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Continuous And Discontinuous Piecewise-smooth One-dimensional Maps

repelling invariant sets of continuous and discontinuous one-dimensional piecewise-smooth maps. We describe the bifurcations occurring in these maps;

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Bifurcations in Piecewise-Smooth Continuous Systems

-smooth continuous maps is explained in detail.Neimark-Sacker-like border-collision bifurcations are both numerically and theoretically;

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Poincar-Andronov-Melnikov Analysis for Non-Smooth Systems

of derived perturbed periodic solutions. The relationship between non-smooth systems and their continuous approximations is investigated;

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An Introduction to Piecewise Smooth Dynamics

of nonsmooth systems for its own sake. It is divided in two complementary courses: piecewise smooth flows and maps, respectively. Starting from well;

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General Hybrid Orthogonal Functions and their Applications in Systems and Control

Orthogonal Functions may be divided into two classes. The class of continuous systems and the discontinuous class of piecewise constant;

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Modeling, Analysis And Control Of Dynamical Systems With Friction And Impacts

This book is aimed primarily towards physicists and mechanical engineers specializing in modeling, analysis, and control of discontinuous;

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Relative Optimization of Continuous-Time and Continuous-State Stochastic Systems

with semi-smooth value functions and degenerate points, and optimization of multi-dimensional diffusion processes. The book concludes with a;

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Relative Optimization of Continuous-Time and Continuous-State Stochastic Systems

with semi-smooth value functions and degenerate points, and optimization of multi-dimensional diffusion processes. The book concludes with a;

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Continuous-Discontinuous Fiber-Reinforced Polymers

, including both continuous and discontinuous fiber processing strategies. Specific design strategies for advanced composite reinforcement are;

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Bifurcations And Chaos In Piecewise-smooth Dynamical Systems

phenomena that one can observe in piecewise-smooth dynamical systems. The practical significance of these phenomena is demonstrated through a series;

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Topics in Dynamics and Ergodic Theory

accelerating theorems; recent results in one dimensional smooth dynamics; periodic points of nonexpansive maps; arithmetic dynamics; the defect;

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Economic-Mathematical Methods and Models under Uncertainty

-dimensional vector space and the principle piecewise-linear homogeneity of economic process at uncertainty conditions in finite-dimensional vector;

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Economic-Mathematical Methods and Models under Uncertainty

-dimensional vector space and the principle piecewise-linear homogeneity of economic process at uncertainty conditions in finite-dimensional vector;

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Chaotic Maps

of chaotic maps in finite-dimensional spaces. The topics include one-dimensional dynamical systems (interval maps), bifurcations, general topological;

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A Smooth and Discontinuous Oscillator

discontinuous system and opening a new branch of applied mathematics. The discovery of the smooth and discontinuous (SD) oscillator and the SD;

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Noncommutative Geometry and Cayley-smooth Orders

and Cayley-smooth Orders provides a gentle introduction to one of mathematics' and physics' hottest topics.;

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Noncommutative Geometry and Cayley-smooth Orders

and Cayley-smooth Orders provides a gentle introduction to one of mathematics' and physics' hottest topics.;

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Theory of Translation Closedness for Time Scales: With Applications in Translation Functions and Dynamic Equations

. Hilger in 1988 to unify continuous and discrete analysis. The authors develop a theory of translation function on time scales that contains;

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Theory of Translation Closedness for Time Scales

. Hilger in 1988 to unify continuous and discrete analysis. The authors develop a theory of translation function on time scales that contains;

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Variational Methods for Discontinuous Structures

the study of continuous structures, particularly problems with smooth solutions. One of the deepest and more delicate problems was the;

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Hidden Dynamics

discontinuous systems, but also to empower the reader to develop their own novel models and discover as yet unknown phenomena.;

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Impulsive Control in Continuous and Discrete-Continuous Systems

Impulsive Control in Continuous and Discrete-Continuous Systems is an up-to-date introduction to the theory of impulsive control;

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Neural Networks with Discontinuous/Impact Activations

are discussed, including impulsive differential equations, differential equations with piecewise constant arguments, and models of mixed type;

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Difference Methods for Singular Perturbation Problems

-diffusion equations in n-dimensional domains with smooth and piecewise-smooth boundaries. The authors develop a technique for constructing and;

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Embeddings in Manifolds

A topological embedding is a homeomorphism of one space onto a subspace of another. The book analyzes how and when objects like polyhedra;

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Piecewise Linear Structures On Topological Manifolds

are piecewise linear triangulations of high-dimensional topological manifolds. Their study culminated in the late 1960searly 1970s in a;

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Linear Parameter-varying System Identification

researchers, the book contains twelve chapters, focusing on the most recent LPV identification methods for both discrete-time and continuous-time;

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