• Search: Recurrence in ergodic theory and combinatorial number theory

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21

Spherical recurrence and locally isometric embeddings of trees into positive density subsets of ℤ d .
BULINSKI, KAMIL
Mathematical Proceedings of the Cambridge Philosophical Society; Sep2018, Vol. 165 Issue 2, p267-278, 12p

ISOMETRICS (Mathematics) EMBEDDINGS (Mathematics) SET theory INFINITY (Mathematics) ARITHMETIC series
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22

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23

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24

Rationally almost periodic sequences, polynomial multiple recurrence and symbolic dynamics.
BERGELSON, V. ; KUŁAGA-PRZYMUS, J. ; LEMAŃCZYK, M. ; et al.
Ergodic Theory & Dynamical Systems; Sep2019, Vol. 39 Issue 9, p2332-2383, 52p

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25

Integer part independent polynomial averages and applications along primes
Karageorgos, Dimitris ; Koutsogiannis, Andreas

Mathematics - Classical... Mathematics - Dynamical... Mathematics - Probabilit... Primary: 37A45, Secondar...
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26

Rationally almost periodic sequences, polynomial multiple recurrence and symbolic dynamics
Bergelson, Vitaly ; Kułaga-Przymus, Joanna ; Lemańczyk, Mariusz ; et al.
Ergodic Theory and Dynamical Systems, Volume 39 (2019), Issue 9, pp. 2332-2383

Mathematics - Dynamical...
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27

Recurrence Properties of Measure-Preserving Actions of Abelian Groups and Applications
Ackelsberg, Ethan

Mathematics recurrence rigidity sequence ergodic average characteristic factor
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28

Applications of Ergodic Theory to Number Theory and Additive Combinatorics
Best, Andrew

Mathematics total ergodicity cyclic group independent polynomials
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30

The Furstenberg–Sárközy theorem and asymptotic total ergodicity phenomena in modular rings.
Bergelson, Vitaly ; Best, Andrew
Journal of Number Theory. Feb2023, Vol. 243, p615-645. 31p.

EXPONENTIAL sums POLYNOMIALS
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31

Spherical recurrence and locally isometric embeddings of trees into positive density subsets of ℤ d .
BULINSKI, KAMIL
Mathematical Proceedings of the Cambridge Philosophical Society. Sep2018, Vol. 165 Issue 2, p267-278. 12p.

ISOMETRICS (Mathematics) EMBEDDINGS (Mathematics) SET theory INFINITY (Mathematics) ARITHMETIC series
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32

Construction and the ergodicity properties of dual unitary quantum circuits
Borsi, Márton ; Pozsgay, Balázs

Quantum Physics Condensed Matter - Stati... Nonlinear Sciences - Exa...
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33

An infinitary polynomial Hales-Jewett theorem
Randall McCutcheon
Israel Journal of Mathematics. 121:157-172

Arithmetic progressions Ramsey theory 0102 computer and inform... Hales-Jewett theorem 0101 mathematics 01 natural sciences
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34

Ensembles intersectifs et récurrence de Poincaré. (Intersective sets and Poincaré recurrence)
Bertrand-Mathis, Anne

uniform distribution intersective sets Poincaré sets General theory of distri... dynamical system
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35

Generalización de notación asintótica vía filtros ; Generalization of asymptotic notation via filters
López Chacón, Ana Valentina
Akin, E. (1997). Recurrence in topological dynamics. Furstenberg families and Ellis actions, The University Series in Mathematics, Plenum Press, New York, 1997. ; Akomolafe, D. T. Nwanz, N. M. (2021). Deployment of an efficient algorithm for searching motor vehicle database, Asian Journal of Advances in Research, 18-26. ; Benzmüller, C. Fuenmayor, D. (2019). Computer-supported Analysis of Positiive Properties, Ultrafilters and Modal Collapse in Variants of Gödel’s Ontological Argument. Bulletin of the Section of Logic, 49(2), 127-148. ; Bernstein, A. R. (1970). A new kind of compactness for topological spaces, Fund. Math. 66, 185-193. ; Bourbaki, N. (1966). Elements of ....

Notación asintótica Espacio topológico Filtros Sucesión convergente Sucesión acotada Asymptotic notation …
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36

Filtros en espacios de Banach ; Filters in Banach Spaces
Duque Báez, Sergio Nicolás
[1] Akin. E. Recurrence in topological dynamics. Furstenberg families and Ellis actions, The University Series in Mathematics, Plenum Press, New York, 1997. ; [2] Bernstein, A. R., (1970) A new kind of compactness for topological spaces, Fund. Math. 66, 185-193. ; 3] Bhardwaj, V. K., & Rani, A. (2012). Weak ideal convergence in lp Spaces. International Journal of Pure and Applied Mathematics, 75(2), 247-256. ; [4] Bourbaki, N., (1966) Elements of Mathematics, General Topology, Part I, AddisonWesley Pub. Co. ; [5] Cartan, H. (1937). Théorie des filtres. Rend, 205, 595-598. ; [6] Cormen, T. H., Leiserson, C. E., Rivest, ....

Filtros Ultrafiltros Convergencia Sucesiones Notación asintótica Matemáticas …
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37

On the Kronecker-Hardy-Littlewood theorem
Buzeţeanu, Şerban

dense sequences mod one iterated limits Distribution modulo one General theory of distri... limit point
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38

Chapter 1. Recurrence and Uniform Recurrence in Compact Spaces
Recurrence in Ergodic Theory and Combinatorial Number Theory. :19-39

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39

Chapter 9. The Fine Structure of Recurrence and Mixing
Recurrence in Ergodic Theory and Combinatorial Number Theory. :175-194

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40

Chapter 7. The Multiple Recurrence Theorem
Recurrence in Ergodic Theory and Combinatorial Number Theory. :140-154

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