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Haag’s theorem in a finite volume
Il Nuovo Cimento, 1960The question of extending Haag’s theorem to a finite volume is explored. A positive result is suggested.
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Volume rigidity for finite volume manifolds
American Journal of Mathematics, 2005We extend to finite volume manifolds some volume rigidity results of Besson-Courtois-Gallot. Our main result is a Volume Theorem which shows that proper maps from finite volume manifolds with Ricci curvature bounded from below to finite volume manifolds of pinched negative curvature decrease volume.
Boland, Jeffrey +2 more
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Parallelization of a finite volume CFD code
Workshops on Mobile and Wireless Networking/High Performance Scientific, Engineering Computing/Network Design and Architecture/Optical Networks Control and Management/Ad Hoc and Sensor Networks/Compile and Run Time Techniques for Parallel Computing ICPP 2004, 20056th International Workshop on High Performance Scientific and Engineering Computing (from 08/15/2004 to 08/18/2004), Montreal ...
Rebaine, A., Fortin, F., Benmeddour, A.
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Nonconforming Finite Volume Methods
Computational Geosciences, 2002zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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A Multilevel Multiscale Finite Volume Method
Proceedings, 2012zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Rouven Künze, Ivan Lunati, Seong H. Lee
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2001
In Chapter 3, we saw how to derive finite-difference approximations to arbitrary derivatives. In Chapter 4, we saw that the application of a finite-difference approximation to the spatial derivatives in our model PDE’s produces a coupled set of ODE’s.
H. Lomax +2 more
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In Chapter 3, we saw how to derive finite-difference approximations to arbitrary derivatives. In Chapter 4, we saw that the application of a finite-difference approximation to the spatial derivatives in our model PDE’s produces a coupled set of ODE’s.
H. Lomax +2 more
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Finite Element and Finite Volume Methods
2009In this chapter we consider finite element and finite volume discretisations of $$Lu\,: = - \varepsilon u'' - bu' + cu = f\,\,{\rm in}\,(0,1), \,\,\ u(0) = u (1) = 0,$$ with b ≥ β > 0. Its associated variational formulation is: Find \(u \in H_0^1 (0,1)\) such that $$a(u, v) = f(v)\,\,\, {\rm for\, all}\,\, v \in H_0^1 (0,1),$$ (5.2 ...
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2015
Similar to other numerical methods developed for the simulation of fluid flow, the finite volume method transforms the set of partial differential equations into a system of linear algebraic equations. Nevertheless, the discretization procedure used in the finite volume method is distinctive and involves two basic steps.
F. Moukalled, L. Mangani, M. Darwish
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Similar to other numerical methods developed for the simulation of fluid flow, the finite volume method transforms the set of partial differential equations into a system of linear algebraic equations. Nevertheless, the discretization procedure used in the finite volume method is distinctive and involves two basic steps.
F. Moukalled, L. Mangani, M. Darwish
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