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The theory of jets in an ideal fluid

Author: M I Gurevich; J P Kahane; A P Robertson; S Ulam
Publisher: Burlington : Pergamon Press/Elsevier Science, [2014], ©1966.
Series: International series of monographs in pure and applied mathematics, v. 93.
Edition/Format:   eBook : Document : EnglishView all editions and formats
Database:WorldCat
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The Theory of Jets in an Ideal Fluid.
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Genre/Form: Electronic books
Additional Physical Format: Print version:
Gurevich, M.I.
Theory of Jets in an Ideal Fluid : International Series of Monographs in Pure and Applied Mathematics.
Burlington : Elsevier Science, ©2014
Material Type: Document, Internet resource
Document Type: Internet Resource, Computer File
All Authors / Contributors: M I Gurevich; J P Kahane; A P Robertson; S Ulam
ISBN: 9781483185828 1483185826
OCLC Number: 898771912
Notes: 50. effect of surface tension.
Description: 1 online resource (423 pages).
Contents: Front Cover; The Theory of Jets in an Ideal Fluid; Copyright Page; Table of Contents; FOREWORD; CHAPTER I. INTRODUCTION TO THE THEORY OF JETS IN PLANE STEADY FLOWS; 1. ON THE KINEMATICS OF PLANE FLOWS; 2. BASIC CONCEPTS OF THE THEORY OF JETS; 3. KIRCHHOFF'S METHOD; 4. JOUKOVSKII'S METHOD; 5. CHAPLYGIN'S METHOD OF SPECIAL POINTS; CHAPTER II: FLOW FROM VESSELS; 6. FLOW FROM VESSELS WITH OBLIQUE WALLS; 7. SYMMETRICAL ORIFICE IN A RECTANGULAR VESSEL; 8. FLOW FROM A SLIT BETWEEN Two PLANES; 9. VESSEL WITH FUNNEL-SHAPED BASE AND BORDA'S MOUTHPIECE; 10. LATERAL FLOW FROM A CHANNEL. 11. flow from a rectangular vessel with an orifice below and at the sidechapter iii. flow of an unbounded current past polygonal obstacles; 12. flow about a wedge; 13. jet-flow about a plate with the formation of a frontal stagnation point; 14. flow about a plate with separation of jets from its upper surface; 15. criticism of the theory of jet-flow; chapter iv. flow past curvilinear obstacles; 16. levi-civita's method; 17. flow about a circular cylinder; 18. villat's integro-differential equation. existence and uniqueness of solution; 19. sedov's method; 20. the inverse problem. Chapter v. flow past bodies with low cavitation numbers21. phenomenon of cavitation; 22. cavitational flow past a plate; 23. symmetrical cavitational flow past a wedge; 24. cavitational flow past a circular cylinder; 25. cavitational flow past a thin profile with arbitrary angle of attack; chapter vi. flow past obstacles by bounded currents; 26. flow past a wedge by a current of finite width; 27. flow past a plate in the presence of a wall; 28. flow past a grating; 29. cylinder between two walls; 30. symmetrical cavitational flow past a wedge in a channel; 31. cavitational flow past a grating. Chapter vii. planing surfaces and submerged hydrofoils32. phenomenon of planing. the planing plate; 33. planing along the surface of a fluid of finite depth. plates placed one behind another; 34. submerged hydrofoil; chapter viii. various problems concerning free flows; 35. impinging jets. cumulative charges. piercing of armour-plating by a jet; 36. jet-flows with singularities inside the region occupied by the fluid; 37. various problems in the theory of jet-flow; chapter ix. unsteady flows; 38. flat plate in an accelerated current; 39. impact of a contour in a flow with jet break-away. 40. slightly perturbed jet-flows41. submersion of a wedge; chapter x. jet-flows in a compressible fluid; 42. chaplygin's equations for a plane steady gas-flow; 43. accurate solutions to chaplygin's equations for subsonic flow; 44. chaplygin's approximate method; 45. some generalizations of chaplygin's approximate method; chapter xi. axisymmetric flows; 46. statement of the problem and approximate methods of solution; 47. further axisymmetric jet-flows; 48. asymptotic law of jet-expansion; chapter xii. jet-flow in a heavy fluid. effect of surface tension; 49. exact solutions.
Series Title: International series of monographs in pure and applied mathematics, v. 93.
Other Titles: Teorii︠a︡ struĭ idealʹnoĭ zhidkosti.
Responsibility: by M.I. Gurevich ; translated by R.E. Hunt ; translation edited by E.E. Jones and G. Power.

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The Theory of Jets in an Ideal Fluid.

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