Screen LibraryMathematical models and methods of localized interaction theory /
The interaction of the environment with a moving body is called "localized" if it has been found or assumed that the force or/and thermal influence of the environment on each body surface point is independent and can be determined by the local geometrical and kinematical characteristics of...
Saved in:
| Main Authors: | |
|---|---|
| Corporate Authors: | |
| Group Author: | |
| Published: |
World Scientific Pub. Co.,
|
| Publisher Address: | Singapore ; River Edge, N.J. : |
| Publication Dates: | 1995. |
| Literature type: | eBook |
| Language: | English |
| Series: |
Series on advances in mathematics for applied sciences ;
v. 25 |
| Subjects: | |
| Online Access: |
http://www.worldscientific.com/worldscibooks/10.1142/2335#t=toc |
| Summary: |
The interaction of the environment with a moving body is called "localized" if it has been found or assumed that the force or/and thermal influence of the environment on each body surface point is independent and can be determined by the local geometrical and kinematical characteristics of this point as well as by the parameters of the environment and body-environment interactions which are the same for the whole surface of contact. Such models are widespread in aerodynamics and gas dynamics, covering supersonic and hypersonic flows, and rarefied gas flows. They describe the influence of lig |
| Carrier Form: | 1 online resource (xi,226pages) : illustrations. |
| Bibliography: | Includes bibliographical references (pages 199-224) and index. |
| ISBN: | 9789812797223 |
| Index Number: | QA930 |
| CLC: | V211.3 |
| Contents: | 1. Introduction to localized interaction theory (LIT). 1. Mathematical model of localized interaction between a medium and a body surface. 2. Development and state-of-the-art of LIT -- 2. Methods of calculation of integral characteristics of environment effect on body moving in it. 1. Differential equations method. 2. Invariant relationships method. 3. On some properties of integral characteristics resulting from body symmetry. 4. Generalization of area rules -- 3. Design methods for bodies with invariable longitudinal static stability factor. 1. Problem statement. 2. Surface elements with t |