Lyapunov exponents and invariant manifolds for random dynamical systems in a Banach space /
Lian, Zeng, 1980-
Lyapunov exponents and invariant manifolds for random dynamical systems in a Banach space / [electronic resource] Zeng Lian, Kening Lu. - Providence, R.I. : American Mathematical Society, 2010. - 1 online resource (v, 106 p. : ill.) - Memoirs of the American Mathematical Society, v. 967 0065-9266 (print); 1947-6221 (online); . - Memoirs of the American Mathematical Society ; no. 967. .
"Volume 206, number 967 (first of 4 numbers)." "July 2010."
Includes bibliographical (p. 105-106) references.
Chapter 1. Introduction Chapter 2. Random dynamical systems and measures of noncompactness Chapter 3. Main results Chapter 4. Volume function in Banach spaces Chapter 5. Gap and distance between closed linear subspaces Chapter 6. Lyapunov exponents and Oseledets spaces Chapter 7. Measurable random invariant complementary subspaces Chapter 8. Proof of multiplicative ergodic theorem Chapter 9. Stable and unstable manifolds Appendix A. Subadditive ergodic theorem Appendix B. Non-ergodic case
Access is restricted to licensed institutions
Electronic reproduction.
Providence, Rhode Island :
American Mathematical Society.
2012
Mode of access : World Wide Web
9781470405816 (online)
Random dynamical systems.
Lyapunov exponents.
Ergodic theory.
Invariant manifolds.
Banach spaces.
QA3 QA614.835 / .A57 no. 967
515/.39
Lyapunov exponents and invariant manifolds for random dynamical systems in a Banach space / [electronic resource] Zeng Lian, Kening Lu. - Providence, R.I. : American Mathematical Society, 2010. - 1 online resource (v, 106 p. : ill.) - Memoirs of the American Mathematical Society, v. 967 0065-9266 (print); 1947-6221 (online); . - Memoirs of the American Mathematical Society ; no. 967. .
"Volume 206, number 967 (first of 4 numbers)." "July 2010."
Includes bibliographical (p. 105-106) references.
Chapter 1. Introduction Chapter 2. Random dynamical systems and measures of noncompactness Chapter 3. Main results Chapter 4. Volume function in Banach spaces Chapter 5. Gap and distance between closed linear subspaces Chapter 6. Lyapunov exponents and Oseledets spaces Chapter 7. Measurable random invariant complementary subspaces Chapter 8. Proof of multiplicative ergodic theorem Chapter 9. Stable and unstable manifolds Appendix A. Subadditive ergodic theorem Appendix B. Non-ergodic case
Access is restricted to licensed institutions
Electronic reproduction.
Providence, Rhode Island :
American Mathematical Society.
2012
Mode of access : World Wide Web
9781470405816 (online)
Random dynamical systems.
Lyapunov exponents.
Ergodic theory.
Invariant manifolds.
Banach spaces.
QA3 QA614.835 / .A57 no. 967
515/.39