Р. В. Плыкин, “О геометрии гиперболических аттракторов гладких каскадов”, УМН, 39:6(240) (1984), 75–113; Russian Math. Surveys, 39:6 (1984), 85

Цитирование в формате AMSBIB

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\paper О~геометрии гиперболических аттракторов гладких каскадов

\jour УМН

\yr 1984

\vol 39

\issue 6(240)

\pages 75--113

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\jour Russian Math. Surveys

\yr 1984

\vol 39

\issue 6

\pages 85--131

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Эта публикация цитируется в следующих 73 статьяx:

E V Kruglov, Iu E Petrova, O V Pochinka, “Scenario of a mildly stable transition from codimensional one Anosov diffeomorphism to a DA-diffeomorphism”, Nonlinearity, 38:2 (2025), 025021
Vyacheslav Z. Grines, Vladislav S. Medvedev, Evgeny V. Zhuzhoma, “Classification of Axiom A Diffeomorphisms with Orientable Codimension One Expanding Attractors and Contracting Repellers”, Regul. Chaotic Dyn., 29:1 (2024), 143–155
Marina K. Barinova, Vyacheslav Z. Grines, Olga V. Pochinka, Evgeny V. Zhuzhoma, “Hyperbolic Attractors Which are Anosov Tori”, Regul. Chaotic Dyn., 29:2 (2024), 369–375
Alexey Kazakov, Dmitrii Mints, Iuliia Petrova, Oleg Shilov, “On non-trivial hyperbolic sets and their bifurcations in families of diffeomorphisms of a two-dimensional torus”, Chaos: An Interdisciplinary Journal of Nonlinear Science, 34:8 (2024)
Marina K. Barinova, “On Isolated Periodic Points of Diffeomorphisms with Expanding Attractors of Codimension $1$ ”, Regul. Chaotic Dyn., 29:5 (2024), 794–802
Е. В. Жужома, В. С. Медведев, “О растягивающихся аттракторах произвольной коразмерности”, СМФН, 70, № 3, Российский университет дружбы народов, М., 2024, 389–402
Vladislav S. Medvedev, Evgeny V. Zhuzhoma, “On the Existence of Expanding Attractors with Different Dimensions”, Regul. Chaot. Dyn., 2024
В. З. Гринес, Д. И. Минц, “Об одномерных сжимающихся репеллерах $A$ -эндоморфизмов двумерного тора”, Матем. заметки, 113:4 (2023), 613–617 ; V. Z. Grines, D. I. Mints, “On One-Dimensional Contracting Repellers of $A$ -Endomorphisms of the 2-Torus”, Math. Notes, 113:4 (2023), 593–597
Vladislav S. Medvedev, Evgeny V. Zhuzhoma, “Smale Regular and Chaotic A-Homeomorphisms and A-Diffeomorphisms”, Regul. Chaotic Dyn., 28:2 (2023), 131–147
Vyacheslav Z. Grines, Dmitrii I. Mints, “On Partially Hyperbolic Diffeomorphisms and Regular Denjoy Type Homeomorphisms”, Regul. Chaotic Dyn., 28:3 (2023), 295–308
V. S. Medvedev, E. V. Zhuzhoma, “On a Classification of Chaotic Laminations which are Nontrivial Basic Sets of Axiom A Flows”, Rus. J. Nonlin. Dyn., 19:2 (2023), 227–237
L. S. Efremova, “Ramified continua as global attractors of C 1 -smooth self-maps of a cylinder close to skew products”, Journal of Difference Equations and Applications, 29:9-12 (2023), 1244
Marina Barinova, Vyacheslav Grines, Olga Pochinka, “Dynamics of three-dimensional A-diffeomorphisms with two-dimensional attractors and repellers”, Journal of Difference Equations and Applications, 29:9-12 (2023), 1275
Е. В. Жужома, “Хаотические ламинации и их свойства”, Матем. заметки, 112:1 (2022), 138–142 ; E. V. Zhuzhoma, “Chaotic Laminations and Their Properties”, Math. Notes, 112:1 (2022), 150–153
Vyacheslav Z. Grines, Vladislav S. Medvedev, Evgeny V. Zhuzhoma, “On the Topological Structure of Manifolds Supporting Axiom A Systems”, Regul. Chaotic Dyn., 27:6 (2022), 613–628
V Medvedev, E Zhuzhoma, “Two-dimensional attractors of A-flows and fibred links on three-manifolds”, Nonlinearity, 35:5 (2022), 2192
Vyacheslav Grines, Dmitrii Mints, “On decomposition of ambient surfaces admitting $A$ -diffeomorphisms with non-trivial attractors and repellers”, DCDS, 42:7 (2022), 3557
В. З. Гринес, Е. В. Жужома, Е. Д. Куренков, “О $DA$ -эндоморфизмах двумерного тора”, Матем. сб., 212:5 (2021), 102–132 ; V. Z. Grines, E. V. Zhuzhoma, E. D. Kurenkov, “On $DA$ -endomorphisms of the two-dimensional torus”, Sb. Math., 212:5 (2021), 698–725
V. Z. Grines, E. V. Zhuzhoma, “Cantor Type Basic Sets of Surface $A$ -endomorphisms”, Rus. J. Nonlin. Dyn., 17:3 (2021), 335–345
Vyacheslav Grines, Dmitrii Mints, “On interrelations between trivial and nontrivial basic sets of structurally stable diffeomorphisms of surfaces”, Chaos: An Interdisciplinary Journal of Nonlinear Science, 31:2 (2021)