Results 281 to 290 of about 5,359,566 (332)
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ENO Approximations for Compressible Fluid Dynamics
ZAMM, 1999Summary: We describe in detail some technique to construct high order ENO type schemes on general meshes. We discuss means of improving the efficiency using Harten's multiresolution analysis and a parallel version of the algorithm. We also provide several numerical examples and comparisons with more conventional schemes.
Abgrall, R., Lantéri, S., Sonar, Thomas
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The anyon fluid in the Bogoliubov approximation
Physical Review D, 1992We study the free anyon fluid by extending the usual Bogoliubov approximation to the case of nonlocal "statistical" interactions. We thereby compute the ground-state energy, the spectrum of low-lying excitations, the static structure factor, and the pair distribution function.
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Approximating the heterogeneous fluid queue with a birth-death fluid queue
IEEE Transactions on Communications, 1995Recent research has shown that fluid-flow queueing models accurately determine the burst level component of the ATM multiplexer process, and fluid models therefore constitute an efficient tool for the investigation of admission control in ATM networks.
Soren Blaabjerg +2 more
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Beyond one-fluid approximations for the thermodynamics of fluid mixtures
The Journal of Chemical PhysicsDeveloping analytic equations of state for fluid mixtures based on perturbation theories requires simplifying approximations, in which mixture properties are determined from effective pure component properties. While these one-fluid approximations reduce model complexity, they also introduce inaccuracies.
Anja Reimer +2 more
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The Journal of Chemical Physics, 1982
A method for generating Dyson equations for two-particle fluid correlation functions is applied to the case of ionic and polar fluids to systematically yield a sequence of approximations that go beyond the lowest-order gamma-ordered approximation. The first two such approximations are given here. For the simplest class of such fluid models—those having
J. S. Ho/ye, G. Stell
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A method for generating Dyson equations for two-particle fluid correlation functions is applied to the case of ionic and polar fluids to systematically yield a sequence of approximations that go beyond the lowest-order gamma-ordered approximation. The first two such approximations are given here. For the simplest class of such fluid models—those having
J. S. Ho/ye, G. Stell
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Dispersive approximations in fluid dynamics
Communications on Pure and Applied Mathematics, 1991The authors analyze von Neumann's algorithm for solving the initial value problem for Lagrangian equations of compressible flow. Von Neumann's difference scheme consists of replacing the time and space derivatives by central difference quotients. The scheme is linearly stable in \(\ell^ 2\) sense when GFL condition is satisfied.
Hou, Thomas Y., Lax, Peter D.
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Numerical approximation of viscoelastic fluids
ESAIM: Mathematical Modelling and Numerical Analysis, 2017Stable finite element schemes are developed for the solution of the equations modeling the flow of viscoelastic fluids. In contrast with classical statements of these equations, which introduce the stress as a primary variable, these schemes explicitly involve the deformation tensor and elastic energy. Energy estimates and existence of solutions to the
Louis Perrotti +2 more
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Computing Absorbing Times via Fluid Approximations [PDF]
Advances in Applied Probability, 2017 AbstractIn this paper we compute the absorbing timeTnof ann-dimensional discrete-time Markov chain comprisingncomponents, each with an absorbing state and evolving in mutual exclusion. We show that the random absorbing timeTnis well approximated by a deterministic timetnthat is the first time when a fluid approximation of the chain approaches the ...
Nicolas Gabriel Gast, Bruno Gaujal
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Fluid approximation of a controlled multiclass tandem network
Queueing Systems, 2000zbMATH Open Web Interface contents unavailable due to conflicting licenses.
A. Gajrat, A. Hordijk
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Energy-Equation Approximations in Fluid Mechanics
Journal of the Aerospace Sciences, 1962Fig. 1 is a dimensionless plot of the digital-computer solution of Eq. (1). Each constant-^ curve peaks at a depth Froude Number, c/vgH < 1. A s ^ decreases the peaks become sharper and larger in magnitude, approaching the two-dimensional solution which gives infinite drag at c/vgH = l.
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