Principles of Mathematical Modelling
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A01=Alexander A. Samarskii
A01=Alexander P. Mikhailov
advanced mathematical modelling techniques
applied mathematical analysis
Author_Alexander A. Samarskii
Author_Alexander P. Mikhailov
Boltzmann Equation
Category=PBWH
Cauchy Problem
Cgs System
Civil Society
Comparison Theorems
Computing Experiments
conservation laws applications
Discrete Analogs
Distribution Function
ecological process modelling
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Finite Time Scale
Hamiltonian Principle
Heat Flux
Hopf Equation
Lagrangian Equations
LTE Condition
Malthus Model
Molecular Thermal Conductivity
nonlinear systems modelling
Ordinary Differential Equations
physical systems simulation
Physico Mathematical Sciences
Po Dl
scientific computing methods
Solar Magnetic Field
Symmetrical Initial Data
Thermal Wave
Travelling Wave Type
Variational Hamiltonian Principle
Vice Versa
Product details
- ISBN 9780415272810
- Weight: 670g
- Dimensions: 174 x 246mm
- Publication Date: 20 Dec 2001
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Paperback
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Mathematical modeling is becoming increasingly versatile and multi-disciplinary. This text demonstrates the broadness of this field as the authors consider the principles of model construction and use common approaches to build models from a range of subject areas. The book reflects the interests and experiences of the authors, but it explores mathematical modeling across a wide range of applications, from mechanics to social science. A general approach is adopted, where ideas and examples are favored over rigorous mathematical procedures. This insightful book will be of interest to specialists, teachers, and students across a wide range of disciplines..
Professor Alexander A. Samarskii is Director of the Institute of Mathematical Modelling at the Russian Academy of Science and has been the leader of the Russian National Program for Mathematical Modelling in Science and Technology since 1985. He is a world-renowned researcher who has obtained outstanding results and contributed grately to the development of these subjects.
Professor Alexander P Mikhailov is a Head of Department at the Institute of Mathematical Modelling at the Russian Academy of Science and is a Professor of M V Lomonosov Moscow State University. His research interests include mathematical physics, the theory of nonlinear phenomena, mathematical modelling of dissipative structures and mathematical modelling of socio-political processes.
