Numerical solution to the Neumann problem in a Lipschitz domain, based on random walks

We deal with probabilistic numerical solutions for linear elliptic equations with Neumann boundary conditions in a Lipschitz domain, by using a probabilistic numerical scheme introduced by Milstein and Tretyakov based on new numerical layer methods.

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Publication Details

Journal
Proceedings of the Romanian Academy Series A Mathematics Physics Technical Sciences Information Science
Published
2024-09-15
DOI
https://doi.org/10.59277/pra-ser.a.25.3.04
Citations
1
Primary Topic
Advanced Mathematical Modeling in Engineering
Type
article
Field-Weighted Citation Impact
0.36

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article

Numerical solution to the Neumann problem in a Lipschitz domain, based on random walks

Oana Lupaşcu-Stamate, Vasile Nicolae Stanciulescu
1 citations
Proceedings of the Romanian Academy Series A Mathematics Physics Technical Sciences Information Science
Advanced Mathematical Modeling in Engineering
0.36
article

Numerical solution to the Neumann problem in a Lipschitz domain, based on random walks

Oana Lupaşcu-Stamate, Vasile Nicolae Stanciulescu
article en
1 citations

Abstract

We deal with probabilistic numerical solutions for linear elliptic equations with Neumann boundary conditions in a Lipschitz domain, by using a probabilistic numerical scheme introduced by Milstein and Tretyakov based on new numerical layer methods.

Proceedings of the Romanian Academy Series A Mathematics Physics Technical Sciences Information ScienceVol. 25(3)
Ministerul Cercetării, Inovării şi Digitalizării, Unitatea Executiva pentru Finantarea Invatamantului Superior, a Cercetarii, Dezvoltarii si Inovarii
Openalex Percentile: Top 34%
Advanced Mathematical Modeling in Engineering
0.36
DOIOpen Access PDFOpenAlex
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Numerical solution to the Neumann problem in a Lipschitz domain, based on random walks — Oana Lupaşcu-Stamate, Vasile Nicolae Stanciulescu · Proceedings of the Romanian Academy Series A Mathematics Physics Technical Sciences Information Science (2024) | TGRS Research Map | TGRS