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The Convergence Problem for Dissipative Autonomous Systems

present a comprehensive exposition of stability theory relying on the so-called linearization method. For the convergence problem itself, when the;

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Qualitative and Quantitative Analysis of Nonlinear Systems

(d) pointwise behavior of solutions for autonomous problems with possible gaps by the phase variables. The general methodology for the;

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Global Attractors Of Non-autonomous Dissipative Dynamical Systems

. This engaging volume presents an authoritative overview of both autonomous and non-autonomous dynamical systems, including the global compact;

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Dynamical Systems and Numerical Analysis

elements of the theory of dynamical systems and the numerical solution of initial-value problems. In the remaining chapters, numerical methods are;

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Classical and Quantum Dissipative Systems

of phenomenological damping forces, and the construction of the Lagrangian and Hamiltonian for the damped motion. It is shown, in addition to these methods;

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Cambridge Monographs on Applied and Computational Mathematics

elements of the theory of dynamical systems and the numerical solution of initial-value problems. In the remaining chapters, numerical methods are;

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Attractors Under Discretisation

, key results for autonomous ordinary differential equations were obtained - by Beyn for saddle points and by Kloeden & Lorenz for attractors;

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New Methods For Chaotic Dynamics

This book presents a new theory on the transition to dynamical chaos for two-dimensional nonautonomous, and three-dimensional, many;

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Dissipative Systems Analysis and Control

-dimensional and nonsmooth examples. Throughout, emphasis is placed on the use of the dissipative properties of a system for the design of stable;

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Vanishing Viscosity Method

The book summarizes several mathematical aspects of the vanishing viscosity method and considers its applications in studying dynamical;

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Dynamics Of Quasi-Stable Dissipative Systems

systems. The theory of such systems is motivated by the long-term goal to establish rigorous mathematical models for turbulent and chaotic;

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Synchronization in Infinite-Dimensional Deterministic and Stochastic Systems

in evolutionary equations and introductory functional analysis as well as a basic understanding of PDEs and the theory of random processes. Suitable for;

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Synchronization in Infinite-Dimensional Deterministic and Stochastic Systems

in evolutionary equations and introductory functional analysis as well as a basic understanding of PDEs and the theory of random processes. Suitable for;

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Ethics for Robots

reading for philosophers, engineers, computer scientists, and cognitive scientists working on the problem of ethics for autonomous systems.;

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Ethics for Robots

reading for philosophers, engineers, computer scientists, and cognitive scientists working on the problem of ethics for autonomous systems.;

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Classical and Quantum Dissipative Systems

Dissipative forces play an important role in problems of classical as well as quantum mechanics. Since these forces are not among the basic;

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Patterns and Interfaces in Dissipative Dynamics

biology. This book explores the forefront of current research, describing in-depth the analytical methods that elucidate the complex evolution;

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Open Quantum Systems 2

Understanding dissipative dynamics of open quantum systems remains a challenge in mathematical physics. This problem is relevant in various;

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Topological Structure of the Solution Set for Evolution Inclusions

This book systematically presents the topological structure of solution sets and attractability for nonlinear evolution inclusions;

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Mathematics Of Autonomy

Mathematics of Autonomy provides solid mathematical foundations for building useful Autonomous Systems. It clarifies what makes a system;

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Attractors for Degenerate Parabolic Type Equations

diffusion equations with chemotaxis and ODE-PDE coupling systems. For the first time, the long-time dynamics of various classes of degenerate;

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Attractors for Equations of Mathematical Physics

of autonomous evolution partial differential equations. For a number of basic evolution equations of mathematical physics, it was shown that the long;

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Quasi-conservative Systems

global analysis includes the solution to problems such as the limit cycles, resonances, and nonregular dynamics. For the autonomous systems, one;

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Computing Systems for Autonomous Driving

This book on computing systems for autonomous driving takes a comprehensive look at the state-of-the-art computing technologies, including;

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Autonomous Systems - Self-Organization, Management, and Control

The 2008 TUB-SJTU joint workshop on Autonomous Systems - Self-Organization, Management, and Control was held on October 6, 2008 at;

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Robotic Systems and Autonomous Platforms

for the enhancement of robotic and autonomous systems. Initial chapters explore how autonomous systems can enable new uses for materials;

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Phase Transition Dynamics

of the theory to a range of problems in the nonlinear sciences. The basic philosophy of the theory is to search for a complete set of transition;

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