A. A. Dzhalilov, K. M. Khanin, “On an Invariant Measure for Homeomorphisms of a Circle with a Point of Break”, Funktsional. Anal. i Prilozhen., 32:3 (1998), 11–21; Funct. Anal. Appl., 32:3 (1998), 153

Citation in format AMSBIB

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\by A.~A.~Dzhalilov, K.~M.~Khanin

\paper On an Invariant Measure for Homeomorphisms of a Circle with a Point of Break

\jour Funktsional. Anal. i Prilozhen.

\yr 1998

\vol 32

\issue 3

\pages 11--21

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\jour Funct. Anal. Appl.

\yr 1998

\vol 32

\issue 3

\pages 153--161

\crossref{https://doi.org/10.1007/BF02463336}

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This publication is cited in the following 38 articles:

Habib Marzougui, “A note on Hausdorff dimension of invariant measures of circle diffeomorphisms with breaks”, Dynamical Systems, 2025, 1
FRANK TRUJILLO, “On the Hausdorff dimension of invariant measures of piecewise smooth circle homeomorphisms”, Ergod. Th. Dynam. Sys., 2024, 1
Javlon Karimov, INTERNATIONAL SCIENTIFIC AND PRACTICAL CONFERENCE ON ACTUAL PROBLEMS OF MATHEMATICAL MODELING AND INFORMATION TECHNOLOGY, 3147, INTERNATIONAL SCIENTIFIC AND PRACTICAL CONFERENCE ON ACTUAL PROBLEMS OF MATHEMATICAL MODELING AND INFORMATION TECHNOLOGY, 2024, 020001
A. Dzhalilov, A. Aliyev, A. Jalilov, G. Poshakhodjaeva, 2024 4th International Conference on Technological Advancements in Computational Sciences (ICTACS), 2024, 1552
U. A. Safarov, “Invariantnaya mera otobrazheniya okruzhnosti so smeshannym tipom osobennostei”, Izv. vuzov. Matem., 2023, no. 7, 71–84
Dzhalilov Akhtam, Karimov Javlon, NOVEL TRENDS IN RHEOLOGY IX, 2997, NOVEL TRENDS IN RHEOLOGY IX, 2023, 020059
Akhtam Dzhalilov, Abdurakhmon Aliyev, NOVEL TRENDS IN RHEOLOGY IX, 2997, NOVEL TRENDS IN RHEOLOGY IX, 2023, 020074
U. A. Safarov, “Invariant Measure of a Circle Map with a Mixed Type of Singularities”, Russ Math., 67:7 (2023), 59
A. Dzhalilov, D. Mayer, A. Aliyev, “The Thermodynamic Formalism and the Central Limit Theorem for Stochastic Perturbations of Circle Maps with a Break”, Rus. J. Nonlin. Dyn., 18:2 (2022), 253–287
Utkir A. Safarov, “A note on the conjugacy between two critical circle maps”, Zhurn. SFU. Ser. Matem. i fiz., 14:3 (2021), 287–300
A. A. Dzhalilov, Zh. Zh. Karimov, “Termodinamicheskii formalizm i pokazateli singulyarnosti invariantnoi mery otobrazhenii okruzhnosti s odnim izlomom”, Vestn. Udmurtsk. un-ta. Matem. Mekh. Kompyut. nauki, 30:3 (2020), 343–366
Teplinsky A., “A Circle Diffeomorphism With Breaks That Is Absolutely Continuously Linearizable”, Ergod. Theory Dyn. Syst., 38:1 (2018), 371–383
Akhatkulov S., Noorani Mohd Salmi Md, “On the Singularity of the Conjugation Between Piecewise-Smooth Circle Homeomorphisms”, Bull. Malays. Math. Sci. Soc., 41:3 (2018), 1607–1622
Dzhalilov A., Jalilov A., Mayer D., “A Remark on Denjoy'S Inequality For Pl Circle Homeomorphisms With Two Break Points”, J. Math. Anal. Appl., 458:1 (2018), 508–520
A. Dzhalilov, D. Mayer, S. Djalilov, A. Aliyev, “An Extention of Herman’s Theorem for Nonlinear Circle Maps with Two Breaks”, Nelin. Dinam., 14:4 (2018), 553–577
Akhtam Dzhalilov, Alisher Jalilov, Dieter Mayer, Springer Proceedings in Mathematics & Statistics, 268, Differential Equations and Dynamical Systems, 2018, 75
Utkir Safarov, Springer Proceedings in Mathematics & Statistics, 268, Differential Equations and Dynamical Systems, 2018, 153
Akhatkulov S., Noorani Mohd. Salmi Md., Akhadkulov H., “On the invariant measure of a piecewise-smooth circle homeomorphism of Zygmund class”, J. Nonlinear Sci. Appl., 10:1 (2017), 48–59
Adouani A., “Conjugation between circle maps with several break points”, Ergod. Theory Dyn. Syst., 36:8 (2016), 2351–2383
Dzhalilov A., Mayer D., Safarov U., “on the Conjugation of Piecewise Smooth Circle Homeomorphisms With a Finite Number of Break Points”, Nonlinearity, 28:7 (2015), 2441–2459