Results 311 to 320 of about 6,746,241 (361)

Mathematics of Flow

Nature Physical Science, 1972
Introduction to Mathematical Fluid Mechanics. by Richard E. Meyer. Pp. xi+185. (Wiley: New York and London, January 1972.) £6.15.
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Mathematical models of the flow in the basilar artery

Journal of Biomechanics, 1989
The flow in the basilar artery arises from the merging of the flows from the two vertebral arteries. This study deals with the question whether a parabolic (Poiseuille) profile will have been established before the basilar artery divides into both posterior cerebral arteries.
Johan K.B. Krijger, H. W. Hoogstraten, Berend Hillen   +2 more
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Topological photonics

Nature Photonics, 2014
Applying the mathematical concept of topology to the wave-vector space of photonics yields exciting opportunities for creating new states of light with useful properties such as unidirectional propagation and the ability to flow around imperfections. The
Ling Lu, J. Joannopoulos, M. Soljačić
semanticscholar   +1 more source

Multiphase Flow in Porous Media: Mechanics, Mathematics, and Numerics

, 1988
The past decade has seen remarkable growth in research related to petroleum reseIVoir simulation. This growth reflects several developments, not the least of which is the increased interest in oil recovery technologies requiring sophisticated engineer ...
M. Allen, G. Behie, J. Trangenstein, J. Koplik   +3 more
semanticscholar   +1 more source

Mathematical Modeling of Traffic Flows

Automation and Remote Control, 2003
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Mathematical Simulation of Flows In the Field of the Flow Separation

AIP Conference Proceedings, 2006
The modern space vehicles intended for flight in the space and returns to the Earth, operate in conditions of the considerable gas dynamic and heat loads. At designing of a thermal protection of space vehicle it is necessary to determine gas dynamic properties of streamlining of the vehicle, that calculate thermal effects on devices of its construction.
Marina A. Kartasheva, Alexander L. Kartashev   +1 more
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Mathematical Problems in Transonic Flow

Canadian Mathematical Bulletin, 1986
AbstractWe present an outline of the problem of irrotational compressible flow past an airfoil at speeds that lie somewhere between those of the supersonic flight of the Concorde and the subsonic flight of commercial airlines. The problem is simplified and the important role of modifying the equations with physics terms is examined.
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Mathematical Description of Turbulent Flows

Journal of the Hydraulics Division, 1982
The mathematical description of uniform density and thermally stratified flows in terms of space averages is reviewed. The governing equations are presented and the use of alternative space filters is discussed. Different models for Sub-Grid-Scale (SGS) turbulent transport are examined.
Angelos N. Findikakis, Robert L. Street
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Mathematical Modeling of Geophysical Vortex Flow [PDF]

International Journal of Fluid Mechanics Research, 2005
A mathematical model is developed of the geophysical vortex flow using an order-of-magnitude analysis based on a laminar, steady axisymmetric vortex motion in a cylindrical frame of reference. A similarity method is adopted. The classical solution of Long (J. Fluid. Mech., 11, p. 611, 1961; Rossby number > 1) is reexamined.
Takhar, Harmindar S., Bég, O. Anwar
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The Porous Medium Equation: Mathematical Theory

, 2006
The Heat Equation is one of the three classical linear partial differential equations of second order that form the basis of any elementary introduction to the area of PDEs, and only recently has it come to be fairly well understood.
J. Vázquez
semanticscholar   +1 more source