Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries | Paper Citation Record

Observation 77e23b36-60f6-422f-af29-6a906ebcfa25 · outbound

This paper cites Balances for fixed points of primitive substitutions.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Balances for fixed points of primitive substitutions

Reference 1

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Observation fa3ba53b-f892-4e8e-ad10-3f8bc5edc2ef · outbound

This paper cites Symbolic discrepancy and self-similar dynamics.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Symbolic discrepancy and self-similar dynamics

Reference 2

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Observation 12b774c9-5c7b-4576-b51f-fec596e22894 · outbound

This paper cites A Rauzy fractal unbounded in all directions of the plane.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries A Rauzy fractal unbounded in all directions of the plane

Reference 3

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Observation 710d1fd5-43b0-47e7-850e-4267b8115848 · outbound

This paper cites Andrieu and J.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Andrieu and J

Reference 4

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Observation 2bb92e8b-5b6d-46f5-83fb-e8f533bd541a · outbound

This paper cites The Jacobs-Keane theorem from the S-adic viewpoint.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries The Jacobs-Keane theorem from the S-adic viewpoint

Reference 5

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Observation b0315f8f-6eb3-43c7-b342-1bdf7315af25 · outbound

This paper cites Repr´ esentation g´ eom´ etrique de suites de com- plexit´ e 2n+ 1.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Repr´ esentation g´ eom´ etrique de suites de com- plexit´ e 2n+ 1

Reference 6

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Observation 88d9c2dc-ecb5-4868-b3d9-a4b2d2206a8a · outbound

This paper cites Auslander.Minimal flows and their extensions.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Auslander.Minimal flows and their extensions

Reference 7

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Observation 44356506-039d-4d7f-af0e-5b34258f9aaf · outbound

This paper cites Aperiodic pseudorandom number generators based on infinite words.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Aperiodic pseudorandom number generators based on infinite words

Reference 8

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Observation 87aba193-a0a2-430f-9028-1fa0c1f00838 · outbound

This paper cites Balancedness and Coboundaries in sym- bolic systems.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Balancedness and Coboundaries in sym- bolic systems

Reference 9

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Observation a26b11d4-527c-493a-9471-c0ca4aefc6bd · outbound

This paper cites On the dimension group of unimodularS-adic subshifts.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries On the dimension group of unimodularS-adic subshifts

Reference 10

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Observation 221b1e26-c248-487c-9f7f-2a4686ad73de · outbound

This paper cites Coboundaries and eigenval- ues of finitary S-adic systems.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Coboundaries and eigenval- ues of finitary S-adic systems

Reference 11

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Observation 41c6c622-fa9c-4274-9985-929ac926cbd8 · outbound

This paper cites Specular sets.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Specular sets

Reference 12

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Observation da96d416-c246-467b-803c-7731f644b02f · outbound

This paper cites Acyclic, connected and tree sets.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Acyclic, connected and tree sets

Reference 13

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Observation 938ab680-ff70-42c4-9ef3-9e52f02f4717 · outbound

This paper cites Beyond substitutive dynamical systems:S-adic expansions.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Beyond substitutive dynamical systems:S-adic expansions

Reference 14

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Observation 695269cc-0c6d-4a16-b947-112afbf56be2 · outbound

This paper cites Density of group languages in shift spaces.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Density of group languages in shift spaces

Reference 15

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Observation 4f060e7f-fd9b-4cef-bdd0-194168dc0dbe · outbound

This paper cites Berth´ e, C.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Berth´ e, C

Reference 16

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Observation edce821a-2ea6-4819-947d-8cfec434c94b · outbound

This paper cites Geometry, dynamics, and arith- metic ofS-adic shifts.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Geometry, dynamics, and arith- metic ofS-adic shifts

Reference 17

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Observation 297b076c-9744-4cf0-adab-abd0c8f8b602 · outbound

This paper cites Recognizability for sequences of morphisms.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Recognizability for sequences of morphisms

Reference 18

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Observation de19ed89-cbf8-41fa-8f1b-665235050db6 · outbound

This paper cites Finite rank Bratteli diagrams: Structure of invariant measures.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Finite rank Bratteli diagrams: Structure of invariant measures

Reference 19

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Observation 4553524a-9fb6-4fc3-881f-09762d05ef79 · outbound

This paper cites La th´ eorie g´ en´ erale de la mesure dans son application ` a l’´ etude des syst` emes dynamiques de la m´ ecanique non lin´ eaire.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries La th´ eorie g´ en´ erale de la mesure dans son application ` a l’´ etude des syst` emes dynamiques de la m´ ecanique non lin´ eaire

Reference 20

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Observation ec91e1c8-ec89-4575-9004-e7a059af65f6 · outbound

This paper cites Necessary and sufficient conditions to be an eigenvalue for linearly recurrent dynamical Cantor systems.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Necessary and sufficient conditions to be an eigenvalue for linearly recurrent dynamical Cantor systems

Reference 21

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Observation 65f421b8-dce8-4a02-b1a3-a2a062916e58 · outbound

This paper cites On the eigenvalues of finite rank Bratteli–Vershik dynamical systems.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries On the eigenvalues of finite rank Bratteli–Vershik dynamical systems

Reference 22

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Observation 93fee3de-889f-4327-a267-5c4311ff0dd1 · outbound

This paper cites Interval Translation Maps with Weakly Mixing Attractors.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Interval Translation Maps with Weakly Mixing Attractors

Reference 23

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Observation 46cf6e47-2278-41bc-a59d-1bfc69b22d68 · outbound

This paper cites Torsion-freeS-adic shifts and their spectrum.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Torsion-freeS-adic shifts and their spectrum

Reference 24

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Observation 36f91d3a-5436-4583-8d49-afffaa596582 · outbound

This paper cites Automate des pr´ efixes-suffixes associ´ e ` a une substitution primitive.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Automate des pr´ efixes-suffixes associ´ e ` a une substitution primitive

Reference 25

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Observation c8543799-f7e6-4ee9-9fb2-a1e515240ddf · outbound

This paper cites Complexit´ e et facteurs sp´ eciaux.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Complexit´ e et facteurs sp´ eciaux

Reference 26

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Observation b25483bf-202d-49f3-b866-416cf537d8b5 · outbound

This paper cites Continuous and measurable eigenfunctions of linearly recurrent dynamical cantor systems.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Continuous and measurable eigenfunctions of linearly recurrent dynamical cantor systems

Reference 27

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Observation 1e90618f-04c7-4c64-8c97-450004d57fa3 · outbound

This paper cites Eigenvalues and strong orbit equiv- alence.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Eigenvalues and strong orbit equiv- alence

Reference 28

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Observation 0a538711-a23d-4f52-b3c6-42eeb6ab3205 · outbound

This paper cites On the Thue-Morse measure.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries On the Thue-Morse measure

Reference 29

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Observation fb3e6d01-9d1c-48a2-96e7-2747cebca86e · outbound

This paper cites The spectrum of dynamical systems arising from substitu- tions of constant length.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries The spectrum of dynamical systems arising from substitu- tions of constant length

Reference 30

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Observation 376d3e1f-5284-4e50-b386-2d51dc8545e2 · outbound

This paper cites Eventually dendric shift spaces.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Eventually dendric shift spaces

Reference 31

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Observation a6bdcc22-eca4-4106-82ae-3439deeb7a1f · outbound

This paper cites Interplay between finite topological rank minimal Cantor systems,S-adic subshifts and their com- plexity.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Interplay between finite topological rank minimal Cantor systems,S-adic subshifts and their com- plexity

Reference 32

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Observation f4ad9e9c-b478-4c65-b1b5-5bf4d4e8920c · outbound

This paper cites Decisive Bratteli–Vershik models.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Decisive Bratteli–Vershik models

Reference 33

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Observation 144b4d14-c877-4ad7-b277-ac065cb5d928 · outbound

This paper cites Finite-rank Bratteli-Vershik diagrams are expansive.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Finite-rank Bratteli-Vershik diagrams are expansive

Reference 34

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Observation f5ffd066-5336-408f-881e-5a8005c73708 · outbound

This paper cites Syst` emes de num´ eration et fonctions fractales relatifs aux substitutions.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Syst` emes de num´ eration et fonctions fractales relatifs aux substitutions

Reference 35

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Observation bb19c371-d449-4329-819c-7fbd922f5403 · outbound

This paper cites Combinatorics on Bratteli diagrams and dynamical systems.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Combinatorics on Bratteli diagrams and dynamical systems

Reference 36

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Observation 36f6a418-c126-450b-94dc-e2e5838ade14 · outbound

This paper cites Corrigendum and addendum to ‘Linearly recurrent subshifts have a finite number of non-periodic factors.’.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Corrigendum and addendum to ‘Linearly recurrent subshifts have a finite number of non-periodic factors.’

Reference 37

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Observation e8f8a4af-f9fe-4acf-8440-c40ad89f5774 · outbound

This paper cites Eigenvalues of minimal Cantor sys- tems.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Eigenvalues of minimal Cantor sys- tems

Reference 38

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Observation 12a1dc95-5e36-4782-8e1a-fc3dd77444dc · outbound

This paper cites Eigenvalues of Toeplitz minimal systems of finite topological rank.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Eigenvalues of Toeplitz minimal systems of finite topological rank

Reference 39

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Observation d9f37c50-8413-4bcc-8b8a-55d4a9c9a38a · outbound

This paper cites Substitutional dynamical systems, Bratteli diagrams and dimension groups.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Substitutional dynamical systems, Bratteli diagrams and dimension groups

Reference 40

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Observation c8074eae-094d-408f-9348-3e6b9a8a405f · outbound

This paper cites Durand and D.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Durand and D

Reference 41

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Observation 0e61327f-80eb-4680-893e-33bf35c24a02 · outbound

This paper cites Symbolic factors ofS-adic subshifts of finite alphabet rank.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Symbolic factors ofS-adic subshifts of finite alphabet rank

Reference 42

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Observation 4ff5b62c-f2ea-4f5e-8934-dd49e55d5bba · outbound

This paper cites Substitution dynamical systems: algebraic characterization of eigenvalues.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Substitution dynamical systems: algebraic characterization of eigenvalues

Reference 43

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Observation 855783a9-7d74-4046-829d-9365ab1c76d3 · outbound

This paper cites Algebraic Charac- terization of Dendricity.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Algebraic Charac- terization of Dendricity

Reference 44

Resolution: malformed identifier; doi_truncated, observed 2026-08-03T04:38:32.745717Z

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Observation 89c32f48-a82c-4525-9342-90b832516dc0 · outbound

This paper cites Orbit equivalence of Cantor minimal systems and their continuous spectra.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Orbit equivalence of Cantor minimal systems and their continuous spectra

Reference 45

Resolution: verified exact; doi, observed 2026-08-03T04:38:32.638298Z

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Observation 6b39bf98-9743-4e9b-bb55-d32ea85d8948 · outbound

This paper cites American Mathematical Society, Feb.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries American Mathematical Society, Feb

Reference 46

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Observation 27f0e6a9-d3bb-4f22-8cc3-9151a823b754 · outbound

This paper cites Gottschalk and G.A.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Gottschalk and G.A

Reference 47

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Observation fb174809-4a42-489e-b193-63181cacf1b0 · outbound

This paper cites Suffix-connected languages.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Suffix-connected languages

Reference 48

Resolution: verified exact; doi, observed 2026-08-03T04:38:32.524838Z

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Observation 1a06481c-dd6b-4e05-9108-a4b2203c984b · outbound

This paper cites Ordered Bratteli diagrams, dimen- sion groups and topological dynamics.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Ordered Bratteli diagrams, dimen- sion groups and topological dynamics

Reference 49

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Observation c1f4d1c2-4ab0-47ea-be56-2d7e1b344368 · outbound

This paper cites Valeurs propres des syst` emes dynamiques d´ efinis par des substitu- tions de longueur variable.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Valeurs propres des syst` emes dynamiques d´ efinis par des substitu- tions de longueur variable

Reference 50

Resolution: verified exact; doi, observed 2026-08-03T04:38:32.444156Z

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Observation eddcf25b-fa06-4aaa-8099-5e9a5be78780 · outbound

This paper cites Eigenvalues,K-theory and Minimal Flows.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Eigenvalues,K-theory and Minimal Flows

Reference 51

Resolution: malformed identifier; doi_truncated, observed 2026-08-03T04:38:32.341061Z

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Observation e779b758-75e3-43ef-924d-9a79015b0a3c · outbound

This paper cites Coboundaries and eigenvalues of morphic subshifts.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Coboundaries and eigenvalues of morphic subshifts

Reference 52

Resolution: verified exact; local_arxiv, observed 2026-08-03T04:38:32.235484Z

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Observation 86f908c5-91ac-4d11-91ce-41ea40365117 · outbound

This paper cites Puissance de mots et reconnaissabilit´ e des points fixes d’une sub- stitution.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Puissance de mots et reconnaissabilit´ e des points fixes d’une sub- stitution

Reference 53

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Observation 2e9bcce1-29dc-407c-9577-e90d15a252ac · outbound

This paper cites Fusion: a general framework for hierarchical tilings ofR d.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Fusion: a general framework for hierarchical tilings ofR d

Reference 54

Resolution: verified exact; doi, observed 2026-08-03T04:38:32.114516Z

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Observation aceff2ab-f009-4edf-bc23-67625035317f · outbound

This paper cites Pytheas Fogg.Substitutions in dynamics, arithmetics and combinatorics.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Pytheas Fogg.Substitutions in dynamics, arithmetics and combinatorics

Reference 55

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Observation 2490c5cc-6141-42db-ad5a-a73b7abb5656 · outbound

This paper cites Queff´ elec.Substitution Dynamical Systems–Spectral Analysis, Second Edi- tion.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Queff´ elec.Substitution Dynamical Systems–Spectral Analysis, Second Edi- tion

Reference 56

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This paper cites A note on spectral properties of randomS-adic systems.

Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries A note on spectral properties of randomS-adic systems

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Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries Eigenfunctions for substitution tiling systems

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Continuous eigenvalues of minimal subshifts via S-adic representations and coboundaries On the minimal complexity of infinite words

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