecewise translations and simple amenable groups.

Dynamical comparison for local homeomorphisms Cantor systems, piecewise translations and simple amenable groups

Reference 30

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Observation bda83f56-19fc-457d-9962-fd62e38489dd · outbound

This paper cites Extensions of amenable groups by recurrent groupoids.

Dynamical comparison for local homeomorphisms Extensions of amenable groups by recurrent groupoids

Reference 31

Resolution: verified exact; doi, observed 2026-08-15T19:14:12.074397Z

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Observation 338d9073-280a-42c6-8dc2-21928cfff253 · outbound

This paper cites Dimension, comparison, and almost finiteness.

Dynamical comparison for local homeomorphisms Dimension, comparison, and almost finiteness

Reference 32

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Observation 98dbe10a-c41f-48af-b861-08eeda679957 · outbound

This paper cites Bauer simplices and the small boundary property.

Dynamical comparison for local homeomorphisms Bauer simplices and the small boundary property

Reference 33

Resolution: metadata mismatch; raw_fallback, observed 2026-08-15T19:14:12.583932Z

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Observation ef904e32-273f-4bcc-982f-236b2ecbf14d · outbound

This paper cites Elementary amenability and almost finiteness.

Dynamical comparison for local homeomorphisms Elementary amenability and almost finiteness

Reference 34

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Observation 1ed27156-98f7-47c8-9c71-c0327c12ed59 · outbound

This paper cites Almost finiteness and the small boundary property.

Dynamical comparison for local homeomorphisms Almost finiteness and the small boundary property

Reference 35

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Observation a47c0ffa-5371-4130-8b01-abb002fcf9ef · outbound

This paper cites Ample groupoids, topological full groups, algebraic K -theory spectra and infinite loop spaces.

Dynamical comparison for local homeomorphisms Ample groupoids, topological full groups, algebraic K -theory spectra and infinite loop spaces

Reference 36

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Observation 82fc3bea-6290-419b-a2db-0bc1ddf07874 · outbound

This paper cites Lowering topological entropy.

Dynamical comparison for local homeomorphisms Lowering topological entropy

Reference 37

Resolution: verified exact; doi, observed 2026-08-15T19:14:12.035924Z

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Observation f318554a-31c7-4416-a65d-a336850fff2f · outbound

This paper cites Stable rank of $\mathrm{C}(X)\rtimes\Gamma$.

Dynamical comparison for local homeomorphisms Stable rank of $\mathrm{C}(X)\rtimes\Gamma$

Reference 38

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Observation 8a00e112-4d1f-488f-a7a7-35e05b94d081 · outbound

This paper cites Mean topological dimension.

Dynamical comparison for local homeomorphisms Mean topological dimension

Reference 39

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Observation 9d5fce6a-d33b-45e4-8914-7583f66b3b32 · outbound

This paper cites Purely infinite locally compact H ausdorff \'etale groupoids and their C^* -algebras.

Dynamical comparison for local homeomorphisms Purely infinite locally compact H ausdorff \'etale groupoids and their C^* -algebras

Reference 40

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Observation 602ab980-e469-4053-b474-5984244e60be · outbound

This paper cites Some remarks on topological full groups of Cantor minimal systems.

Dynamical comparison for local homeomorphisms Some remarks on topological full groups of Cantor minimal systems

Reference 41

Resolution: unresolved; no resolver link, observed 2026-08-15T19:14:11.687642Z

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Observation 1ca78fb6-9ccb-4ee9-866f-31a5426a95d5 · outbound

This paper cites Homology and topological full groups of \' e tale groupoids on totally disconnected spaces.

Dynamical comparison for local homeomorphisms Homology and topological full groups of \' e tale groupoids on totally disconnected spaces

Reference 42

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Observation 4f226244-64b8-4b5a-80eb-f4394f6cf34b · outbound

This paper cites \'E tale groupoids arising from products of shifts of finite type.

Dynamical comparison for local homeomorphisms \'E tale groupoids arising from products of shifts of finite type

Reference 43

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Observation c7484d0e-ee36-473b-b94b-6a78b475c686 · outbound

This paper cites Almost elementary \'etale groupoids.

Dynamical comparison for local homeomorphisms Almost elementary \'etale groupoids

Reference 44

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Observation 41e784d0-1bb4-4dc8-bc94-d7d706651594 · outbound

This paper cites Polynomial growth, comparison, and the small boundary property.

Dynamical comparison for local homeomorphisms Polynomial growth, comparison, and the small boundary property

Reference 45

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Observation f9d37458-fb5a-483d-a6af-2f379c9426a7 · outbound

This paper cites Group extensions preserve almost finiteness.

Dynamical comparison for local homeomorphisms Group extensions preserve almost finiteness

Reference 46

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Observation 2a93dd4e-44d9-4479-a34a-83f6c5518846 · outbound

This paper cites URP, comparison, mean dimension, and sharp shift embeddability.

Dynamical comparison for local homeomorphisms URP, comparison, mean dimension, and sharp shift embeddability

Reference 47

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Observation f5c34476-e8fb-45cd-bb0e-6b190d5205ea · outbound

This paper cites Palindromic subshifts and simple periodic groups of intermediate growth.

Dynamical comparison for local homeomorphisms Palindromic subshifts and simple periodic groups of intermediate growth

Reference 48

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Observation e9dff87e-7878-4b99-8ca8-fb9964327db7 · outbound

This paper cites Comparison radius and mean topological dimension: R okhlin property, comparison of open sets, and subhomogeneous C^* -algebras.

Dynamical comparison for local homeomorphisms Comparison radius and mean topological dimension: R okhlin property, comparison of open sets, and subhomogeneous C^* -algebras

Reference 49

Resolution: verified exact; doi, observed 2026-08-15T19:14:11.985541Z

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Observation 3c55d0c9-4d56-4b2c-a71f-2a7cb5ac19f1 · outbound

This paper cites Matui's AH conjecture for graph groupoids.

Dynamical comparison for local homeomorphisms Matui's AH conjecture for graph groupoids

Reference 50

Resolution: verified exact; doi, observed 2026-08-15T19:14:11.973707Z

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Observation 9f600992-b3d6-4f19-98e0-d0b58ed15ebe · outbound

This paper cites Almost finiteness and groups of dynamical origin.

Dynamical comparison for local homeomorphisms Almost finiteness and groups of dynamical origin

Reference 51

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Observation 972bd0d2-6dfc-41d3-b39c-22d44d4a1b77 · outbound

This paper cites Nuclear dimension, pure infiniteness and real rank for higher rank graph $C^*$-algebras.

Dynamical comparison for local homeomorphisms Nuclear dimension, pure infiniteness and real rank for higher rank graph $C^*$-algebras

Reference 52

Resolution: verified exact; local_arxiv, observed 2026-08-15T19:14:12.332526Z

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Observation 08b7b285-db88-4eaa-a157-1457e9c5d869 · outbound

This paper cites Rank-two graphs whose C^* -algebras are direct limits of circle algebras.

Dynamical comparison for local homeomorphisms Rank-two graphs whose C^* -algebras are direct limits of circle algebras

Reference 53

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Observation 89f42bbb-65a6-4fe7-b520-7ee05b9b0961 · outbound

This paper cites Real rank and topological dimension of higher-rank graph algebras.

Dynamical comparison for local homeomorphisms Real rank and topological dimension of higher-rank graph algebras

Reference 54

Resolution: verified exact; doi, observed 2026-08-15T19:14:11.946315Z

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Observation 9b896d1f-9591-48a9-a849-b54957b7ca55 · outbound

This paper cites Structure theory and stable rank for C^* -algebras of finite higher-rank graphs.

Dynamical comparison for local homeomorphisms Structure theory and stable rank for C^* -algebras of finite higher-rank graphs

Reference 55

Resolution: verified exact; doi, observed 2026-08-15T19:14:11.935061Z

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Observation 6494dd59-2a9a-45e7-8ba8-e6b120b2496f · outbound

This paper cites A groupoid approach to C^* -algebras , volume 793 of Lecture Notes in Mathematics.

Dynamical comparison for local homeomorphisms A groupoid approach to C^* -algebras , volume 793 of Lecture Notes in Mathematics

Reference 56

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Observation 48f44967-b61f-46e8-ad38-a8a69795d350 · outbound

This paper cites Purely infinite C^* -algebras arising from crossed products.

Dynamical comparison for local homeomorphisms Purely infinite C^* -algebras arising from crossed products

Reference 57

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Observation 33c90e7f-cfd0-4a3b-addd-905075c1b4b5 · outbound

This paper cites A dichotomy for groupoid C^* -algebras.

Dynamical comparison for local homeomorphisms A dichotomy for groupoid C^* -algebras

Reference 58

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Observation 181590a2-ca43-4150-8ed8-03c4e5012459 · outbound

This paper cites Homological stability for automorphism groups.

Dynamical comparison for local homeomorphisms Homological stability for automorphism groups

Reference 59

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Observation 1951ce69-bec9-47a2-947d-a66d76133928 · outbound

This paper cites Gauge-invariant ideals in the C^* -algebras of finitely aligned higher-rank graphs.

Dynamical comparison for local homeomorphisms Gauge-invariant ideals in the C^* -algebras of finitely aligned higher-rank graphs

Reference 60

Resolution: verified exact; doi, observed 2026-08-15T19:14:11.899041Z

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Observation 44acad21-1b70-44c1-bc6c-cd345cdc2133 · outbound

This paper cites Partial actions of free groups and groupoid homology, 2026.

Dynamical comparison for local homeomorphisms Partial actions of free groups and groupoid homology, 2026

Reference 61

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Observation 4d6903d9-03dc-42c5-b05b-85948f5cbd2a · outbound

This paper cites Almost finiteness for general \' e tale groupoids and its applications to stable rank of crossed products.

Dynamical comparison for local homeomorphisms Almost finiteness for general \' e tale groupoids and its applications to stable rank of crossed products

Reference 62

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Observation 2e109a98-c8f8-43e8-b221-680e9717326d · outbound

This paper cites Can one always lower topological entropy? Ergodic Theory Dynam.

Dynamical comparison for local homeomorphisms Can one always lower topological entropy? Ergodic Theory Dynam

Reference 63

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Observation 52d212b0-a973-4c2a-86b2-061810264676 · outbound

This paper cites Williams.

Dynamical comparison for local homeomorphisms Williams

Reference 64

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This paper cites The homology of the Higman--Thompson groups.

Dynamical comparison for local homeomorphisms The homology of the Higman--Thompson groups

Reference 65

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Observation 8ff012a6-41f3-4eed-b727-6448f1dd286b · outbound

This paper cites an unresolved cited work.

Dynamical comparison for local homeomorphisms Unresolved cited work

Reference 66

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This paper cites The R okhlin dimension of topological Z ^m -actions.

Dynamical comparison for local homeomorphisms The R okhlin dimension of topological Z ^m -actions

Reference 67

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Observation c74d3209-1491-4edf-8807-ffcf23836795 · outbound

This paper cites La conjecture de B aum- C onnes pour les feuilletages moyennables.

Dynamical comparison for local homeomorphisms La conjecture de B aum- C onnes pour les feuilletages moyennables

Reference 68

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Observation 0e8f4fd5-6274-49d8-b7a2-13d648ba5a11 · outbound

This paper cites Toms and Wilhelm Winter.

Dynamical comparison for local homeomorphisms Toms and Wilhelm Winter

Reference 69

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This paper cites Abstract classification theorems for amenable C^* -algebras.

Dynamical comparison for local homeomorphisms Abstract classification theorems for amenable C^* -algebras

Reference 70

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Observation ee8bbdef-439f-4a62-8cb0-8a2e5b3834da · outbound

This paper cites Structure of nuclear C^* -algebras: from quasidiagonality to classification and back again.

Dynamical comparison for local homeomorphisms Structure of nuclear C^* -algebras: from quasidiagonality to classification and back again

Reference 71

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