Generic properties of the rotation number of one-parameter diffeomorphisms of the circle

BRUNOVSKÝ, Pavol. Generic properties of the rotation number of one-parameter diffeomorphisms of the circle. In Czechoslovak Mathematical Journal, 1974, vol. 24, no. 1, s. 74-90. ISSN 0011-4642.
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:[1.1] MATSUMOTO, S. DERIVATIVES OF ROTATION NUMBER OF ONE PARAMETER FAMILIES OF CIRCLE DIFFEOMORPHISMS. In KODAI MATHEMATICAL JOURNAL. ISSN 0386-5991, MAR 2012, vol. 35, no. 1, p. 115-125., Registrované v: WOS
:[1.1] PARKHE, K. ONE-PARAMETER FAMILIES OF CIRCLE DIFFEOMORPHISMS WITH STRICTLY MONOTONE ROTATION NUMBER. In PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, 2013, vol. 141, no. 12, pp. 4327-4337., Registrované v: WOS
:[1.2] SUDDHASATTWA, D. A.S. Universal bound on the measure of periodic windows of parameterized circle maps. In Topology Proceedings. ISSN 01464124, 2018-01-01, 52, p. 179-187., Registrované v: SCOPUS
:[1.1] GLENDINNING, Paul. Scaling of the rotation number for perturbations of rational rotations. In CHAOS, 2025, vol. 35, no. 9, art. no. 093146. ISSN 1054-1500. Dostupné na: https://doi.org/10.1063/5.0290311., Registrované v: WOS
:[1.1] GORODETSKI, Anton - KLEPTSYN, Victor. log-Hölder continuity of the rotation number. In ERGODIC THEORY AND DYNAMICAL SYSTEMS, 2025, vol. 45, no. 12, pp. 3749-3759. ISSN 0143-3857. Dostupné na: https://doi.org/10.1017/etds.2025.10195., Registrované v: WOS