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- Michal Misiurewicz, Michal. Misiurewicz
- 1997

Terms and Conditions of Use provides, in part, that unless you have obtained prior permission, you may not download an entire issue of a journal or multiple copies of articles, and you may use content in the JSTOR archive only for your personal, non-commercial use. Each copy of any part of a JSTOR transmission must contain the same copyright notice that… (More)

- LLUfS ALSEDÀ, JAUME LLIBRE, MICHAt MISIUREWICZ, MICHAL MISIUREWICZ
- 1989

We introduce some notions that are useful for studying the behavior of periodic orbits of maps of one-dimensional spaces. We use them to characterize the set of periods of periodic orbits for continuous maps of Y = (z e C: z3 e [0,1]} into itself having zero as a fixed point. We also obtain new proofs of some known results for maps of an interval into… (More)

- Roy Adler, Tomasz Downarowicz, Michal Misiurewicz
- Scholarpedia
- 2008

- Michal Misiurewicz
- I. J. Bifurcation and Chaos
- 2004

- William Geller, Michal Misiurewicz
- Experimental Mathematics
- 2005

For a family of dynamical systems we define sensitive dependence on parameters in a way resembling Guckenheimer's definition of sensitive dependence on initial conditions. While sensitive dependence on initial conditions tells us that if we know the initial condition only approximately then we cannot make determin-istic predictions, sensitive dependence on… (More)

- Michal Misiurewicz, Piotr Zgliczynski
- I. J. Bifurcation and Chaos
- 2001

We prove that if an interval map of positive entropy is perturbed to a compact multidimensional map then the topological entropy cannot drop down a lot if the perturbation is small.

- Michal Misiurewicz
- Scholarpedia
- 2007

Rotation Theory has its roots in the theory of rotation numbers for circle homeomorphisms, developed by Poincaré. It is particularly useful for the study and classification of periodic orbits of dynamical systems. It deals with ergodic averages and their limits, not only for almost all points, like in Ergodic Theory, but for all points. We present the… (More)

- M MISIUREWICZ, M SZCZYGŁOWA
- Pediatria polska
- 1952

- Michal Misiurewicz
- Scholarpedia
- 2007

Combinatorial Dynamics has its roots in Sharkovsky's Theorem. This beautiful theorem describes the possible sets of periods of all cycles of a continuous map of an interval (or the real line) into itself. Here by a cycle I mean a periodic orbit, and by a period its minimal period. Consider the following Sharkovsky's ordering < s of the set N of natural… (More)