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Browse All Reviews > Mathematics Of Computing (G) > Numerical Analysis (G.1) > Partial Differential Equations (G.1.8) > Parabolic Equations (G.1.8...)
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1-6 of 6
Reviews about "Parabolic Equations (G.1.8...)":
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A new linearly implicit trapezoidal formula for nonlinear parabolic equations Chawla M. Neural, Parallel & Scientific Computations 11(4): 475-484, 2003. Type: Article
The linearly implicit Lintrap scheme discussed in this paper is based on the trapezoidal formula. It has been used extensively in many applications. Lintrap is first order for nonautonomous problems, and its local truncation error does...
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May 19 2004 |
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Traveling-wave solutions of convection-diffusion systems by center manifold reduction Schecter S. Nonlinear Analysis: Theory, Methods & Applications 49(1): 35-59, 2002. Type: Article
Solutions to a set of initial value problems that arise in deformation of elastic-plastic solids, two phase flow, and other physical situations are discussed in this mathematical research paper. Even if the functions (convection and di...
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May 28 2003 |
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A domain splitting algorithm for parabolic problems Blum H., Lisky S., Rannacher R. Computing 49(1): 11-23, 1992. Type: Article
An interesting algorithm is described for the parallel solution of the two-dimensional model problem (∂ u&slash; ∂ t ) - a δ u = f in &OHgr; × ( 0 , T ...
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Nov 1 1993 |
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Optimal control of nonsmooth distributed parameter systems Tiba D., Springer-Verlag New York, Inc., New York, NY, 1990. Type: Book (9780387535241)
The main purpose of this book is to discuss distributed control problems governed by nonlinear parabolic or hyperbolic partial differential equations with nondifferentiable terms. The intended audience is researchers in optimal control...
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Mar 1 1992 |
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Finite difference schemes on grids with local refinement in time and space for parabolic problems. I. Derivation, stability, and error analysis Ewing R., Lazarov R., Vassilevski P. Computing 45(3): 193-215, 1990. Type: Article
Partial differential equations of parabolic type are considered. The authors assume that the space domain is discretized by using cell-centered grids (this approach is common in many fields of science and engineering). They also assume...
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Aug 1 1991 |
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Numerical simulation of immiscible flow in porous media based on combining the method of characteristics with mixed finite element procedures Jim J., Yirang Y. Numerical simulation in oil recovery (, Minneapolis, MN, Dec 1-12, 1986) 1311986. Type: Proceedings
This paper discusses two possible numerical schemes for the solution of two-phase, incompressible, immiscible flow in a porous medium. The emphasis of the paper is mathematical and the authors’ aim is to prove convergence of ...
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Mar 1 1990 |
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