том 7 издание 5 номер публикации 181

Construction of Solutions for the First Elasticity Problem for Noncircular Domain

Тип публикацииJournal Article
Дата публикации2021-08-17
scimago Q3
БС1
SJR0.372
CiteScore4.1
Impact factor
ISSN23495103, 21995796
Computational Mathematics
Applied Mathematics
Краткое описание
Here we present a method for constructing the solution a simply connected domain with a given smooth boundary by an approximate solution of the Fredholm equation. Consider the problem in the following formulation: given the dislocations at the boundary, one can find the necessary analytical functions with the given values at the boundary of the region. Here we give a mathematically correct base of the method and construct certain examples. In order to approximately construct the analytic functions in a finite simply connected domain we solve a system of Fredholm equations.
Найдено 

Вы ученый?

Создайте профиль, чтобы получать персональные рекомендации коллег, конференций и новых статей.
Метрики
0
Поделиться
Цитировать
ГОСТ |
Цитировать
Ivanshin P. Construction of Solutions for the First Elasticity Problem for Noncircular Domain // International Journal of Applied and Computational Mathematics. 2021. Vol. 7. No. 5. 181
ГОСТ со всеми авторами (до 50) Скопировать
Ivanshin P. Construction of Solutions for the First Elasticity Problem for Noncircular Domain // International Journal of Applied and Computational Mathematics. 2021. Vol. 7. No. 5. 181
RIS |
Цитировать
TY - JOUR
DO - 10.1007/s40819-021-01121-3
UR - https://doi.org/10.1007/s40819-021-01121-3
TI - Construction of Solutions for the First Elasticity Problem for Noncircular Domain
T2 - International Journal of Applied and Computational Mathematics
AU - Ivanshin, Pyotr
PY - 2021
DA - 2021/08/17
PB - Springer Nature
IS - 5
VL - 7
SN - 2349-5103
SN - 2199-5796
ER -
BibTex
Цитировать
BibTex (до 50 авторов) Скопировать
@article{2021_Ivanshin,
author = {Pyotr Ivanshin},
title = {Construction of Solutions for the First Elasticity Problem for Noncircular Domain},
journal = {International Journal of Applied and Computational Mathematics},
year = {2021},
volume = {7},
publisher = {Springer Nature},
month = {aug},
url = {https://doi.org/10.1007/s40819-021-01121-3},
number = {5},
pages = {181},
doi = {10.1007/s40819-021-01121-3}
}