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Sintering Simulation Using GPU-Based Algorithm for the Samples with a Large Number of Grains Full article

Conference Международная конференция "Суперкомпьютерные дни в России"
26-27 Sep 2022 , Москва
Source 8th Russian Supercomputing Days, RuSCDays 2022
Compilation, 2022. 713 c. ISBN 9783031229404.
Journal Lecture Notes in Computer Science
ISSN: 0302-9743 , E-ISSN: 1611-3349
Output data Year: 2022, Pages: 313-327 Pages count : 15 DOI: 10.1007/978-3-031-22941-1_23
Tags Sintering ·Porous materials ·Phase-field
Authors Prokhorov Dmitriy 1 , Bazaikin Yaroslav 1 , Lisitsa Vadim 1
Affiliations
1 Sobolev Institute of Mathematics

Funding (1)

1 Russian Science Foundation 21-71-20003

Abstract: The sintering simulation is an actual problem in computational mathematics since computer simulation allows performing much more experiments than can be performed using chemical or physical techniques, especially in the case of studying the material’s intrinsic structure. The most perspective approach for the sintering simulation is a phase-field method. Usually, this approach requires solving the system of the Cahn-Hilliard and Allen-Cahn equation. The main difficulty is that number of Allen-Cahn equations is equal to the number of different grains in the sample. It causes requirements in computational resources to increase not only with increasing the grid size but with increasing the number of grains in the sample; if finite differences are used for solving the system. The paper presents the sintering simulation algorithm, which tracks the individual grains. This feature allows solving each of the Allen-Cahn equations only in a small subdomain corresponding to the current grain. The algorithm is implemented using Graphic Processor Units.
Cite: Prokhorov D. , Bazaikin Y. , Lisitsa V.
Sintering Simulation Using GPU-Based Algorithm for the Samples with a Large Number of Grains
In compilation 8th Russian Supercomputing Days, RuSCDays 2022. 2022. – Т.13708. – C.313-327. – ISBN 9783031229404. DOI: 10.1007/978-3-031-22941-1_23 Scopus OpenAlex
Dates:
Published online: Dec 16, 2022
Identifiers:
Scopus: 2-s2.0-85144816595
OpenAlex: W4313065584
Citing:
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