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Théorie mathématique du flux de fluide compressible par Von Mises, Richard
by Von Mises, Richard | PB | Acceptable
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Environ12,83 EUR
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Numéro de l'objet eBay :197018099862
Dernière mise à jour le 25 juin 2025 15:18:05 CEST. Afficher toutes les modificationsAfficher toutes les modifications
Caractéristiques de l'objet
- État
- Etat correct
- Commentaires du vendeur
- Binding
- Paperback
- Book Title
- Mathematical Theory of Compressible Fluid Flow
- Weight
- 1 lbs
- Product Group
- Book
- IsTextBook
- Yes
- ISBN
- 9780486439419
À propos de ce produit
Product Identifiers
Publisher
Dover Publications, Incorporated
ISBN-10
0486439410
ISBN-13
9780486439419
eBay Product ID (ePID)
30876738
Product Key Features
Number of Pages
544 Pages
Language
English
Publication Name
Mathematical Theory of Compressible Fluid Flow
Subject
Mechanics / Fluids, Mechanics / General, Mechanics / Aerodynamics, Applied
Publication Year
2004
Type
Textbook
Subject Area
Mathematics, Science
Series
Dover Civil and Mechanical Engineering Ser.
Format
Trade Paperback
Dimensions
Item Weight
20 Oz
Item Length
8.5 in
Item Width
5.4 in
Additional Product Features
Intended Audience
College Audience
LCCN
2004-056020
Dewey Edition
22
Illustrated
Yes
Dewey Decimal
533.6
Table Of Content
Preface I. Introduction 1. The Three Basic Equations 2. Energy Equation. Bernoulli Equation 3. Influence of Viscosity. Heat Conduction 4. Sound Velocity. Wave Equation 5. Subsonic and Supersonic Motion. Mach Number, Mach Lines II. General Theorems 6. Vortex Theory of Helmholtz and Kelvin 7. Irrotational Motion 8. Steady Flow Relations 9. Theory of Characteristics 10. The Characteristics in the Case of Two Independent Variables III. One-Dimensional Flow 11. Steady Flow with Viscosity and Heat Conduction 12. Nonsteady Flow of an Ideal Fluid 13. Simple Waves. Examples 14. Theory of Shock Phenomena 15. Further Shock Problems IV. Plane Steady Potential Flow 16. Basic Relations 17. Further Discussion of the Hodograph Method 18. Simple Waves 19. Limit Lines and Branch Lines 20. Chaplygin's Hodograph Method V. Integration Theory and Shocks 21. Development of Chaplygin's Method 22. Shock Theory 23. Examples Involving Shocks 24. Nonisentropic Flow 25. Transonic Flow Notes and Addenda Selected Reference Books Author and Subject Indexes
Synopsis
Suitable for advanced undergraduate and graduate students, this text covers general theorems, conservation equations, waves, shocks, and nonisentropic flows, with emphasis on the basics, both conceptual and mathematical. 1958 edition., Suitable for advanced undergraduate and graduate students, this text offers detailed considerations of general theorems, conservation equations, waves, shocks, and nonisentropic flows, with emphasis on the basics, both conceptual and mathematical. The general theory of characteristics receives a remarkably complete and simple treatment, with detailed applications. 175 figures. 1958 edition., A pioneer in the fields of statistics and probability theory, Richard von Mises (1883-1953) made notable advances in boundary-layer-flow theory and airfoil design. This text on compressible flow, unfinished upon his sudden death, was subsequently completed in accordance with his plans, and von Mises' first three chapters were augmented with a survey of the theory of steady plane flow. Suitable as a text for advanced undergraduate and graduate students -- as well as a reference for professionals -- Mathematical Theory of Compressible Fluid Flow examines the fundamentals of high-speed flows, with detailed considerations of general theorems, conservation equations, waves, shocks, and nonisentropic flows. In this, the final work of his distinguished career, von Mises summarizes his extensive knowledge of a central branch of fluid mechanics. Characteristically, he pays particular attention to the basics, both conceptual and mathematical. The novel concept of a specifying equation clarifies the role of thermodynamics in the mechanics of compressible fluids. The general theory of characteristics receives a remarkably complete and simple treatment, with detailed applications, and the theory of shocks as asymptotic phenomena appears within the context of rational mechanics.
LC Classification Number
QA930.V63 2004
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