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weitere empfehlenswerte Bücher von Dumortier Freddy
Bifurcations of Planar Vector Fields
The book reports on recent work by the authors on the bifurcation structure of singular points of planar vector fields whose linear parts are nilpotent. The bifurcation diagrams of the most important … mehr »
geschrieben von Freddy Dumortier (Autor) und Robert Roussarie (Autor) und Jorge Sotomayor (Autor) und Henryk Zoladek (Autor)
Equadiff 2003 - Proceedings of the International Conference on Differential Equations
This comprehensive volume contains the state of the art on ODE's and PDE's of different nature, functional differential equations, delay equations, and others, mostly from the dynamical systems point … mehr »
geschrieben von Freddy Dumortier (Herausgeber) und Henk Broer (Herausgeber) und Jean Mawhin (Herausgeber)
Qualitative Theory of Planar Differential Systems
The book deals essentially with systems of polynomial autonomous ordinary differential equations in two real variables. The emphasis is mainly qualitative, although attention is also given to more … mehr »
geschrieben von Freddy Dumortier (Autor) und Jaume Llibre (Autor) und Joan C. Artés (Autor)
What is calculus really for? This book is a highly readable introduction to applications of calculus, from Newton's time to the present day. These often involve questions of dynamics, i.e., of …
Introduction; A brief review of calculus; Ordinary differential equations; Computer solution methods; Elementary oscillations; Planetary motion; Waves and diffusion; The best of all possible worlds?; …
This book presents recent works on lattice type structure. Its aim is to give continuous simple models for thin reticulated structures which may have a very complex pattern. For this reason, the …
Chapter 1 Homogenization in Perforated Media * Chapter 2 Lattice Type Structures * Chapter 3 Thermal Problem for Networks * Chapter 4 Elasticity Problem for Networks * Chapter 5 Thermal Problem for …
Symmetry methods have long been recognized to be of great importance for the study of the differential equations. This book provides a solid introduction to those applications of Lie groups to …
Introduction to Lie Groups.- Symmetry Groups of Differential Equations.- Group-Invariant Solutions.- Symmetry Groups and Conservation Laws.- Generalized Symmetries.- Finite Dimensional Hamiltonian …
"...can be thoroughly recommended to any reader who is curious about the physical world and the intellectual underpinnings that have lead to our expanding understanding of our physical environment and …
(R.N. Bracewell, Stanford University)A sweeping exploration of essential concepts and applications in modern mathematics and science through the unifying framework of Fourier analysis! This unique, …
This volume contains a selection of articles based on lectures delivered at the IMA 2001 Summer Program on Geometric Methods in Inverse Problems and PDE Control. The articles are focused around a set …
Foreword * Preface * On the construction of isospectral manifolds, Werner Ballman * Statistical stability and time-reversal imaging in random media, James G. Berryman, Liliana Borcea, George C. …
This book includes a self-contained theory of inequality problems and their applications to unilateral mechanics. Fundamental theoretical results and related methods of analysis are discussed on …
Stewart's clear, direct writing style in SINGLE VARIABLE CALCULUS, VOLUME 2, 5th Edition guides you through key ideas, theorems, and problem-solving steps. Every concept is supported by thoughtfully …
This monograph is the first systematic exposition of the theory of the Cauchy problem for higher order abstract linear differential equations, which covers all the main aspects of the developed …
Laplace transforms and operator families in locally convex spaces.- Wellposedness and solvability.- Generalized wellposedness.- Analyticity and parabolicity.- Exponential growth bound and exponential …
Many partial differential equations (PDEs) that arise in physics can be viewed as infinite-dimensional Hamiltonian systems. This monograph presents recent existence results of nonlinear oscillations …
Introduction.- Finite dimension.-Infinite dimension.- A tutorial in Nash-Moser …
Walter Rudin received his PhD in mathematics from Duke University in North Carolina in 1949. Starting in 1950 he took a Moore instructorship at MIT in Cambridge, Massachusetts where he wrote his first …
Function Theory in the Unit Ball of Cn. From the reviews: "...The book is easy on the reader. The prerequisites are minimal-just the standard graduate introduction to real analysis, complex analysis …
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