Titlebook: Dynamics of One-Dimensional Maps; A. N. Sharkovsky,S. F. Kolyada,V. V. Fedorenko Book 1997 Springer Science+Business Media Dordrecht 1997

值得贊賞

Monolithic

Coexistence of Periodic Trajectories,xplained by the fact that the phase space (the interval .) is onedimensional. The points of a trajectory define a decomposition of the phase space, and information on the mutual location of these points often enables one to apply the methods of symbolic dynamics. These ideas are especially useful for the investigation of periodic trajectories.

dictator

cause .(.) ? .). The set .. contains an element maximal by inclusion. Indeed, let .. = { .., .., ..., ..} and ... = { .., .., ..., ..} be cycles of intervals from ... We say that .. is bounded from above by the cycle of intervals .. if .. ? .. for all . ∈ { 0, 1, ..., .-1}.

輕快走過

Mendicant

Topological Dynamics of Unimodal Maps,cause .(.) ? .). The set .. contains an element maximal by inclusion. Indeed, let .. = { .., .., ..., ..} and ... = { .., .., ..., ..} be cycles of intervals from ... We say that .. is bounded from above by the cycle of intervals .. if .. ? .. for all . ∈ { 0, 1, ..., .-1}.

遺產(chǎn)

Promotion

Book 1997arious topological aspects of the dynamics of unimodal maps are studied in Chap- ter 5. We analyze the distinctive features of the limiting behavior of trajectories of smooth maps. In particular, for some elasses of smooth maps, we establish theorems on the number of sinks and study the problem of e

SIT

Communicate

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