<p>The book gives an introduction to the fundamental properties of hyperbolic partial differential equations und their appearance in the mathematical modeling of various<br> problems from practice. It shows in an unique manner concepts for the numerical treatment of such equations starting from basi
Hyperbolic Partial Differential Equations. Populations, Reactors, Tides and Waves: Theory and Applications
- Publisher
- Elsevier Ltd
- Year
- 1983
- Tongue
- English
- Leaves
- 238
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Table of Contents
Content:
International Series in MODERN APPLIED MATHEMATICS AND COMPUTER SCIENCE, Page ii
Front Matter, Page iii
Copyright, Page iv
FOREWORD, Pages vii-viii, MATTHEW WITTEN
EDITOR'S REMARKS: HYPERBOLIC PARTIAL DIFFERENTIAL EQUATIONS: A FEW OPENING COMMENTS, Pages 323-325, MATTHEW WITTEN
ON THE QUALITATIVE BEHAVIOUR OF POPULATIONS WITH AGE-SPECIFIC INTERACTIONS, Pages 327-339, JAN PRรSS
SIMPLE POPULATION MODELS WITH DIFFUSION, Pages 341-344, R.C. MACCAMY
NONLINEAR AGE-DEPENDENT POPULATION GROWTH UNDER HARVESTING, Pages 345-352, FRED BRAUER
LOCAL AND GLOBAL STABILITY FOR THE SOLUTIONS OF A NONLINEAR RENEWAL EQUATION, Pages 353-359, EUGENIO SINESTRARI
SOME CONSIDERATIONS ON THE MATHEMATICAL APPROACH TO NONLINEAR AGE DEPENDENT POPULATION DYNAMICS, Pages 361-369, PLERANGELO MARCATI
POPULATION MODELS WITH GLOBALLY AGE-DEPENDENT DYNAMICS: ON COMPUTING THE STEADY STATE, Pages 371-376, RICHARD H. ELDERKIN
ASYMPTOTIC BEHAVIOR OF AN AGE-STRUCTURED FISH POPULATION, Pages 377-381, GABRIELLA DI BLASIO
DENSITY DEPENDENT CELLULAR GROWTH IN AN AGE STRUCTURED COLONY, Pages 383-392, LEA MURPHY
A PDE FORMULATION AND NUMERICAL SOLUTION FOR A BOLL WEEVIL-COTTON CROP MODEL, Pages 393-401, RICHARD M. FELDMAN, GUY L. CURRY
MODELS OF AGE-DEPENDENT PREDATION AND CANNIBALISM VIA THE McKENDRICK EQUATION, Pages 403-414, DANIEL S. LEVINE
NONLINEAR HYPERBOLIC PARTIAL DIFFERENTIAL EQUATIONS FOR THE DYNAMICS OF PARASITE POPULATIONS, Pages 415-430, K.P. HADELER, K. DIETZ
STABILITY ANALYSIS OF A DISTRIBUTED PARAMETER MODEL FOR THE GROWTH OF MICRO-ORGANISMS, Pages 431-442, GUSTAF GRIPENBERG
PARTIAL DIFFERENTIAL EQUATIONS WITH INTEGRAL BOUNDARY CONDITIONS, Pages 443-445, G. ADOMIAN
ON STOCHASTICITY IN THE VON FOERSTER HYPERBOLIC PARTIAL DIFFERENTIAL EQUATION SYSTEM FURTHER APPLICATIONS TO THE MODELING OF AN ASYNCHRONOUSLY DIVIDING CELLULAR SYSTEM, Pages 447-457, MATTHEW WITTEN
BIFURCATION OF TIME PERIODIC SOLUTIONS OF THE McKENDRICK EQUATIONS WITH APPLICATIONS TO POPULATION DYNAMICS, Pages 459-478, J.M. CUSHING
PERIODIC SOLUTIONS OF NONLINEAR HYPERBOLIC PROBLEMS, Pages 479-486, R. KANNAN, V. LAKSHMIKANTHAM
THE SEMIGROUP ASSOCIATED WITH NONLINEAR AGE DEPENDENT POPULATION DYNAMICS, Pages 487-497, G.F. WEBB
STABILITY OF BIOCHEMICAL REACTION TANKS, Pages 499-506, JAMES C. FRAUENTHAL, KENNETH E. SwiCK
A SPECIAL ADI MODEL FOR THE LAPLACE TIDAL EQUATIONS, Pages 507-517, G.F.D. DUFF
INITIAL BOUNDARY VALUE PROBLEMS FOR THE CARLEMAN EQUATION, Pages 519-525, W.E. FITZGIBBON
ON THE NONEQUILIBRIUM BEHAVIOR OF SOLIDS THAT TRANSPORT HEAT BY SECOND SOUND, Pages 527-546, BERNARD D. COLEMAN, DAVID R. OWEN
NONLINEAR HYPERBOLIC PARTIAL DIFFERENTIAL EQUATIONS AND DYNAMIC PROGRAMMING, Pages 547-548, RICHARD BELLMAN
EXPLICIT FINITE DIFFERENCE PREDICTOR AND CONVEX CORRECTOR WITH APPLICATIONS TO HYPERBOLIC PARTIAL DIFFERENTIAL EQUATIONS, Pages 549-557, CHARLIE DEY, Suhrit K. DEY
STABLE AND UNSTABLE NUMERICAL BOUNDARY CONDITIONS FOR GALERKIN APPROXIMATIONS TO HYPERBOLIC SYSTEMS, Pages 559-566, WILLIAM J. LAYTON
INDEX, Page 567
๐ SIMILAR VOLUMES
The familiar wave equation is the most fundamental hyperbolic partial differential equation. Other hyperbolic equations, both linear and nonlinear, exhibit many wave-like phenomena. The primary theme of this book is the mathematical investigation of such wave phenomena. The exposition begins with de
The familiar wave equation is the most fundamental hyperbolic partial differential equation. Other hyperbolic equations, both linear and nonlinear, exhibit many wave-like phenomena. The primary theme of this book is the mathematical investigation of such wave phenomena. The exposition begins with de
The familiar wave equation is the most fundamental hyperbolic partial differential equation. Other hyperbolic equations, both linear and nonlinear, exhibit many wave-like phenomena. The primary theme of this book is the mathematical investigation of such wave phenomena. The exposition begins with de
<P>"Partial Differential Equations and Solitary Waves Theory" is a self-contained book divided into two parts: Part I is a coherent survey bringing together newly developed methods for solving PDEs. While some traditional techniques are presented, this part does not require thorough understanding of