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Development of Parallel Codes for a Nonlinear Heat Equation in Problems of Phase-Change Memory Simulation
Results are presented from developing a parallel code for a joint solution to the nonlinear three-dimensional heat equation and the Poisson equation in creating a multiscale model for phase-change memory based on amorphous carbon nanofilms (a-C). Their numerical convergence is investigated. The para...
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Published in: | Moscow University computational mathematics and cybernetics 2020, Vol.44 (3), p.151-158 |
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container_title | Moscow University computational mathematics and cybernetics |
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creator | Shumkin, G. N. |
description | Results are presented from developing a parallel code for a joint solution to the nonlinear three-dimensional heat equation and the Poisson equation in creating a multiscale model for phase-change memory based on amorphous carbon nanofilms (a-C). Their numerical convergence is investigated. The parallel effectiveness of the new code is examined on the IBM BlueGene/P supercomputer. |
doi_str_mv | 10.3103/S027864192003005X |
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N.</creatorcontrib><title>Development of Parallel Codes for a Nonlinear Heat Equation in Problems of Phase-Change Memory Simulation</title><title>Moscow University computational mathematics and cybernetics</title><addtitle>MoscowUniv.Comput.Math.Cybern</addtitle><description>Results are presented from developing a parallel code for a joint solution to the nonlinear three-dimensional heat equation and the Poisson equation in creating a multiscale model for phase-change memory based on amorphous carbon nanofilms (a-C). Their numerical convergence is investigated. 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subjects | Computer simulation Mathematics Mathematics and Statistics Poisson equation Thermodynamics Three dimensional models |
title | Development of Parallel Codes for a Nonlinear Heat Equation in Problems of Phase-Change Memory Simulation |
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