TRANSIENT CONDUCTIVE–RADIATIVE HEAT TRANSFER: DISCRETE EXISTENCE AND UNIQUENESS FOR A FINITE VOLUME SCHEME
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Publication:4678359
DOI10.1142/S0218202505000340zbMath1070.65075OpenAlexW1983870256MaRDI QIDQ4678359
Publication date: 23 May 2005
Published in: Mathematical Models and Methods in Applied Sciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0218202505000340
maximum principlefinite volume methodnonlinear parabolic equationsheat equationspartial integro-differential equations
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Mathematical modeling of Czochralski type growth processes for semiconductor bulk single crystals ⋮ Weak solutions to a time-dependent heat equation with nonlocal radiation boundary condition and arbitrary \(p\)-summable right-hand side. ⋮ Convergence of a FEM and two-grid algorithms for elliptic problems on disjoint domains ⋮ Existence of weak solutions to the time-dependent MHD equations coupled to the heat equation with nonlocal radiation boundary conditions ⋮ Modelling of a magnetohydrodynamics free surface problem arising in Czochralski crystal growth ⋮ Macro- and microsimulations for a sublimation growth of SiC single crystals ⋮ Weak solutions to a stationary heat equation with nonlocal radiation boundary condition and right‐hand side in Lp (p⩾1) ⋮ ON VERTEX RECONSTRUCTIONS FOR CELL-CENTERED FINITE VOLUME APPROXIMATIONS OF 2D ANISOTROPIC DIFFUSION PROBLEMS
Uses Software
Cites Work
- Global modelling of heat transfer in crystal growth furnaces
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- ANALYSIS AND COMPARISON OF TWO APPROXIMATION SCHEMES FOR A RADIATIVE TRANSFER SYSTEM
- A Fast Multilevel Algorithm for the Solution of Nonlinear Systems of Conductive-Radiative Heat Transfer Equations in Two Space Dimensions
- A Fast Multilevel Algorithm for the Solution of Nonlinear Systems of Conductive-Radiative Heat Transfer Equations
- Conductive-radiative heat transfer in grey materials
- CONVECTIVE AND RADIATIVE THERMAL TRANSFER WITH MULTIPLE REFLECTIONS: ANALYSIS AND APPROXIMATION BY A FINITE ELEMENT METHOD
- Stability and existence of solutions of time-implicit finite volume schemes for viscous nonlinear conservation laws
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