MB - Chaotic Behavior in Systems 1

In the nineteenth-century, fractional calculus had its origin in extending differentiation and integration operators from the integer-order case to the fractional-order case. Discrete fractional cal……続きを見る

This book presents a clear and concise introduction to the field of nonlinear dynamics and chaos, suitable for graduate students in mathematics, physics, chemistry, engineering, and in natural scien……続きを見る

Network science offers a powerful language to represent and study complex systems composed of interacting elements ー from the Internet to social and biological systems. In its standard formulation,……続きを見る

This book introduces college students and other readers to the uses of probability and statistics in the physical sciences, focusing on thermal and statistical physics and touching upon quantum phys……続きを見る

This book provides methods to unify different approaches to tackle stability theory problems. In particular, it presents a methodology to blend approaches obtained from measure theory with methods o……続きを見る

Experts of fluid dynamics agree that turbulence is nonlinear and nonlocal. Because of a direct correspondence, nonlocality also implies fractionality. Fractional dynamics is the physics related to f……続きを見る

Network science offers a powerful language to represent and study complex systems composed of interacting elements ー from the Internet to social and biological systems. A Guide to Temporal Networks……続きを見る

The field of nonlinear dynamics and chaos has grown very much over the last few decades and is becoming more and more relevant in different disciplines. This book presents a clear and concise introd……続きを見る