Stable solutions are ubiquitous in differential equations.
They represent meaningful solutions from a physical point of view and appear in many applications, including mathematical physics (combustion, phase transition theory) and geometry (minimal surfac.
Louis Bayard
Brett St Louis
Keishia Lee Louis
Louis Catlett
Robert Louis Stevenson
Robert Louis Stevenson
Louis Flint Ceci
Payton, Louis, Jr.
Marie-Louis Martinez
Louis Frenzel
Louis Rhead
This work has been selected by scholars as being culturally important, and is part of the knowledge base of civilization as we know it.
Robert Louis Stevenson
Louis Cauffman
Robert Louis Stevenson
Mahalene Louis
Louis Lavalle
Louis A. Pagliaro
Louis Joseph Vionnet
Louis Joseph Vance
Robert Louis Stevenson
Louis Fabrizzio
Paul Louis Cole
Robert Louis Stevenson
Robert Louis Stevenson
Robert Louis Stevenson
Regis St Louis
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William Roger Louis
Robert Louis DeMayo
Michael Louis Perez
Robert Louis Stevenson
Louis M. Weiss
Louis K. Louis K. Epstein
Robert Louis Stevenson
Jean-Louis Vincent
Robert Louis Stevenson
Maurisa Alexis-Louis
Robert Louis Stevenson
Robert Louis Stevenson
Robert Louis Stevenson
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Robert Louis Stevenson
Louis Hébert
Henry Louis Gates
Robert Louis Stevenson
Robert Louis Stevenson
Robert Louis Stevenson
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Louis J. Catania
Louis Antoine de Bougainville
Justine A. P. Louis
Robert Louis Stevenson
Louis L'Amour
Stevenson Robert Louis
Louis Villaire
Robert Louis Stevenson
Louis Couperus
Louis Hébert
V. Lakshmikantham
Fuzzy differential functions are applicable to real-world problems in engineering, computer science, and social science.
Rafael Ortega
Periodic differential equations appear in many contexts such as in the theory of nonlinear oscillators, in celestial mechanics, or in population dynamics with seasonal effects.
C. Pozrikidis
Richard Haberman
Normal 0 false false false this book emphasizes the physical interpretation of mathematical solutions and introduces applied mathematics while presenting differential equations.
Ronald B. Guenther
David Borthwick
This modern take on partial differential equations does not require knowledge beyond vector calculus and linear algebra.
Giuseppe Da Prato
Stochastic partial differential equations and applications gives an overview of current state-of-the-art stochastic pdes in several fields, such as filtering theory, stochastic quantization, quantum probability, and mathematical finance.
Vesselin M. Petkov
This book is a new edition of a title originally published in1992.
Khavtgaĭn Namsraĭ
This reference book presents unique and traditional analytic calculations, and features more than a hundred universal formulas where one can calculate by hand enormous numbers of definite integrals, fractional derivatives and inverse operators.
Michel Kern
This book studies methods to concretely address inverse problems.
Robert J. Baston
George F. Simmons
Written by a highly respected educator, this third edition updates the classic text designed for a first course in differential equations.
Peter J. Olver
This textbook is designed for a one year course covering the fundamentals of partial differential equations, geared towards advanced undergraduates and beginning graduate students in mathematics, science, engineering, and elsewhere.
Gérard Gouesbet
Sandip Mazumder
Numerical methods for partial differential equations: finite difference and finite volume methods focuses on two popular deterministic methods for solving partial differential equations (pdes), namely finite difference and finite volume methods.
H. T. Banks
Modeling and inverse problems in the presence of uncertainty collects recent research--including the authors' own substantial projects--on uncertainty propagation and quantification.
Qingkai Kong
Eugene M. Choo
G. V. Kostin
Deformations of elastic bodies are encountered in many areas in science, engineering and technology.
B. F. Doolin
This outstanding guide supplies important mathematical tools for diverse engineering applications, offering engineers the basic concepts and terminology of modern global differential geometry.
Arik Melikyan
Kyōto Daigaku. Sūri Kaiseki Kenkyūjo. Kenkyū Shūkai
N. A. Izobov
Stewart, James
Jean-Michel Bismut
This book uses the hypoelliptic laplacian to evaluate semisimple orbital integrals in a formalism that unifies index theory and the trace formula.
S. Gopalakrishnan
C. Nelson-Piercy
Moysey Brio
It is the first text that in addition to standard convergence theory treats other necessary ingredients for successful numerical simulations of physical systems encountered by every practitioner.
David Betounes
Combining traditional material with a modern systems approach, this handbook provides a thorough introduction to differential equations, tempering its classic "pure math" approach with more practical applied aspects.
Kazuaki Taira
Thismonographisanexpandedandrevisedversionofasetoflecturenotesfor thegraduatecoursesgivenbytheauthorbothathiroshimauniversity(1995- 1997) and at the university of tsukuba (1998-2000)which were addressed to the advanced undergraduates and beginning-graduat.
Ravi P. Agarwal
In this undergraduate/graduate textbook, the authors introduce odes and pdes through 50 class-tested lectures.
Ali Mohamad-Djafari
The concept of an inverse problem is a familiar one to most scientists and engineers, particularly in the field of signal and image processing, imaging systems (medical, geophysical, industrial non-destructive testing, etc.
Lawrence Conlon
The basics of differentiable manifolds, global calculus, differential geometry, and related topics constitute a core of information essential for the first or second year graduate student preparing for advanced courses and seminars in differential topolog.
Hans-Görg Roos
This book collects, explains and analyses basic methods and recent results for the successful numerical solution of singularly perturbed differential equations.
Christian Grossmann
Many well-known models in the natural sciences and engineering, and today even in economics, depend on partial di?
C. Henry Edwards
This practical book reflects the new technological emphasis that permeates differential equations, including the wide availability of scientific computing environments like "maple, mathematica, " and matlab; it does not concentrate on traditional manual m.
Steen Markvorsen
This book contains a clear exposition of two contemporary topics in modern differential geometry:distance geometric analysis on manifolds, in particular, comparison theory for distance functions in spaces which have well defined bo.
Guo Chun Wen
This volume deals with first and second order complex equations of hyperbolic and mixed types.
Yves Talpaert
An introduction to differential geometry with applications to mechanics and physics.
C. J. Isham
Marie Joncas
Conference on Geometric Control and Non-holonomic Mechanics (1996 Mexico City, Mexico)
Masayasu Mimura
C. Zuily
The aim of this book is to provide a comprehensive introduction to the theory of distributions, by the use of solved problems.
Dale U. Von Rosenberg
Brand, Louis
Philip Hartman
Ordinary differential equations covers the fundamentals of the theory of ordinary differential equations (odes), including an extensive discussion of the integration of differential inequalities, on which this theory relies heavily.
Luis A. Santaló