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Arheološki Institut

Serbia

6 papers here22 citations across 6
fields
  • math.DS2
  • astro-ph.GA1
  • math.AT1
  • math.NT1
  • math.OA1
ROR 03ajk1m02OpenAlex

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20062025
most citedUniform Roe algebras of uniformly locally finite metric spaces are rigid

14 citations

researchers with a paper here
  • A. Khukhro1 · h 7
  • A. Perović1 · h 10
  • A. Vignati1 · h 12
  • B. M. Braga1 · h 9
  • Darko Milinkovi'c1 · h 0
  • F. Baudier1 · h 11
  • G. Ziegler1 · h 44
  • H. Cuppen1 · h 42
  • I. Farah1 · h 24
  • Jelena Katić1 · h 0
  • J. Katic1 · h 5
  • Maša Ɖorić1 · h 1
collaborating institutions
  • Berlin Mathematical SchoolDE1 paper
  • Edwards (United Kingdom)GB1 paper
  • Freie Universität BerlinDE1 paper
  • Institut de Mathématiques de Jussieu-Paris Rive GaucheFR1 paper
  • Institut za savremenu istorijuRS1 paper
  • Leiden UniversityNL1 paper
  • Mathematical Institute of the Serbian Academy of Sciences and Arts1 paper
  • Pontifícia Universidade Católica do Rio de JaneiroBR1 paper
  • Radboud Institute for Molecular Life SciencesNL1 paper
  • Radboud University Medical CenterNL1 paper
  • Radboud University NijmegenNL1 paper
  • Serbian Academy of Sciences and ArtsRS1 paper
Showing math.OAShow all

1 paper · 1 filter

math.OA2021★ 14 cited

Uniform Roe algebras of uniformly locally finite metric spaces are rigid

Florent P. Baudier, Bruno de Mendonça Braga, Ilijas Farah +3

We show that if X and Y are uniformly locally finite metric spaces whose uniform Roe algebras, $\cstu(X)$ and $\cstu(Y)$, are isomorphic as \cstar-algebras, then X and Y ar…

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