Wang, Yihong; Sun, Tao Two linear finite difference schemes based on exponential basis for two-dimensional time fractional Burgers equation. (English) Zbl 07814535 Physica D 459, Article ID 134024, 16 p. (2024). MSC: 65M06 65N06 26A33 35R11 35Q35 PDFBibTeX XMLCite \textit{Y. Wang} and \textit{T. Sun}, Physica D 459, Article ID 134024, 16 p. (2024; Zbl 07814535) Full Text: DOI
Hou, Jian; Yu, Yongguang; Wang, Jingjia; Ren, Hongpeng; Meng, Xiangyun Local analysis of L1-finite difference method on graded meshes for multi-term two-dimensional time-fractional initial-boundary value problem with Neumann boundary conditions. (English) Zbl 07813444 Comput. Math. Appl. 157, 209-214 (2024). MSC: 65-XX 76-XX PDFBibTeX XMLCite \textit{J. Hou} et al., Comput. Math. Appl. 157, 209--214 (2024; Zbl 07813444) Full Text: DOI
Yang, Xuehua; Zhang, Zhimin On conservative, positivity preserving, nonlinear FV scheme on distorted meshes for the multi-term nonlocal Nagumo-type equations. (English) Zbl 07809671 Appl. Math. Lett. 150, Article ID 108972, 6 p. (2024). MSC: 65M08 65M06 65N08 65H10 35A21 35B09 26A33 35R11 92C20 35Q92 PDFBibTeX XMLCite \textit{X. Yang} and \textit{Z. Zhang}, Appl. Math. Lett. 150, Article ID 108972, 6 p. (2024; Zbl 07809671) Full Text: DOI
Huang, Diandian; Huang, Xin; Qin, Tingting; Zhou, Yongtao A transformed \(L1\) Legendre-Galerkin spectral method for time fractional Fokker-Planck equations. (English) Zbl 07818900 Netw. Heterog. Media 18, No. 2, 799-812 (2023). MSC: 65L05 65L10 PDFBibTeX XMLCite \textit{D. Huang} et al., Netw. Heterog. Media 18, No. 2, 799--812 (2023; Zbl 07818900) Full Text: DOI
Yuan, Wanqiu; Li, Dongfang; Zhang, Chengjian Linearized transformed \(L1\) Galerkin FEMs with unconditional convergence for nonlinear time fractional Schrödinger equations. (English) Zbl 07814759 Numer. Math., Theory Methods Appl. 16, No. 2, 348-369 (2023). MSC: 34A08 65M12 65M60 65N30 PDFBibTeX XMLCite \textit{W. Yuan} et al., Numer. Math., Theory Methods Appl. 16, No. 2, 348--369 (2023; Zbl 07814759) Full Text: DOI
Li, Kexin; Chen, Hu; Xie, Shusen Error estimate of L1-ADI scheme for two-dimensional multi-term time fractional diffusion equation. (English) Zbl 07798667 Netw. Heterog. Media 18, No. 4, 1454-1470 (2023). MSC: 65L05 65L12 PDFBibTeX XMLCite \textit{K. Li} et al., Netw. Heterog. Media 18, No. 4, 1454--1470 (2023; Zbl 07798667) Full Text: DOI
Wang, Can; Deng, Weihua; Tang, Xiangong A sharp \(\alpha\)-robust \(L1\) scheme on graded meshes for two-dimensional time tempered fractional Fokker-Planck equation. (English) Zbl 07793824 Int. J. Numer. Anal. Model. 20, No. 6, 739-771 (2023). MSC: 65M06 65M12 PDFBibTeX XMLCite \textit{C. Wang} et al., Int. J. Numer. Anal. Model. 20, No. 6, 739--771 (2023; Zbl 07793824) Full Text: DOI arXiv
Zhou, Ziyi; Zhang, Haixiang; Yang, Xuehua The compact difference scheme for the fourth-order nonlocal evolution equation with a weakly singular kernel. (English) Zbl 07782119 Math. Methods Appl. Sci. 46, No. 5, 5422-5447 (2023). MSC: 65R20 PDFBibTeX XMLCite \textit{Z. Zhou} et al., Math. Methods Appl. Sci. 46, No. 5, 5422--5447 (2023; Zbl 07782119) Full Text: DOI
Zhu, Bi-Yun; Xiao, Ai-Guo; Li, Xue-Yang An efficient numerical method on modified space-time sparse grid for time-fractional diffusion equation with nonsmooth data. (English) Zbl 07780858 Numer. Algorithms 94, No. 4, 1561-1596 (2023). MSC: 65M70 65M06 65N35 65T40 35B65 26A33 35R11 PDFBibTeX XMLCite \textit{B.-Y. Zhu} et al., Numer. Algorithms 94, No. 4, 1561--1596 (2023; Zbl 07780858) Full Text: DOI
Srivastava, Nikhil; Singh, Aman; Singh, Vineet Kumar Computational algorithm for financial mathematical model based on European option. (English) Zbl 07777626 Math. Sci., Springer 17, No. 4, 467-490 (2023). Reviewer: Nikolay Kyurkchiev (Plovdiv) MSC: 91G60 65M06 35R11 91G20 PDFBibTeX XMLCite \textit{N. Srivastava} et al., Math. Sci., Springer 17, No. 4, 467--490 (2023; Zbl 07777626) Full Text: DOI
Liao, Kang-Ling; Watt, Kenton D.; Protin, Tom Different mechanisms of CD200-CD200R induce diverse outcomes in cancer treatment. (English) Zbl 07776289 Math. Biosci. 365, Article ID 109072, 32 p. (2023). MSC: 92C50 34C60 PDFBibTeX XMLCite \textit{K.-L. Liao} et al., Math. Biosci. 365, Article ID 109072, 32 p. (2023; Zbl 07776289) Full Text: DOI
Dong, Zhengnan; Fan, Enyu; Shen, Ao; Su, Yuhao Three kinds of discrete formulae for the Caputo fractional derivative. (English) Zbl 07776124 Commun. Appl. Math. Comput. 5, No. 4, 1446-1468 (2023). MSC: 26A33 PDFBibTeX XMLCite \textit{Z. Dong} et al., Commun. Appl. Math. Comput. 5, No. 4, 1446--1468 (2023; Zbl 07776124) Full Text: DOI
Li, Changpin; Li, Dongxia; Wang, Zhen L1/LDG method for the generalized time-fractional Burgers equation in two spatial dimensions. (English) Zbl 07776117 Commun. Appl. Math. Comput. 5, No. 4, 1299-1322 (2023). MSC: 65M60 35R11 26A33 PDFBibTeX XMLCite \textit{C. Li} et al., Commun. Appl. Math. Comput. 5, No. 4, 1299--1322 (2023; Zbl 07776117) Full Text: DOI
Ji, Bingquan; Zhu, Xiaohan; Liao, Hong-Lin Energy stability of variable-step L1-type schemes for time-fractional Cahn-Hilliard model. (English) Zbl 1527.65083 Commun. Math. Sci. 21, No. 7, 1767-1789 (2023). MSC: 65M12 35R11 35Q56 74A50 PDFBibTeX XMLCite \textit{B. Ji} et al., Commun. Math. Sci. 21, No. 7, 1767--1789 (2023; Zbl 1527.65083) Full Text: DOI arXiv
Wang, Nian; Wang, Jinfeng; Liu, Yang; Li, Hong Local discontinuous Galerkin method for a nonlocal viscous water wave model. (English) Zbl 1528.76024 Appl. Numer. Math. 192, 431-453 (2023). MSC: 76D33 78M10 65M60 PDFBibTeX XMLCite \textit{N. Wang} et al., Appl. Numer. Math. 192, 431--453 (2023; Zbl 1528.76024) Full Text: DOI
Huang, Chaobao; An, Na; Chen, Hu; Yu, Xijun \(\alpha\)-robust error analysis of two nonuniform schemes for subdiffusion equations with variable-order derivatives. (English) Zbl 1526.65046 J. Sci. Comput. 97, No. 2, Paper No. 43, 21 p. (2023). MSC: 65M60 65M06 65N30 65M12 65M15 26A33 35R11 PDFBibTeX XMLCite \textit{C. Huang} et al., J. Sci. Comput. 97, No. 2, Paper No. 43, 21 p. (2023; Zbl 1526.65046) Full Text: DOI
Kundaliya, Pari J.; Chaudhary, Sudhakar Symmetric fractional order reduction method with \(L1\) scheme on graded mesh for time fractional nonlocal diffusion-wave equation of Kirchhoff type. (English) Zbl 07750312 Comput. Math. Appl. 149, 128-134 (2023). MSC: 65M06 35R11 65M12 65M15 65M60 PDFBibTeX XMLCite \textit{P. J. Kundaliya} and \textit{S. Chaudhary}, Comput. Math. Appl. 149, 128--134 (2023; Zbl 07750312) Full Text: DOI arXiv
Xue, Zhongqin; Zhao, Xuan Compatible energy dissipation of the variable-step \(L1\) scheme for the space-time fractional Cahn-Hilliard equation. (English) Zbl 07749377 SIAM J. Sci. Comput. 45, No. 5, A2539-A2560 (2023). MSC: 65-XX 35R11 65M50 65M12 PDFBibTeX XMLCite \textit{Z. Xue} and \textit{X. Zhao}, SIAM J. Sci. Comput. 45, No. 5, A2539--A2560 (2023; Zbl 07749377) Full Text: DOI
Nie, Daxin; Sun, Jing; Deng, Weihua Sharp error estimates for spatial-temporal finite difference approximations to fractional sub-diffusion equation without regularity assumption on the exact solution. (English) Zbl 1522.65148 Fract. Calc. Appl. Anal. 26, No. 3, 1421-1464 (2023). MSC: 65M06 65M12 65M15 65M60 35R11 26A33 PDFBibTeX XMLCite \textit{D. Nie} et al., Fract. Calc. Appl. Anal. 26, No. 3, 1421--1464 (2023; Zbl 1522.65148) Full Text: DOI arXiv
S M, Sivalingam; Kumar, Pushpendra; Govindaraj, Venkatesan A neural networks-based numerical method for the generalized Caputo-type fractional differential equations. (English) Zbl 07736747 Math. Comput. Simul. 213, 302-323 (2023). MSC: 34-XX 65-XX PDFBibTeX XMLCite \textit{S. S M} et al., Math. Comput. Simul. 213, 302--323 (2023; Zbl 07736747) Full Text: DOI
Han, Yuxin; Huang, Xin; Gu, Wei; Zheng, Bolong Linearized transformed \(L1\) Finite element methods for semi-linear time-fractional parabolic problems. (English) Zbl 07736285 Appl. Math. Comput. 458, Article ID 128242, 14 p. (2023). MSC: 65Mxx 35Rxx 35Kxx PDFBibTeX XMLCite \textit{Y. Han} et al., Appl. Math. Comput. 458, Article ID 128242, 14 p. (2023; Zbl 07736285) Full Text: DOI
Ghosh, Bappa; Mohapatra, Jugal Analysis of finite difference schemes for Volterra integro-differential equations involving arbitrary order derivatives. (English) Zbl 1518.65146 J. Appl. Math. Comput. 69, No. 2, 1865-1886 (2023). MSC: 65R20 45J05 45D05 26A33 PDFBibTeX XMLCite \textit{B. Ghosh} and \textit{J. Mohapatra}, J. Appl. Math. Comput. 69, No. 2, 1865--1886 (2023; Zbl 1518.65146) Full Text: DOI
Yu, Hui; Liu, Fawang; Li, Mingxia; Vo V. Anh The non-uniform L1-type scheme coupling the finite volume method for the time-space fractional diffusion equation with variable coefficients. (English) Zbl 07732702 J. Comput. Appl. Math. 429, Article ID 115179, 17 p. (2023). MSC: 65Mxx 35Rxx 26Axx PDFBibTeX XMLCite \textit{H. Yu} et al., J. Comput. Appl. Math. 429, Article ID 115179, 17 p. (2023; Zbl 07732702) Full Text: DOI
Jing, Yinlong; Li, Can Block-centered finite difference method for a tempered subdiffusion model with time-dependent coefficients. (English) Zbl 07731329 Comput. Math. Appl. 145, 202-223 (2023). MSC: 65M06 35R11 65M12 65M15 65M60 PDFBibTeX XMLCite \textit{Y. Jing} and \textit{C. Li}, Comput. Math. Appl. 145, 202--223 (2023; Zbl 07731329) Full Text: DOI
Han, Xiang-Lin; Guo, Tao; Nikan, Omid; Avazzadeh, Zakieh Robust implicit difference approach for the time-fractional Kuramoto-Sivashinsky equation with the non-smooth solution. (English) Zbl 07726763 Fractals 31, No. 4, Article ID 2340061, 12 p. (2023). MSC: 65Mxx 35Rxx 26Axx PDFBibTeX XMLCite \textit{X.-L. Han} et al., Fractals 31, No. 4, Article ID 2340061, 12 p. (2023; Zbl 07726763) Full Text: DOI
Kumar, Pushpendra; Erturk, Vedat Suat; Murillo-Arcila, Marina; Govindaraj, V. A new form of L1-predictor-corrector scheme to solve multiple delay-type fractional order systems with the example of a neural network model. (English) Zbl 1523.65058 Fractals 31, No. 4, Article ID 2340043, 13 p. (2023). MSC: 65L03 68T07 PDFBibTeX XMLCite \textit{P. Kumar} et al., Fractals 31, No. 4, Article ID 2340043, 13 p. (2023; Zbl 1523.65058) Full Text: DOI
Mahata, Shantiram; Sinha, Rajen Kumar Nonsmooth data error estimates of the L1 scheme for subdiffusion equations with positive-type memory term. (English) Zbl 07726048 IMA J. Numer. Anal. 43, No. 3, 1742-1778 (2023). MSC: 65-XX PDFBibTeX XMLCite \textit{S. Mahata} and \textit{R. K. Sinha}, IMA J. Numer. Anal. 43, No. 3, 1742--1778 (2023; Zbl 07726048) Full Text: DOI
Fang, Zhichao; Zhao, Jie; Li, Hong; Liu, Yang Finite volume element methods for two-dimensional time fractional reaction-diffusion equations on triangular grids. (English) Zbl 1517.65077 Appl. Anal. 102, No. 8, 2248-2270 (2023). MSC: 65M08 35R11 65M12 65M15 65M60 PDFBibTeX XMLCite \textit{Z. Fang} et al., Appl. Anal. 102, No. 8, 2248--2270 (2023; Zbl 1517.65077) Full Text: DOI arXiv
Cen, Dakang; Vong, Seakweng The tracking of derivative discontinuities for delay fractional equations based on fitted \(L1\) method. (English) Zbl 1517.65068 Comput. Methods Appl. Math. 23, No. 3, 591-601 (2023). MSC: 65M06 65M12 35R11 PDFBibTeX XMLCite \textit{D. Cen} and \textit{S. Vong}, Comput. Methods Appl. Math. 23, No. 3, 591--601 (2023; Zbl 1517.65068) Full Text: DOI
Yu, Fan; Chen, Minghua Second-order error analysis for fractal mobile/immobile Allen-Cahn equation on graded meshes. (English) Zbl 07708326 J. Sci. Comput. 96, No. 2, Paper No. 49, 22 p. (2023). MSC: 65Mxx 35Mxx 35Lxx PDFBibTeX XMLCite \textit{F. Yu} and \textit{M. Chen}, J. Sci. Comput. 96, No. 2, Paper No. 49, 22 p. (2023; Zbl 07708326) Full Text: DOI
Quan, Chaoyu; Tang, Tao; Wang, Boyi; Yang, Jiang A decreasing upper bound of the energy for time-fractional phase-field equations. (English) Zbl 1514.65105 Commun. Comput. Phys. 33, No. 4, 962-991 (2023). MSC: 65M06 65M12 35R11 PDFBibTeX XMLCite \textit{C. Quan} et al., Commun. Comput. Phys. 33, No. 4, 962--991 (2023; Zbl 1514.65105) Full Text: DOI arXiv
Cao, Dewei; Chen, Hu Error analysis of a finite difference method for the distributed order sub-diffusion equation using discrete comparison principle. (English) Zbl 07704399 Math. Comput. Simul. 211, 109-117 (2023). MSC: 65-XX 39-XX PDFBibTeX XMLCite \textit{D. Cao} and \textit{H. Chen}, Math. Comput. Simul. 211, 109--117 (2023; Zbl 07704399) Full Text: DOI
Li, Kang; Tan, Zhijun Two-grid algorithms based on FEM for nonlinear time-fractional wave equations with variable coefficient. (English) Zbl 07703981 Comput. Math. Appl. 143, 119-132 (2023). MSC: 65M06 35R11 65M15 65M60 65M12 PDFBibTeX XMLCite \textit{K. Li} and \textit{Z. Tan}, Comput. Math. Appl. 143, 119--132 (2023; Zbl 07703981) Full Text: DOI
Liu, Li-Bin; Xu, Lei; Zhang, Yong Error analysis of a finite difference scheme on a modified graded mesh for a time-fractional diffusion equation. (English) Zbl 07703831 Math. Comput. Simul. 209, 87-101 (2023). MSC: 65-XX 76-XX PDFBibTeX XMLCite \textit{L.-B. Liu} et al., Math. Comput. Simul. 209, 87--101 (2023; Zbl 07703831) Full Text: DOI
Fan, Enyu; Li, Changpin; Stynes, Martin Discretised general fractional derivative. (English) Zbl 07703415 Math. Comput. Simul. 208, 501-534 (2023). MSC: 26-XX 81-XX PDFBibTeX XMLCite \textit{E. Fan} et al., Math. Comput. Simul. 208, 501--534 (2023; Zbl 07703415) Full Text: DOI
Hendy, Ahmed S.; Zaky, Mahmoud A.; Doha, Eid H. On a discrete fractional stochastic Grönwall inequality and its application in the numerical analysis of stochastic FDEs involving a martingale. (English) Zbl 07702451 Int. J. Nonlinear Sci. Numer. Simul. 24, No. 2, 531-537 (2023). MSC: 65C30 60G22 60G42 PDFBibTeX XMLCite \textit{A. S. Hendy} et al., Int. J. Nonlinear Sci. Numer. Simul. 24, No. 2, 531--537 (2023; Zbl 07702451) Full Text: DOI
Wang, Peng; Liu, Huikang; So, Anthony Man-Cho Linear convergence of a proximal alternating minimization method with extrapolation for \(\ell_1\)-norm principal component analysis. (English) Zbl 1517.49007 SIAM J. Optim. 33, No. 2, 684-712 (2023). MSC: 49J52 58C05 58C20 90C30 PDFBibTeX XMLCite \textit{P. Wang} et al., SIAM J. Optim. 33, No. 2, 684--712 (2023; Zbl 1517.49007) Full Text: DOI arXiv
Omran, A. K.; Zaky, M. A.; Hendy, A. S.; Pimenov, V. G. Numerical algorithm for a generalized form of Schnakenberg reaction-diffusion model with gene expression time delay. (English) Zbl 07699011 Appl. Numer. Math. 185, 295-310 (2023). MSC: 65Mxx 35Rxx 35Kxx PDFBibTeX XMLCite \textit{A. K. Omran} et al., Appl. Numer. Math. 185, 295--310 (2023; Zbl 07699011) Full Text: DOI
Płociniczak, Łukasz A linear Galerkin numerical method for a quasilinear subdiffusion equation. (English) Zbl 07699006 Appl. Numer. Math. 185, 203-220 (2023). MSC: 65Mxx 35Rxx 35Kxx PDFBibTeX XMLCite \textit{Ł. Płociniczak}, Appl. Numer. Math. 185, 203--220 (2023; Zbl 07699006) Full Text: DOI arXiv
Yang, Zheng; Zeng, Fanhai A corrected L1 method for a time-fractional subdiffusion equation. (English) Zbl 07698945 J. Sci. Comput. 95, No. 3, Paper No. 85, 20 p. (2023). Reviewer: Denys Dutykh (Le Bourget-du-Lac) MSC: 65M60 65M06 65N30 65M12 65M15 26A33 35R11 PDFBibTeX XMLCite \textit{Z. Yang} and \textit{F. Zeng}, J. Sci. Comput. 95, No. 3, Paper No. 85, 20 p. (2023; Zbl 07698945) Full Text: DOI
Xing, Zhiyong; Wen, Liping Numerical analysis of the nonuniform fast L1 formula for nonlinear time-space fractional parabolic equations. (English) Zbl 07698864 J. Sci. Comput. 95, No. 2, Paper No. 58, 22 p. (2023). MSC: 65-XX 35K55 65M06 65M12 PDFBibTeX XMLCite \textit{Z. Xing} and \textit{L. Wen}, J. Sci. Comput. 95, No. 2, Paper No. 58, 22 p. (2023; Zbl 07698864) Full Text: DOI
Sagar, B.; Saha Ray, S. A localized meshfree technique for solving fractional Benjamin-Ono equation describing long internal waves in deep stratified fluids. (English) Zbl 07693652 Commun. Nonlinear Sci. Numer. Simul. 123, Article ID 107287, 17 p. (2023). MSC: 65-XX 35G31 35R11 65D12 PDFBibTeX XMLCite \textit{B. Sagar} and \textit{S. Saha Ray}, Commun. Nonlinear Sci. Numer. Simul. 123, Article ID 107287, 17 p. (2023; Zbl 07693652) Full Text: DOI
Zhang, Yaoyao; Wang, Zhibo Numerical simulation for time-fractional diffusion-wave equations with time delay. (English) Zbl 1509.65080 J. Appl. Math. Comput. 69, No. 1, 137-157 (2023). MSC: 65M06 35R11 65M12 PDFBibTeX XMLCite \textit{Y. Zhang} and \textit{Z. Wang}, J. Appl. Math. Comput. 69, No. 1, 137--157 (2023; Zbl 1509.65080) Full Text: DOI
Wang, Zhenming; Yang, Xiaozhong; Gao, Xin A new fast predictor-corrector method for nonlinear time-fractional reaction-diffusion equation with nonhomogeneous terms. (English) Zbl 1511.65087 Discrete Contin. Dyn. Syst., Ser. B 28, No. 7, 3898-3924 (2023). MSC: 65M06 65N06 65M12 65N12 26A33 35R11 PDFBibTeX XMLCite \textit{Z. Wang} et al., Discrete Contin. Dyn. Syst., Ser. B 28, No. 7, 3898--3924 (2023; Zbl 1511.65087) Full Text: DOI
Yang, Zhikai; Han, Le A global exact penalty for rank-constrained optimization problem and applications. (English) Zbl 1516.90111 Comput. Optim. Appl. 84, No. 2, 477-508 (2023). MSC: 90C39 PDFBibTeX XMLCite \textit{Z. Yang} and \textit{L. Han}, Comput. Optim. Appl. 84, No. 2, 477--508 (2023; Zbl 1516.90111) Full Text: DOI
Li, Binjie; Xie, Xiaoping; Yan, Yubin L1 scheme for solving an inverse problem subject to a fractional diffusion equation. (English) Zbl 07674297 Comput. Math. Appl. 134, 112-123 (2023). MSC: 65M32 35R11 35R30 PDFBibTeX XMLCite \textit{B. Li} et al., Comput. Math. Appl. 134, 112--123 (2023; Zbl 07674297) Full Text: DOI arXiv
Lu, Yu; Li, Meng Unconditionally convergent and superconvergent FEMs for nonlinear coupled time-fractional prey-predator problem. (English) Zbl 1524.65577 Comput. Appl. Math. 42, No. 3, Paper No. 111, 38 p. (2023). MSC: 65M60 65M06 65N30 65M22 65M12 26A33 35R11 92D25 35Q92 65M15 PDFBibTeX XMLCite \textit{Y. Lu} and \textit{M. Li}, Comput. Appl. Math. 42, No. 3, Paper No. 111, 38 p. (2023; Zbl 1524.65577) Full Text: DOI
Yang, Linxi; Wang, Yan; Li, Guoquan Robust capped \(\mathrm{L1}\)-norm projection twin support vector machine. (English) Zbl 1524.90339 J. Ind. Manag. Optim. 19, No. 8, 5797-5815 (2023). MSC: 90C46 90C26 65K10 PDFBibTeX XMLCite \textit{L. Yang} et al., J. Ind. Manag. Optim. 19, No. 8, 5797--5815 (2023; Zbl 1524.90339) Full Text: DOI
Huang, Chaobao; An, Na; Chen, Hu Optimal pointwise-in-time error analysis of a mixed finite element method for a multi-term time-fractional fourth-order equation. (English) Zbl 07667342 Comput. Math. Appl. 135, 149-156 (2023). MSC: 65-XX 35R11 65M06 65M15 65M60 26A33 PDFBibTeX XMLCite \textit{C. Huang} et al., Comput. Math. Appl. 135, 149--156 (2023; Zbl 07667342) Full Text: DOI
Fan, Huijun; Zhao, Yanmin; Wang, Fenling; Shi, Yanhua; Liu, Fawang Anisotropic \(EQ_1^{rot}\) finite element approximation for a multi-term time-fractional mixed sub-diffusion and diffusion-wave equation. (English) Zbl 1515.65241 J. Comput. Math. 41, No. 3, 459-482 (2023). MSC: 65M60 35R11 65M15 65R20 PDFBibTeX XMLCite \textit{H. Fan} et al., J. Comput. Math. 41, No. 3, 459--482 (2023; Zbl 1515.65241) Full Text: DOI
Ma, Shizhao; Lei, Jinzhi; Lai, Xiulan Modeling tumour heterogeneity of PD-L1 expression in tumour progression and adaptive therapy. (English) Zbl 1507.92047 J. Math. Biol. 86, No. 3, Paper No. 38, 29 p. (2023). MSC: 92C50 35Q92 92-10 PDFBibTeX XMLCite \textit{S. Ma} et al., J. Math. Biol. 86, No. 3, Paper No. 38, 29 p. (2023; Zbl 1507.92047) Full Text: DOI
Huang, Chaobao; Chen, Hu Superconvergence analysis of finite element methods for the variable-order subdiffusion equation with weakly singular solutions. (English) Zbl 1503.65232 Appl. Math. Lett. 139, Article ID 108559, 8 p. (2023). MSC: 65M60 35R11 65M12 65M15 PDFBibTeX XMLCite \textit{C. Huang} and \textit{H. Chen}, Appl. Math. Lett. 139, Article ID 108559, 8 p. (2023; Zbl 1503.65232) Full Text: DOI
Wang, Haitao; Zhao, Yiming An optimal algorithm for \(L_1\) shortest paths in unit-disk graphs. (English) Zbl 1510.05064 Comput. Geom. 110, Article ID 101960, 9 p. (2023). MSC: 05C12 05C38 05C10 05C85 PDFBibTeX XMLCite \textit{H. Wang} and \textit{Y. Zhao}, Comput. Geom. 110, Article ID 101960, 9 p. (2023; Zbl 1510.05064) Full Text: DOI
Qiao, Leijie; Qiu, Wenlin; Xu, Da Error analysis of fast L1 ADI finite difference/compact difference schemes for the fractional telegraph equation in three dimensions. (English) Zbl 07627993 Math. Comput. Simul. 205, 205-231 (2023). MSC: 65-XX 39-XX PDFBibTeX XMLCite \textit{L. Qiao} et al., Math. Comput. Simul. 205, 205--231 (2023; Zbl 07627993) Full Text: DOI
Zaky, M. A.; van Bockstal, K.; Taha, T. R.; Suragan, D.; Hendy, A. S. An L1 type difference/Galerkin spectral scheme for variable-order time-fractional nonlinear diffusion-reaction equations with fixed delay. (English) Zbl 1498.65179 J. Comput. Appl. Math. 420, Article ID 114832, 14 p. (2023). MSC: 65M70 65M60 65M06 65N35 65N30 35K57 26A33 35R11 35R07 PDFBibTeX XMLCite \textit{M. A. Zaky} et al., J. Comput. Appl. Math. 420, Article ID 114832, 14 p. (2023; Zbl 1498.65179) Full Text: DOI
Wang, Jindi; Yang, Yin; Ji, Bingquan Two energy stable variable-step L1 schemes for the time-fractional MBE model without slope selection. (English) Zbl 1496.65132 J. Comput. Appl. Math. 419, Article ID 114702, 15 p. (2023). MSC: 65M06 35Q99 65M12 74A50 PDFBibTeX XMLCite \textit{J. Wang} et al., J. Comput. Appl. Math. 419, Article ID 114702, 15 p. (2023; Zbl 1496.65132) Full Text: DOI
Shi, Yanhua; Zhao, Yanmin; Wang, Fenling; Liu, Fawang Novel superconvergence analysis of anisotropic triangular FEM for a multi-term time-fractional mixed sub-diffusion and diffusion-wave equation with variable coefficients. (English) Zbl 07778299 Numer. Methods Partial Differ. Equations 38, No. 5, 1345-1366 (2022). MSC: 65M60 65M06 65N30 65M12 65M15 65D05 60K10 26A33 35R11 35Q35 PDFBibTeX XMLCite \textit{Y. Shi} et al., Numer. Methods Partial Differ. Equations 38, No. 5, 1345--1366 (2022; Zbl 07778299) Full Text: DOI
Santra, Sudarshan; Mohapatra, Jugal Analysis of a finite difference method based on L1 discretization for solving multi-term fractional differential equation involving weak singularity. (English) Zbl 07771058 Math. Methods Appl. Sci. 45, No. 11, 6677-6690 (2022). MSC: 65-XX 35R09 45K05 45D05 26A33 PDFBibTeX XMLCite \textit{S. Santra} and \textit{J. Mohapatra}, Math. Methods Appl. Sci. 45, No. 11, 6677--6690 (2022; Zbl 07771058) Full Text: DOI
Yang, Xuehua; Zhang, Haixiang; Zhang, Qi; Yuan, Guangwei Simple positivity-preserving nonlinear finite volume scheme for subdiffusion equations on general non-conforming distorted meshes. (English) Zbl 1519.65030 Nonlinear Dyn. 108, No. 4, 3859-3886 (2022). MSC: 65M08 35R11 65M60 PDFBibTeX XMLCite \textit{X. Yang} et al., Nonlinear Dyn. 108, No. 4, 3859--3886 (2022; Zbl 1519.65030) Full Text: DOI
Kedia, Nikki; Alikhanov, Anatoly A.; Singh, Vineet Kumar Numerical methods for solving the Robin boundary value problem for a generalized diffusion equation with a non-smooth solution. (English) Zbl 07705560 Tchernykh, Andrei (ed.) et al., Mathematics and its applications in new computer systems. MANCS-2021. Proceedings of the international conference, Stavropol, Russia, December 13–15, 2021. Cham: Springer. Lect. Notes Netw. Syst. 424, 219-228 (2022). MSC: 65-XX PDFBibTeX XMLCite \textit{N. Kedia} et al., Lect. Notes Netw. Syst. 424, 219--228 (2022; Zbl 07705560) Full Text: DOI
Mehandiratta, Vaibhav; Mehra, Mani; Leugering, Günter Distributed optimal control problems driven by space-time fractional parabolic equations. (English) Zbl 1511.49003 Control Cybern. 51, No. 2, 191-226 (2022). MSC: 49J20 35R11 PDFBibTeX XMLCite \textit{V. Mehandiratta} et al., Control Cybern. 51, No. 2, 191--226 (2022; Zbl 1511.49003) Full Text: DOI
Stynes, Martin A survey of the \(\mathrm{L1}\) scheme in the discretisation of time-fractional problems. (English) Zbl 1524.65398 Numer. Math., Theory Methods Appl. 15, No. 4, 1173-1192 (2022). MSC: 65M06 65N30 35R11 26A33 65M12 65M15 44A10 PDFBibTeX XMLCite \textit{M. Stynes}, Numer. Math., Theory Methods Appl. 15, No. 4, 1173--1192 (2022; Zbl 1524.65398) Full Text: DOI
Liao, Hong-Lin; Zhu, Xiaohan; Wang, Jindi The variable-step L1 scheme preserving a compatible energy law for time-fractional Allen-Cahn equation. (English) Zbl 1524.35663 Numer. Math., Theory Methods Appl. 15, No. 4, 1128-1146 (2022). MSC: 35Q99 65M06 65M12 74A50 PDFBibTeX XMLCite \textit{H.-L. Liao} et al., Numer. Math., Theory Methods Appl. 15, No. 4, 1128--1146 (2022; Zbl 1524.35663) Full Text: DOI arXiv
Li, Changpin; Wang, Zhen L1/local discontinuous Galerkin method for the time-fractional Stokes equation. (English) Zbl 1524.35701 Numer. Math., Theory Methods Appl. 15, No. 4, 1099-1127 (2022). MSC: 35R11 65M60 PDFBibTeX XMLCite \textit{C. Li} and \textit{Z. Wang}, Numer. Math., Theory Methods Appl. 15, No. 4, 1099--1127 (2022; Zbl 1524.35701) Full Text: DOI
Fouladi, Somayeh; Kohandel, Mohammad; Eastman, Brydon A comparison and calibration of integer and fractional-order models of COVID-19 with stratified public response. (English) Zbl 1511.92072 Math. Biosci. Eng. 19, No. 12, 12792-12813 (2022). MSC: 92D30 26A33 PDFBibTeX XMLCite \textit{S. Fouladi} et al., Math. Biosci. Eng. 19, No. 12, 12792--12813 (2022; Zbl 1511.92072) Full Text: DOI
Weise, Konstantin; Müller, Erik; Poßner, Lucas; Knösche, Thomas R. Comparison of the performance and reliability between improved sampling strategies for polynomial chaos expansion. (English) Zbl 1515.65315 Math. Biosci. Eng. 19, No. 8, 7425-7480 (2022). MSC: 65P20 PDFBibTeX XMLCite \textit{K. Weise} et al., Math. Biosci. Eng. 19, No. 8, 7425--7480 (2022; Zbl 1515.65315) Full Text: DOI arXiv
Osman, Sheelan; Langlands, Trevor Numerical investigation of two models of nonlinear fractional reaction subdiffusion equations. (English) Zbl 1503.65181 Fract. Calc. Appl. Anal. 25, No. 6, 2166-2192 (2022). MSC: 65M06 65M12 65M15 35R11 35K57 PDFBibTeX XMLCite \textit{S. Osman} and \textit{T. Langlands}, Fract. Calc. Appl. Anal. 25, No. 6, 2166--2192 (2022; Zbl 1503.65181) Full Text: DOI
Wang, Haoyue; Lu, Haihao; Mazumder, Rahul Frank-Wolfe methods with an unbounded feasible region and applications to structured learning. (English) Zbl 1508.90062 SIAM J. Optim. 32, No. 4, 2938-2968 (2022). MSC: 90C25 90C22 90C06 90-08 PDFBibTeX XMLCite \textit{H. Wang} et al., SIAM J. Optim. 32, No. 4, 2938--2968 (2022; Zbl 1508.90062) Full Text: DOI arXiv
Toprakseven, Şuayip A weak Galerkin finite element method on temporal graded meshes for the multi-term time fractional diffusion equations. (English) Zbl 1504.65214 Comput. Math. Appl. 128, 108-120 (2022). MSC: 65M60 35R11 65M12 65M15 65R20 PDFBibTeX XMLCite \textit{Ş. Toprakseven}, Comput. Math. Appl. 128, 108--120 (2022; Zbl 1504.65214) Full Text: DOI
Płociniczak, Łukasz Error of the Galerkin scheme for a semilinear subdiffusion equation with time-dependent coefficients and nonsmooth data. (English) Zbl 1504.65211 Comput. Math. Appl. 127, 181-191 (2022). MSC: 65M60 35R11 65M15 PDFBibTeX XMLCite \textit{Ł. Płociniczak}, Comput. Math. Appl. 127, 181--191 (2022; Zbl 1504.65211) Full Text: DOI arXiv
Gu, Qiling; Chen, Yanping; Huang, Yunqing Superconvergence analysis of a two-grid finite element method for nonlinear time-fractional diffusion equations. (English) Zbl 1500.65056 Comput. Appl. Math. 41, No. 8, Paper No. 361, 20 p. (2022). MSC: 65M55 65M60 65M06 65N30 65M12 26A33 35R11 PDFBibTeX XMLCite \textit{Q. Gu} et al., Comput. Appl. Math. 41, No. 8, Paper No. 361, 20 p. (2022; Zbl 1500.65056) Full Text: DOI
Qi, Ren-jun; Sun, Zhi-zhong Some numerical extrapolation methods for the fractional sub-diffusion equation and fractional wave equation based on the \(L1\) formula. (English) Zbl 1513.65304 Commun. Appl. Math. Comput. 4, No. 4, 1313-1350 (2022). MSC: 65M06 65N06 65B05 65M12 65M15 26A33 35R11 35C20 60K50 PDFBibTeX XMLCite \textit{R.-j. Qi} and \textit{Z.-z. Sun}, Commun. Appl. Math. Comput. 4, No. 4, 1313--1350 (2022; Zbl 1513.65304) Full Text: DOI
Huang, Qiong; Qi, Ren-jun; Qiu, Wenlin The efficient alternating direction implicit Galerkin method for the nonlocal diffusion-wave equation in three dimensions. (English) Zbl 1496.65162 J. Appl. Math. Comput. 68, No. 5, 3067-3087 (2022). MSC: 65M60 65M15 65M12 PDFBibTeX XMLCite \textit{Q. Huang} et al., J. Appl. Math. Comput. 68, No. 5, 3067--3087 (2022; Zbl 1496.65162) Full Text: DOI
Chen, Yanping; Gu, Qiling; Li, Qingfeng; Huang, Yunqing A two-grid finite element approximation for nonlinear time fractional two-term mixed sub-diffusion and diffusion wave equations. (English) Zbl 1513.65353 J. Comput. Math. 40, No. 6, 938-956 (2022). MSC: 65M60 65M06 65N30 65M12 65M15 65M55 26A33 35R11 PDFBibTeX XMLCite \textit{Y. Chen} et al., J. Comput. Math. 40, No. 6, 938--956 (2022; Zbl 1513.65353) Full Text: DOI
Tan, Tan; Bu, Wei-Ping; Xiao, Ai-Guo L1 method on nonuniform meshes for linear time-fractional diffusion equations with constant time delay. (English) Zbl 07568990 J. Sci. Comput. 92, No. 3, Paper No. 98, 26 p. (2022). MSC: 65-XX 35R11 65M06 65M60 65M12 PDFBibTeX XMLCite \textit{T. Tan} et al., J. Sci. Comput. 92, No. 3, Paper No. 98, 26 p. (2022; Zbl 07568990) Full Text: DOI
Yang, Yin; Wang, Jindi; Chen, Yanping; Liao, Hong-lin Compatible \(L^2\) norm convergence of variable-step L1 scheme for the time-fractional MBE model with slope selection. (English) Zbl 07568562 J. Comput. Phys. 467, Article ID 111467, 16 p. (2022). MSC: 65Mxx 35Rxx 35Qxx PDFBibTeX XMLCite \textit{Y. Yang} et al., J. Comput. Phys. 467, Article ID 111467, 16 p. (2022; Zbl 07568562) Full Text: DOI arXiv
Zhang, Yadong; Feng, Minfu A mixed virtual element method for the time-fractional fourth-order subdiffusion equation. (English) Zbl 1502.65154 Numer. Algorithms 90, No. 4, 1617-1637 (2022). MSC: 65M60 65M50 65M15 26A33 35R11 PDFBibTeX XMLCite \textit{Y. Zhang} and \textit{M. Feng}, Numer. Algorithms 90, No. 4, 1617--1637 (2022; Zbl 1502.65154) Full Text: DOI
Wang, Wei; Song, Qifan Color image restoration based on saturation-value total variation plus L1 fidelity. (English) Zbl 07559614 Inverse Probl. 38, No. 8, Article ID 085009, 23 p. (2022). MSC: 68-XX 94-XX PDFBibTeX XMLCite \textit{W. Wang} and \textit{Q. Song}, Inverse Probl. 38, No. 8, Article ID 085009, 23 p. (2022; Zbl 07559614) Full Text: DOI
Ramezani, Mohadese; Mokhtari, Reza; Haase, Gundolf Analysis of stability and convergence for L-type formulas combined with a spatial finite element method for solving subdiffusion problems. (English) Zbl 1490.65207 ETNA, Electron. Trans. Numer. Anal. 55, 568-584 (2022). MSC: 65M60 65M12 PDFBibTeX XMLCite \textit{M. Ramezani} et al., ETNA, Electron. Trans. Numer. Anal. 55, 568--584 (2022; Zbl 1490.65207) Full Text: DOI Link
Zhou, Qin; Feng, Minfu Analysis of a full discretization for a fractional/normal diffusion equation with rough Dirichlet boundary data. (English) Zbl 07549613 J. Sci. Comput. 92, No. 1, Paper No. 25, 17 p. (2022). MSC: 65Mxx 35Kxx 35Rxx PDFBibTeX XMLCite \textit{Q. Zhou} and \textit{M. Feng}, J. Sci. Comput. 92, No. 1, Paper No. 25, 17 p. (2022; Zbl 07549613) Full Text: DOI
An, Na; Zhao, Guoye; Huang, Chaobao; Yu, Xijun \(\alpha\)-robust \(H^1\)-norm analysis of a finite element method for the superdiffusion equation with weak singularity solutions. (English) Zbl 1524.65507 Comput. Math. Appl. 118, 159-170 (2022). MSC: 65M60 35R11 65M06 65M12 65M15 26A33 65N30 PDFBibTeX XMLCite \textit{N. An} et al., Comput. Math. Appl. 118, 159--170 (2022; Zbl 1524.65507) Full Text: DOI
Mousavi, Ahmad; Gao, Zheming; Han, Lanshan; Lim, Alvin Quadratic surface support vector machine with L1 norm regularization. (English) Zbl 1513.62126 J. Ind. Manag. Optim. 18, No. 3, 1835-1861 (2022). MSC: 62H30 68T05 90C25 PDFBibTeX XMLCite \textit{A. Mousavi} et al., J. Ind. Manag. Optim. 18, No. 3, 1835--1861 (2022; Zbl 1513.62126) Full Text: DOI arXiv
Omran, A. K.; Zaky, M. A.; Hendy, A. S.; Pimenov, V. G. An easy to implement linearized numerical scheme for fractional reaction-diffusion equations with a prehistorical nonlinear source function. (English) Zbl 07538486 Math. Comput. Simul. 200, 218-239 (2022). MSC: 65-XX 76-XX PDFBibTeX XMLCite \textit{A. K. Omran} et al., Math. Comput. Simul. 200, 218--239 (2022; Zbl 07538486) Full Text: DOI
Chen, Hu; Chen, Mengyi; Sun, Tao; Tang, Yifa Local error estimate of L1 scheme for linearized time fractional KdV equation with weakly singular solutions. (English) Zbl 1503.65257 Appl. Numer. Math. 179, 183-190 (2022). MSC: 65M70 35Q53 65M12 65M15 PDFBibTeX XMLCite \textit{H. Chen} et al., Appl. Numer. Math. 179, 183--190 (2022; Zbl 1503.65257) Full Text: DOI
Zhou, Jie; Yao, Xing; Wang, Wansheng Two-grid finite element methods for nonlinear time-fractional parabolic equations. (English) Zbl 07525417 Numer. Algorithms 90, No. 2, 709-730 (2022). MSC: 65Mxx PDFBibTeX XMLCite \textit{J. Zhou} et al., Numer. Algorithms 90, No. 2, 709--730 (2022; Zbl 07525417) Full Text: DOI
Zhou, Yongtao; Stynes, Martin Optimal convergence rates in time-fractional discretisations: the \(\mathrm{L1}, \overline{\mathrm{L1}}\) and Alikhanov schemes. (English) Zbl 1485.65081 East Asian J. Appl. Math. 12, No. 3, 503-520 (2022). MSC: 65L05 65L70 PDFBibTeX XMLCite \textit{Y. Zhou} and \textit{M. Stynes}, East Asian J. Appl. Math. 12, No. 3, 503--520 (2022; Zbl 1485.65081) Full Text: DOI
Chen, Hu; Stynes, Martin Using complete monotonicity to deduce local error estimates for discretisations of a multi-term time-fractional diffusion equation. (English) Zbl 1484.65175 Comput. Methods Appl. Math. 22, No. 1, 15-29 (2022). MSC: 65M06 35R11 65M12 PDFBibTeX XMLCite \textit{H. Chen} and \textit{M. Stynes}, Comput. Methods Appl. Math. 22, No. 1, 15--29 (2022; Zbl 1484.65175) Full Text: DOI
Chaudhary, Sudhakar; Kundaliya, Pari J. L1 scheme on graded mesh for subdiffusion equation with nonlocal diffusion term. (English) Zbl 07487708 Math. Comput. Simul. 195, 119-137 (2022). MSC: 65-XX 76-XX PDFBibTeX XMLCite \textit{S. Chaudhary} and \textit{P. J. Kundaliya}, Math. Comput. Simul. 195, 119--137 (2022; Zbl 07487708) Full Text: DOI arXiv
Zhang, Yadong; Feng, Minfu The virtual element method for the time fractional convection diffusion reaction equation with non-smooth data. (English) Zbl 1524.65631 Comput. Math. Appl. 110, 1-18 (2022). MSC: 65M60 65N30 35R11 65M06 65M12 26A33 PDFBibTeX XMLCite \textit{Y. Zhang} and \textit{M. Feng}, Comput. Math. Appl. 110, 1--18 (2022; Zbl 1524.65631) Full Text: DOI
Zhang, Haixiang; Yang, Xuehua; Tang, Qiong; Xu, Da A robust error analysis of the OSC method for a multi-term fourth-order sub-diffusion equation. (English) Zbl 1524.65694 Comput. Math. Appl. 109, 180-190 (2022). MSC: 65M70 35R11 65M06 65M12 65M15 65D07 35B45 PDFBibTeX XMLCite \textit{H. Zhang} et al., Comput. Math. Appl. 109, 180--190 (2022; Zbl 1524.65694) Full Text: DOI
Ishigaki, Yusuke On \( L^1\) estimates of solutions of compressible viscoelastic system. (English) Zbl 1484.76008 Discrete Contin. Dyn. Syst. 42, No. 4, 1835-1853 (2022). MSC: 76A10 76N10 35Q35 PDFBibTeX XMLCite \textit{Y. Ishigaki}, Discrete Contin. Dyn. Syst. 42, No. 4, 1835--1853 (2022; Zbl 1484.76008) Full Text: DOI arXiv
Qiao, Leijie; Tang, Bo An accurate, robust, and efficient finite difference scheme with graded meshes for the time-fractional Burgers’ equation. (English) Zbl 1524.35709 Appl. Math. Lett. 128, Article ID 107908, 7 p. (2022). MSC: 35R11 65M06 35Q53 65M12 65M15 PDFBibTeX XMLCite \textit{L. Qiao} and \textit{B. Tang}, Appl. Math. Lett. 128, Article ID 107908, 7 p. (2022; Zbl 1524.35709) Full Text: DOI
Qiao, Haili; Cheng, Aijie A fast high order method for time fractional diffusion equation with non-smooth data. (English) Zbl 07461162 Discrete Contin. Dyn. Syst., Ser. B 27, No. 2, 903-920 (2022). MSC: 65Mxx 26A33 65M06 65M15 PDFBibTeX XMLCite \textit{H. Qiao} and \textit{A. Cheng}, Discrete Contin. Dyn. Syst., Ser. B 27, No. 2, 903--920 (2022; Zbl 07461162) Full Text: DOI
Wang, Qi; Yang, Zhanwen; Zhao, Chengchao Numerical blow-up analysis of the explicit L1-scheme for fractional ordinary differential equations. (English) Zbl 1480.65173 Numer. Algorithms 89, No. 1, 451-463 (2022). MSC: 65L05 34A08 PDFBibTeX XMLCite \textit{Q. Wang} et al., Numer. Algorithms 89, No. 1, 451--463 (2022; Zbl 1480.65173) Full Text: DOI
Fan, Enyu; Li, Changpin; Li, Zhiqiang Numerical approaches to Caputo-Hadamard fractional derivatives with applications to long-term integration of fractional differential systems. (English) Zbl 07443102 Commun. Nonlinear Sci. Numer. Simul. 106, Article ID 106096, 34 p. (2022). MSC: 65Mxx 26Axx 65Lxx PDFBibTeX XMLCite \textit{E. Fan} et al., Commun. Nonlinear Sci. Numer. Simul. 106, Article ID 106096, 34 p. (2022; Zbl 07443102) Full Text: DOI
Jannelli, Alessandra Adaptive numerical solutions of time-fractional advection-diffusion-reaction equations. (English) Zbl 07443082 Commun. Nonlinear Sci. Numer. Simul. 105, Article ID 106073, 14 p. (2022). MSC: 65Mxx 34Axx 65Lxx PDFBibTeX XMLCite \textit{A. Jannelli}, Commun. Nonlinear Sci. Numer. Simul. 105, Article ID 106073, 14 p. (2022; Zbl 07443082) Full Text: DOI
Kedia, Nikki; Alikhanov, Anatoly A.; Singh, Vineet Kumar Stable numerical schemes for time-fractional diffusion equation with generalized memory kernel. (English) Zbl 1484.65182 Appl. Numer. Math. 172, 546-565 (2022). MSC: 65M06 35R11 65M12 PDFBibTeX XMLCite \textit{N. Kedia} et al., Appl. Numer. Math. 172, 546--565 (2022; Zbl 1484.65182) Full Text: DOI
Kopteva, Natalia Pointwise-in-time a posteriori error control for time-fractional parabolic equations. (English) Zbl 1524.65560 Appl. Math. Lett. 123, Article ID 107515, 8 p. (2022). MSC: 65M60 35R11 65M15 65M06 26A33 41A25 65N06 65M50 PDFBibTeX XMLCite \textit{N. Kopteva}, Appl. Math. Lett. 123, Article ID 107515, 8 p. (2022; Zbl 1524.65560) Full Text: DOI arXiv
Santra, S.; Mohapatra, J. A novel finite difference technique with error estimate for time fractional partial integro-differential equation of Volterra type. (English) Zbl 1496.65128 J. Comput. Appl. Math. 400, Article ID 113746, 13 p. (2022). MSC: 65M06 65N06 65M15 65M12 35R09 65R20 45K05 45D05 35R11 PDFBibTeX XMLCite \textit{S. Santra} and \textit{J. Mohapatra}, J. Comput. Appl. Math. 400, Article ID 113746, 13 p. (2022; Zbl 1496.65128) Full Text: DOI
Nakasho, Kazuhisa; Okazaki, Hiroyuki; Shidama, Yasunari Finite dimensional real normed spaces are proper metric spaces. (English) Zbl 1494.68302 Formaliz. Math. 29, No. 4, 175-184 (2021). MSC: 68V20 15A04 40A05 46A50 PDFBibTeX XMLCite \textit{K. Nakasho} et al., Formaliz. Math. 29, No. 4, 175--184 (2021; Zbl 1494.68302) Full Text: DOI