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Boling Guo & Liming Ling 
Attractors and Methods 

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This two-volume work presents state-of-the-art mathematical theories and results on infinite-dimensional dynamical systems. Inertial manifolds, approximate inertial manifolds, discrete attractors and the dynamics of small dissipation are discussed in detail. The unique combination of mathematical rigor and physical background makes this work an essential reference for researchers and graduate students in applied mathematics and physics.



The main emphasis in the fi rst volume is on the existence and properties for attractors and inertial manifolds. This volume highlights the use of modern analytical tools and methods such as the geometric measure method, center manifold theory in infinite dimensions, the Melnihov method, spectral analysis and so on for infinite-dimensional dynamical systems. The second volume includes the properties of global attractors, the calculation of discrete attractors, structures of small dissipative dynamical systems, and the existence and stability of solitary waves.



 


Contents
Discrete attractor and approximate calculation
Some properties of global attractor
Structures of small dissipative dynamical systems
Existence and stability of solitary waves

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Tabla de materias

Table of contents

Chapter 1 The Attractor and Its Estimation of Dimension

Chapter 2 Inertial Manifold

Chapter 3 The Approximate Inertial Manifold

Chapter 4 Discrete Attractor and Approximate Calculation

Chapter 5 Some Properties of Global Attractor

Chapter 6 The dynamics with small dissipation

Chapter 7 Existence and Stability of Solitary Waves

Chapter 8 Numerical computation method for some nonlinear evolution equations

References

Sobre el autor

B. Guo, Inst. of Appl. Phys. & Comp. Math.; L. Ling, South China U. of Tech.; Y. Ma, Northeast Normal U.; H. Yang, Yunnan Normal U.
Idioma Inglés ● Formato EPUB ● Páginas 413 ● ISBN 9783110587081 ● Tamaño de archivo 73.3 MB ● Editorial De Gruyter ● Ciudad Berlin/Boston ● Publicado 2018 ● Edición 1 ● Descargable 24 meses ● Divisa EUR ● ID 7346021 ● Protección de copia Adobe DRM
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