Regularity analysis for SVEEs with additive fBms and strong error estimates for the numerical approximations

被引：0

作者：

Ding, Xiao-Li ^{[1
]}

Jiang, Yao-Lin ^{[2
]}

机构：

[1] Department of Mathematics, Xi'an Polytechnic University, Shaanxi, Xi'an,710048, China

[2] Department of Mathematics, Xi'an Jiaotong University, Shaanxi, Xi'an,710049, China

来源：

Journal of Computational and Applied Mathematics | 2022年 / 415卷

关键词：

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

共 50 条

[1] Regularity analysis for SVEEs with additive fBms and strong error estimates for the numerical approximations
Ding, Xiao-Li
Jiang, Yao-Lin
JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2022, 415
[2] Regularity analysis for SEEs with multiplicative fBms and strong convergence for a fully discrete scheme
Ding, Xiao-Li
Wang, Dehua
IMA JOURNAL OF NUMERICAL ANALYSIS, 2023, 44 (03) : 1435 - 1463
[3] Convective Transport in Nanofluids: Regularity of Solutions and Error Estimates for Finite Element Approximations
Baensch, Eberhard
Morin, Pedro
JOURNAL OF MATHEMATICAL FLUID MECHANICS, 2021, 23 (02)
[4] Convective Transport in Nanofluids: Regularity of Solutions and Error Estimates for Finite Element Approximations
Eberhard Bänsch
Pedro Morin
Journal of Mathematical Fluid Mechanics, 2021, 23
[5] Besov regularity and new error estimates for finite volume approximations of the p-laplacian
Andreianov, B
Boyer, F
Hubert, F
NUMERISCHE MATHEMATIK, 2005, 100 (04) : 565 - 592
[6] Besov regularity and new error estimates for finite volume approximations of the p-laplacian
Boris Andreianov
Franck Boyer
Florence Hubert
Numerische Mathematik, 2005, 100 : 565 - 592
[7] A posteriori error estimates and maximal regularity for approximations of fully nonlinear parabolic problems in Banach spaces
E. Cuesta
Ch. Makridakis
Numerische Mathematik, 2008, 110 : 257 - 275
[8] A posteriori error estimates and maximal regularity for approximations of fully nonlinear parabolic problems in Banach spaces
Cuesta, E.
Makridakis, Ch.
NUMERISCHE MATHEMATIK, 2008, 110 (03) : 257 - 275
[9] Error estimates for semidiscrete finite element approximations of the stokes equations under minimal regularity assumptions
Hou, L.S.
Journal of Scientific Computing, 2001, 16 (03) : 287 - 317
[10] A posteriori error analysis for numerical approximations of Friedrichs systems
P. Houston
J.A. Mackenzie
E. Süli
G. Warnecke
Numerische Mathematik, 1999, 82 : 433 - 470

← 1 2 3 4 5 →