201,27 €
236,79 €
-15% su kodu: ENG15
Lyapunov Exponents of Linear Cocycles
Lyapunov Exponents of Linear Cocycles
201,27 €
236,79 €
  • Išsiųsime per 12–18 d.d.
The aim of this monograph is to present a general method of proving continuity of Lyapunov exponents of linear cocycles. The method uses an inductive procedure based on a general, geometric version of the Avalanche Principle. The main assumption required by this method is the availability of appropriate large deviation type estimates for quantities related to the iterates of the base and fiber dynamics associated with the linear cocycle. We establish such estimates for various models of random…
  • Leidėjas:
  • Metai: 2016
  • Puslapiai: 263
  • ISBN-10: 9462391238
  • ISBN-13: 9789462391239
  • Formatas: 15.6 x 23.4 x 1.8 cm, kieti viršeliai
  • Kalba: Anglų
  • Extra -15 % nuolaida šiai knygai su kodu: ENG15

Lyapunov Exponents of Linear Cocycles (el. knyga) (skaityta knyga) | knygos.lt

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The aim of this monograph is to present a general method of proving continuity of Lyapunov exponents of linear cocycles. The method uses an inductive procedure based on a general, geometric version of the Avalanche Principle. The main assumption required by this method is the availability of appropriate large deviation type estimates for quantities related to the iterates of the base and fiber dynamics associated with the linear cocycle. We establish such estimates for various models of random and quasi-periodic cocycles. Our method has its origins in a paper of M. Goldstein and W. Schlag. Our present work expands upon their approach in both depth and breadth. We conclude this monograph with a list of related open problems, some of which may be treated using a similar approach.

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  • Autorius: Pedro Duarte
  • Leidėjas:
  • Metai: 2016
  • Puslapiai: 263
  • ISBN-10: 9462391238
  • ISBN-13: 9789462391239
  • Formatas: 15.6 x 23.4 x 1.8 cm, kieti viršeliai
  • Kalba: Anglų Anglų

The aim of this monograph is to present a general method of proving continuity of Lyapunov exponents of linear cocycles. The method uses an inductive procedure based on a general, geometric version of the Avalanche Principle. The main assumption required by this method is the availability of appropriate large deviation type estimates for quantities related to the iterates of the base and fiber dynamics associated with the linear cocycle. We establish such estimates for various models of random and quasi-periodic cocycles. Our method has its origins in a paper of M. Goldstein and W. Schlag. Our present work expands upon their approach in both depth and breadth. We conclude this monograph with a list of related open problems, some of which may be treated using a similar approach.

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