4 edition of **Dynamic stability of bodies containing fluid.** found in the catalog.

Dynamic stability of bodies containing fluid.

N. N. Moiseev

- 133 Want to read
- 25 Currently reading

Published
**1968**
by Springer in Berlin, Heidelberg, New York
.

Written in English

- Hydrodynamics.

**Edition Notes**

Statement | [By] N. N. Moiseyev and V. V. Rumyantsev. Edited by N. H. Abramson. Translated by Scripta Technica. |

Series | Applied physics and engineering, v. 6 |

Contributions | Rumi͡a︡nt͡s︡ev, V. V. |

Classifications | |
---|---|

LC Classifications | QC151 .M613 1968b |

The Physical Object | |

Pagination | xv, 345 p. with illus. |

Number of Pages | 345 |

ID Numbers | |

Open Library | OL4054811M |

LC Control Number | 79419877 |

In fluid dynamics, slosh refers to the movement of liquid inside another object (which is, typically, also undergoing motion).. Strictly speaking, the liquid must have a free surface to constitute a slosh dynamics problem, where the dynamics of the liquid can interact with the container to alter the system dynamics significantly. Important examples include propellant slosh in spacecraft tanks. Elements of Fluid Dynamics. For fluids which are sufficiently dense to be a continuum, do not contain ionized species, and have flow velocities small in relation to the speed of light, the Author: Ideen Sadrehaghighi.

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The dynamics of bodies containing fluids is a subject of long-standing im portance in many technical applications. The stability of motion of such bodies, in particular, has been the subject of study by Soviet engineers and applied mathematicians who have brought their fuH powers of analysis to bear on the problem, and have succeeded in developing a very weH-founded body of : Paperback.

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The stability of motion of such bodies, in particular, has been the subject of study by Soviet engineers and applied mathematicians who have brought their fuH powers of analysis to bear on the problem, and have succeeded in developing a very weH-founded body of theory.

Additional Physical Format: Online version: Moiseev, N.N. (Nikita Nikolaevich). Dynamic stability of bodies containing fluid. [New York] Springer-Verlag New York, Dynamics and stability of rigid bodies containing a fluid, by V.V.

RumyantsevVibrations of a fluid and of the body containing the fluid, by N.N. MoiseevEditor's supplement to References (p. )--References (p. Dynamic Stability of Bodies Containing Fluid. By N. M OISEYEV and V. R UMYANTSEV. (Translated by Scripta Technica and edited by H.

Abramson.)Author: K. Stewartson. Moiseyev and V. Rumyantsev, Dynamic Stability of Bodies Containing Fluid. (Applied Physics and Engineering. An International Series. Volume 6). XV + S. 47 Fig. Berlin/Heidelberg/New York Springer-Verlag. Preis geb. DM 66, Cambridge Core - Fluid Dynamics and Solid Mechanics - Liquid Sloshing Dynamics Dynamic stability of bodies containing fluid.

book by Raouf A. IbrahimCited by: Stability of a submerged body (Ch) Archimedes Principle for a floating body (Ci) Stability of a floating body (Cj) Surface Tension (Ck) Pressure differences due to Surface Tension (Cm) Contact Angle (Cn) Meniscus (Cp) Capillarity (Cq) References BASIC FLUID DYNAMICS (B) Descriptions of Fluid Motion (Ba) Descriptions of Fluid Motions (Baa).

PRESSURE & FLUID STATICS Pressure 09 The Barometer and Atmospheric Pressure 10 Principles of Fluid Statics 10 Pressure Measurement 11 Hydrostatic Forces on Surfaces 18 Buoyancy & Floatation 30 4.

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INDRODUCTION []. The aim of present work is to determine the stability and oscillation of a floating bodies which requires the basic knowledge of fluid statics like Archimedes principle of Buoyancy and states of equilibrium of a floating various factors on which the stability and oscillation of a floating body depends will be discussed also to analyse things properly.

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On Floating Bodies, which is thought to have been written around BC, survives only partly in Greek, the rest in medieval Latin translation from the Greek. It is the first known work on hydrostatics, of which. An Elementary Treatise on the Dynamics of a System of Rigid Bodies, with Numerous Examples.

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