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Direct Methods for Solving the Boltzmann Equation and Study of Nonequilibrium Flows

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Cover of 'Direct Methods for Solving the Boltzmann Equation and Study of Nonequilibrium Flows'

Table of Contents

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    Book Overview
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    Chapter 1 The Boltzmann Equation as a Physical and Mathematical Model
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    Chapter 2 Survey of Mathematical Approaches to Solving the Boltzmann Equation
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    Chapter 3 Main Features of the Direct Numerical Approaches
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    Chapter 4 Deterministic (Regular) Method for Solving the Boltzmann Equation
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    Chapter 5 Construction of Conservative Scheme for the Kinetic Equation
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    Chapter 6 Parallel Algorithms for the Kinetic Equation
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    Chapter 7 Application of the Conservative Splitting Method for Investigating Near Continuum Gas Flows
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    Chapter 8 Study of Uniform Relaxation in Kinetic Gas Theory
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    Chapter 9 Nonuniform Relaxation Problem as a Basic Model for Description of Open Systems
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    Chapter 10 One-Dimensional Kinetic Problems
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    Chapter 11 Multi-Dimensional Problems. Study of Free Jet Flows
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    Chapter 12 The Boltzmann Equation and the Description of Unstable Flows
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    Chapter 13 Solutions of Some Multi-Dimensional Problems
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    Chapter 14 Special Hypersonic Flows and Flows with Very High Temperatures
Attention for Chapter 14: Special Hypersonic Flows and Flows with Very High Temperatures
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Chapter title
Special Hypersonic Flows and Flows with Very High Temperatures
Chapter number 14
Book title
Direct Methods for Solving the Boltzmann Equation and Study of Nonequilibrium Flows
Published by
Springer, Dordrecht, January 2001
DOI 10.1007/978-94-010-0866-2_14
Book ISBNs
978-1-4020-0388-2, 978-9-40-100866-2
Authors

V. V. Aristov

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