applied hydrodynamics

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• Hydrodynamics — Hy dro*dy*nam ics, n. [Hydro , 1 + dynamics: cf. F. hydrodynamique.] That branch of the science of mechanics which relates to fluids, or, as usually limited, which treats of the laws of motion and action of nonelastic fluids, whether as… …   The Collaborative International Dictionary of English

• hydrodynamics — Mechanics Me*chan ics, n. [Cf. F. m[ e]canique.] That science, or branch of applied mathematics, which treats of the action of forces on bodies. [1913 Webster] Note: That part of mechanics which considers the action of forces in producing rest or …   The Collaborative International Dictionary of English

• Applied mechanics — Mechanics Me*chan ics, n. [Cf. F. m[ e]canique.] That science, or branch of applied mathematics, which treats of the action of forces on bodies. [1913 Webster] Note: That part of mechanics which considers the action of forces in producing rest or …   The Collaborative International Dictionary of English

• Smoothed particle hydrodynamics — (SPH) is a computational method used for simulating fluid flows. It has been used in many fields of research, including astrophysics, ballistics, vulcanology and oceanology. It is a mesh free Lagrangian method (where the co ordinates move with… …   Wikipedia

• Smoothed particle hydrodynamics — (SPH) est une méthode de calcul pour simuler les flux de fluides. Elle a été utilisée dans de nombreux domaines de recherche, incluant l astrophysique, la balistique, la volcanologie et océanologie. C est une méthode lagrangienne (où les… …   Wikipédia en Français

• Fluid dynamics — Continuum mechanics …   Wikipedia

• STRAKHOVICH — RUSSIA (see also List of Individuals) 1.10.1894/RU 21.11.1968 Leningrad/RU Konstantin Ivanovich Strakhovich was educated in physics and mathematics at Saint Petersburg State University. He continued at the State Hydrologic Institute and there got …   Hydraulicians in Europe 1800-2000

• Bernoulli's principle — This article is about Bernoulli s principle and Bernoulli s equation in fluid dynamics. For Bernoulli s Theorem (probability), see Law of large numbers. For an unrelated topic in ordinary differential equations, see Bernoulli differential… …   Wikipedia

• Potential flow — streamlines around a NACA 0012 airfoil at 11° angle of attack, with upper and lower streamtubes identified. In fluid dynamics, potential flow describes the velocity field as the gradient of a scalar function: the velocity potential. As a result,… …   Wikipedia

• Pelageya Polubarinova-Kochina — Pelageya Yakovlevna Polubarinova Kochina (May 13, 1899 ndash; July 3, 1999) was a Russian woman mathematician and scientist, working in applied mathematics, best known for her work on the application of Fuchsian differential equations to… …   Wikipedia

• Cavitation — is defined as the phenomenon of formation of vapour bubbles of a flowing liquid in a region where the pressure of the liquid falls below its vapour pressure. Cavitation is usually divided into two classes of behavior: inertial (or transient)… …   Wikipedia