Dehestani, Haniye; Ordokhani, Yadollah; Razzaghi, Mohsen An improved numerical technique for distributed-order time-fractional diffusion equations. (English) Zbl 07776082 Numer. Methods Partial Differ. Equations 37, No. 3, 2490-2510 (2021). MSC: 65-XX 35-XX PDFBibTeX XMLCite \textit{H. Dehestani} et al., Numer. Methods Partial Differ. Equations 37, No. 3, 2490--2510 (2021; Zbl 07776082) Full Text: DOI
Kumar, Nitin; Mehra, Mani Legendre wavelet collocation method for fractional optimal control problems with fractional Bolza cost. (English) Zbl 07776039 Numer. Methods Partial Differ. Equations 37, No. 2, 1693-1724 (2021). MSC: 65-XX 35-XX PDFBibTeX XMLCite \textit{N. Kumar} and \textit{M. Mehra}, Numer. Methods Partial Differ. Equations 37, No. 2, 1693--1724 (2021; Zbl 07776039) Full Text: DOI
Kumar, Sunil; Kumar, Ranbir; Osman, M. S.; Samet, Bessem A wavelet based numerical scheme for fractional order SEIR epidemic of measles by using Genocchi polynomials. (English) Zbl 07776012 Numer. Methods Partial Differ. Equations 37, No. 2, 1250-1268 (2021). MSC: 65-XX 35-XX PDFBibTeX XMLCite \textit{S. Kumar} et al., Numer. Methods Partial Differ. Equations 37, No. 2, 1250--1268 (2021; Zbl 07776012) Full Text: DOI
Chouhan, Devendra; Chandel, R. S.; Dolas, Uday Solving fractional differential equations characterizing the dynamics of a current collection system for an electric. (English) Zbl 07750581 Jñānābha 51, No. 1, 79-87 (2021). MSC: 42C40 65L10 34A08 PDFBibTeX XMLCite \textit{D. Chouhan} et al., Jñānābha 51, No. 1, 79--87 (2021; Zbl 07750581) Full Text: DOI
Pandey, P.; Das, S.; Craciun, E.-M.; Sadowski, T. Two-dimensional nonlinear time fractional reaction-diffusion equation in application to sub-diffusion process of the multicomponent fluid in porous media. (English) Zbl 1521.76824 Meccanica 56, No. 1, 99-115 (2021). MSC: 76R50 76S05 76V05 76M99 26A33 PDFBibTeX XMLCite \textit{P. Pandey} et al., Meccanica 56, No. 1, 99--115 (2021; Zbl 1521.76824) Full Text: DOI
Tripathi, Neeraj Kumar; Jaiswal, Dilip Kumar Operational matrix technique for initial value problems of nonlinear fractional order dierential equation. (English) Zbl 1524.76473 Gaṇita 71, No. 1, 301-315 (2021). MSC: 76S05 35R11 PDFBibTeX XMLCite \textit{N. K. Tripathi} and \textit{D. K. Jaiswal}, Gaṇita 71, No. 1, 301--315 (2021; Zbl 1524.76473) Full Text: Link
Singh, Manpal; Das, S.; Rajeev; Craciun, E-M. Numerical solution of two-dimensional nonlinear fractional order reaction-advection-diffusion equation by using collocation method. (English) Zbl 07660052 An. Științ. Univ. “Ovidius” Constanța, Ser. Mat. 29, No. 2, 211-230 (2021). MSC: 65M60 35R11 26A33 PDFBibTeX XMLCite \textit{M. Singh} et al., An. Științ. Univ. ``Ovidius'' Constanța, Ser. Mat. 29, No. 2, 211--230 (2021; Zbl 07660052) Full Text: DOI
Jafari, H.; Nemati, S.; Ganji, R. M. Operational matrices based on the shifted fifth-kind Chebyshev polynomials for solving nonlinear variable order integro-differential equations. (English) Zbl 1494.34034 Adv. Difference Equ. 2021, Paper No. 435, 14 p. (2021). MSC: 34A08 45J05 26A33 44A45 PDFBibTeX XMLCite \textit{H. Jafari} et al., Adv. Difference Equ. 2021, Paper No. 435, 14 p. (2021; Zbl 1494.34034) Full Text: DOI
Sadri, Khadijeh; Hosseini, Kamyar; Baleanu, Dumitru; Ahmadian, Ali; Salahshour, Soheil Bivariate Chebyshev polynomials of the fifth kind for variable-order time-fractional partial integro-differential equations with weakly singular kernel. (English) Zbl 1494.65104 Adv. Difference Equ. 2021, Paper No. 348, 26 p. (2021). MSC: 65R20 35R11 45K05 26A33 PDFBibTeX XMLCite \textit{K. Sadri} et al., Adv. Difference Equ. 2021, Paper No. 348, 26 p. (2021; Zbl 1494.65104) Full Text: DOI
Aghazadeh, Nasser; Mohammadi, Amir; Ahmadnezhad, Ghader; Rezapour, Shahram Solving partial fractional differential equations by using the Laguerre wavelet-Adomian method. (English) Zbl 1494.65086 Adv. Difference Equ. 2021, Paper No. 231, 20 p. (2021). MSC: 65M70 35R11 26A33 PDFBibTeX XMLCite \textit{N. Aghazadeh} et al., Adv. Difference Equ. 2021, Paper No. 231, 20 p. (2021; Zbl 1494.65086) Full Text: DOI
Heydari, M. H.; Razzaghi, M. Piecewise Chebyshev cardinal functions: application for constrained fractional optimal control problems. (English) Zbl 1498.49011 Chaos Solitons Fractals 150, Article ID 111118, 11 p. (2021). MSC: 49J21 26A33 49M27 PDFBibTeX XMLCite \textit{M. H. Heydari} and \textit{M. Razzaghi}, Chaos Solitons Fractals 150, Article ID 111118, 11 p. (2021; Zbl 1498.49011) Full Text: DOI
Syam, Muhammed I.; Sharadga, Mwaffag; Hashim, I. A numerical method for solving fractional delay differential equations based on the operational matrix method. (English) Zbl 1486.76005 Chaos Solitons Fractals 147, Article ID 110977, 6 p. (2021). MSC: 76A05 76W05 76Z99 65L05 PDFBibTeX XMLCite \textit{M. I. Syam} et al., Chaos Solitons Fractals 147, Article ID 110977, 6 p. (2021; Zbl 1486.76005) Full Text: DOI
Sadri, Khadijeh; Aminikhah, Hossein An efficient numerical method for solving a class of variable-order fractional mobile-immobile advection-dispersion equations and its convergence analysis. (English) Zbl 1498.35336 Chaos Solitons Fractals 146, Article ID 110896, 18 p. (2021). MSC: 35K57 PDFBibTeX XMLCite \textit{K. Sadri} and \textit{H. Aminikhah}, Chaos Solitons Fractals 146, Article ID 110896, 18 p. (2021; Zbl 1498.35336) Full Text: DOI
Rezazadeh, Arezou; Nagy, Abdelhameed M.; Avazzadeh, Zakieh Barycentric Legendre interpolation method for solving nonlinear fractal-fractional Burgers equation. (English) Zbl 1524.65679 J. Math. Ext. 15, No. 5, Paper No. 13, 24 p. (2021). MSC: 65M70 35R11 35Q53 PDFBibTeX XMLCite \textit{A. Rezazadeh} et al., J. Math. Ext. 15, No. 5, Paper No. 13, 24 p. (2021; Zbl 1524.65679)
Aryani, Elnaz; Babaei, Afshin; Valinejad, Ali An accurate approach based on modified hat functions for solving a system of fractional stochastic integro-differential equations. (English) Zbl 1492.60199 J. Math. Ext. 15, No. 5, Paper No. 2, 28 p. (2021). MSC: 60H20 45J05 65C30 PDFBibTeX XMLCite \textit{E. Aryani} et al., J. Math. Ext. 15, No. 5, Paper No. 2, 28 p. (2021; Zbl 1492.60199)
Wang, Hailun; Wu, Fei; Lei, Dongge A novel numerical approach for solving fractional order differential equations using hybrid functions. (English) Zbl 1484.65172 AIMS Math. 6, No. 6, 5596-5611 (2021). MSC: 65L99 34A08 34A45 44A45 PDFBibTeX XMLCite \textit{H. Wang} et al., AIMS Math. 6, No. 6, 5596--5611 (2021; Zbl 1484.65172) Full Text: DOI
Talib, Imran; Alam, Md. Nur; Baleanu, Dumitru; Zaidi, Danish; Marriyam, Ammarah A new integral operational matrix with applications to multi-order fractional differential equations. (English) Zbl 1484.34067 AIMS Math. 6, No. 8, 8742-8771 (2021). MSC: 34A45 34A08 65M99 PDFBibTeX XMLCite \textit{I. Talib} et al., AIMS Math. 6, No. 8, 8742--8771 (2021; Zbl 1484.34067) Full Text: DOI
Shojaeizadeh, T.; Mahmoudi, M.; Darehmiraki, M. Optimal control problem of advection-diffusion-reaction equation of kind fractal-fractional applying shifted Jacobi polynomials. (English) Zbl 1498.49052 Chaos Solitons Fractals 143, Article ID 110568, 14 p. (2021). MSC: 49M41 26A33 35F16 PDFBibTeX XMLCite \textit{T. Shojaeizadeh} et al., Chaos Solitons Fractals 143, Article ID 110568, 14 p. (2021; Zbl 1498.49052) Full Text: DOI
Zhang, Bo; Tang, Yinggan; Zhang, Xuguang Numerical solution of fractional differential equations using hybrid Bernoulli polynomials and block pulse functions. (English) Zbl 1486.35452 Math. Sci., Springer 15, No. 3, 293-304 (2021). MSC: 35R11 PDFBibTeX XMLCite \textit{B. Zhang} et al., Math. Sci., Springer 15, No. 3, 293--304 (2021; Zbl 1486.35452) Full Text: DOI
Youssri, Y. H.; Abd-Elhameed, W. M.; Mohamed, A. S.; Sayed, S. M. Generalized Lucas polynomial sequence treatment of fractional pantograph differential equation. (English) Zbl 1513.65260 Int. J. Appl. Comput. Math. 7, No. 2, Paper No. 27, 16 p. (2021). MSC: 65L60 11B39 34K07 34K37 PDFBibTeX XMLCite \textit{Y. H. Youssri} et al., Int. J. Appl. Comput. Math. 7, No. 2, Paper No. 27, 16 p. (2021; Zbl 1513.65260) Full Text: DOI
Pourbabaee, Marzieh; Saadatmandi, Abbas The construction of a new operational matrix of the distributed-order fractional derivative using Chebyshev polynomials and its applications. (English) Zbl 1491.65113 Int. J. Comput. Math. 98, No. 11, 2310-2329 (2021). MSC: 65M70 65D32 65M15 41A50 26A33 35R11 PDFBibTeX XMLCite \textit{M. Pourbabaee} and \textit{A. Saadatmandi}, Int. J. Comput. Math. 98, No. 11, 2310--2329 (2021; Zbl 1491.65113) Full Text: DOI
Dehestani, Haniye; Ordokhani, Yadollah A modified numerical algorithm based on fractional Euler functions for solving time-fractional partial differential equations. (English) Zbl 07479109 Int. J. Comput. Math. 98, No. 10, 2078-2096 (2021). MSC: 65-XX 35R11 PDFBibTeX XMLCite \textit{H. Dehestani} and \textit{Y. Ordokhani}, Int. J. Comput. Math. 98, No. 10, 2078--2096 (2021; Zbl 07479109) Full Text: DOI
Khajehnasiri, Amirahmad; Kermani, M. Afshar; Ezzati, Rezza Fractional order operational matrix method for solving two-dimensional nonlinear fractional Volterra integro-differential equations. (English) Zbl 1513.65523 Kragujevac J. Math. 45, No. 4, 571-585 (2021). MSC: 65R20 26A33 45D05 45G10 PDFBibTeX XMLCite \textit{A. Khajehnasiri} et al., Kragujevac J. Math. 45, No. 4, 571--585 (2021; Zbl 1513.65523) Full Text: DOI Link
Kothari, Kajal; Mehta, Utkal Fractional-order two-input two-output process identification based on Haar operational matrix. (English) Zbl 1483.93085 Int. J. Syst. Sci., Princ. Appl. Syst. Integr. 52, No. 7, 1373-1385 (2021). MSC: 93B30 93C35 26A33 PDFBibTeX XMLCite \textit{K. Kothari} and \textit{U. Mehta}, Int. J. Syst. Sci., Princ. Appl. Syst. Integr. 52, No. 7, 1373--1385 (2021; Zbl 1483.93085) Full Text: DOI Link
Paseban, Hag Shabnam; Osgooei, Elnaz; Ashpazzadeh, Elmira Alpert wavelet system for solving fractional nonlinear Fredholm integro-differential equations. (English) Zbl 1499.65782 Comput. Methods Differ. Equ. 9, No. 3, 762-773 (2021). MSC: 65Rxx 65Txx 45Bxx PDFBibTeX XMLCite \textit{H. S. Paseban} et al., Comput. Methods Differ. Equ. 9, No. 3, 762--773 (2021; Zbl 1499.65782) Full Text: DOI
Taherpour, Vahid; Nazari, Mojtaba; Nemati, Ali A new numerical Bernoulli polynomial method for solving fractional optimal control problems with vector components. (English) Zbl 1499.49009 Comput. Methods Differ. Equ. 9, No. 2, 446-466 (2021). MSC: 49J15 65N35 26A33 11B68 PDFBibTeX XMLCite \textit{V. Taherpour} et al., Comput. Methods Differ. Equ. 9, No. 2, 446--466 (2021; Zbl 1499.49009) Full Text: DOI
Ordokhani, Yadollah; Rahimkhani, Parisa A computational method based on Legendre wavelets for solving distributed order fractional differential equations. (English) Zbl 1513.65210 J. Math. Model. 9, No. 3, 501-516 (2021). MSC: 65L03 65L12 34K37 PDFBibTeX XMLCite \textit{Y. Ordokhani} and \textit{P. Rahimkhani}, J. Math. Model. 9, No. 3, 501--516 (2021; Zbl 1513.65210) Full Text: DOI
El-Gamel, Mohamed; El-Hady, Mahmoud Abd A fast collocation algorithm for solving the time fractional heat equation. (English) Zbl 1478.65094 S\(\vec{\text{e}}\)MA J. 78, No. 4, 501-513 (2021). MSC: 65M70 35R11 PDFBibTeX XMLCite \textit{M. El-Gamel} and \textit{M. A. El-Hady}, S\(\vec{\text{e}}\)MA J. 78, No. 4, 501--513 (2021; Zbl 1478.65094) Full Text: DOI
Zhang, Bo; Tang, Yinggan; Zhang, Xuguang; Lu, Yao Operational matrix based set-membership method for fractional order systems parameter identification. (English) Zbl 1480.93095 J. Franklin Inst. 358, No. 18, 10141-10164 (2021). MSC: 93B30 93C15 26A33 93B25 PDFBibTeX XMLCite \textit{B. Zhang} et al., J. Franklin Inst. 358, No. 18, 10141--10164 (2021; Zbl 1480.93095) Full Text: DOI
Deshi, A. B.; Gudodagi, G. A. Numerical solution of some class of generalized fractional differential equations using Haar wavelet. (English) Zbl 1499.65786 J. Fract. Calc. Appl. 12, No. 3, Article 8, 11 p. (2021). MSC: 65T60 97N40 34A08 PDFBibTeX XMLCite \textit{A. B. Deshi} and \textit{G. A. Gudodagi}, J. Fract. Calc. Appl. 12, No. 3, Article 8, 11 p. (2021; Zbl 1499.65786) Full Text: Link
Khajehnasiri, Amir Ahmad; Ezzati, R.; Afshar Kermani, M. Solving systems of fractional two-dimensional nonlinear partial Volterra integral equations by using Haar wavelets. (English) Zbl 1484.65341 J. Appl. Anal. 27, No. 2, 239-257 (2021). MSC: 65R20 45D05 26A33 65T60 PDFBibTeX XMLCite \textit{A. A. Khajehnasiri} et al., J. Appl. Anal. 27, No. 2, 239--257 (2021; Zbl 1484.65341) Full Text: DOI
Rayal, Ashish; Verma, Sag Ram An approximate wavelets solution to the class of variational problems with fractional order. (English) Zbl 1475.34008 J. Appl. Math. Comput. 65, No. 1-2, 735-769 (2021). MSC: 34A08 49K05 65M70 65T60 PDFBibTeX XMLCite \textit{A. Rayal} and \textit{S. R. Verma}, J. Appl. Math. Comput. 65, No. 1--2, 735--769 (2021; Zbl 1475.34008) Full Text: DOI
Wen, Xiaoxia; Huang, Jin A Haar wavelet method for linear and nonlinear stochastic Itô-Volterra integral equation driven by a fractional Brownian motion. (English) Zbl 1482.60089 Stochastic Anal. Appl. 39, No. 5, 926-943 (2021). MSC: 60H20 60G22 PDFBibTeX XMLCite \textit{X. Wen} and \textit{J. Huang}, Stochastic Anal. Appl. 39, No. 5, 926--943 (2021; Zbl 1482.60089) Full Text: DOI
Shloof, A. M.; Senu, N.; Ahmadian, A.; Salahshour, Soheil An efficient operation matrix method for solving fractal-fractional differential equations with generalized Caputo-type fractional-fractal derivative. (English) Zbl 07429010 Math. Comput. Simul. 188, 415-435 (2021). MSC: 65-XX 34-XX PDFBibTeX XMLCite \textit{A. M. Shloof} et al., Math. Comput. Simul. 188, 415--435 (2021; Zbl 07429010) Full Text: DOI
Behera, S.; Saha Ray, S. Euler wavelets method for solving fractional-order linear Volterra-Fredholm integro-differential equations with weakly singular kernels. (English) Zbl 1476.65335 Comput. Appl. Math. 40, No. 6, Paper No. 192, 30 p. (2021). MSC: 65R20 65T60 26A33 45B05 45D05 PDFBibTeX XMLCite \textit{S. Behera} and \textit{S. Saha Ray}, Comput. Appl. Math. 40, No. 6, Paper No. 192, 30 p. (2021; Zbl 1476.65335) Full Text: DOI
Nagy, A. M.; El-Sayed, A. A. A novel operational matrix for the numerical solution of nonlinear Lane-Emden system of fractional order. (English) Zbl 1476.65133 Comput. Appl. Math. 40, No. 3, Paper No. 85, 13 p. (2021). MSC: 65L05 33C47 34A08 34A45 65L70 PDFBibTeX XMLCite \textit{A. M. Nagy} and \textit{A. A. El-Sayed}, Comput. Appl. Math. 40, No. 3, Paper No. 85, 13 p. (2021; Zbl 1476.65133) Full Text: DOI
Ketabdari, Ali; Farahi, Mohammad Hadi; Effati, Sohrab An efficient approximate method for solving two-dimensional fractional optimal control problems using generalized fractional order of Bernstein functions. (English) Zbl 1477.49036 IMA J. Math. Control Inf. 38, No. 1, 378-395 (2021). MSC: 49K21 PDFBibTeX XMLCite \textit{A. Ketabdari} et al., IMA J. Math. Control Inf. 38, No. 1, 378--395 (2021; Zbl 1477.49036) Full Text: DOI
Hassani, Hossein; Machado, José António Tenreiro; Asl, Mohammad Kazem Hosseini; Dahaghin, Mohammad Shafi Numerical solution of nonlinear fractional optimal control problems using generalized Bernoulli polynomials. (English) Zbl 1475.49035 Optim. Control Appl. Methods 42, No. 4, 1045-1063 (2021). MSC: 49M99 49K21 93C10 PDFBibTeX XMLCite \textit{H. Hassani} et al., Optim. Control Appl. Methods 42, No. 4, 1045--1063 (2021; Zbl 1475.49035) Full Text: DOI
Hassani, H.; Machado, J. A. Tenreiro; Mehrabi, S. An optimization technique for solving a class of nonlinear fractional optimal control problems: application in cancer treatment. (English) Zbl 1481.49037 Appl. Math. Modelling 93, 868-884 (2021). MSC: 49N90 92C50 93C10 49K21 49M27 PDFBibTeX XMLCite \textit{H. Hassani} et al., Appl. Math. Modelling 93, 868--884 (2021; Zbl 1481.49037) Full Text: DOI
Sadeghi, S.; Jafari, H.; Nemati, S. Solving fractional advection-diffusion equation using Genocchi operational matrix based on Atangana-Baleanu derivative. (English) Zbl 1473.35635 Discrete Contin. Dyn. Syst., Ser. S 14, No. 10, 3747-3761 (2021). MSC: 35R11 35A35 35K15 PDFBibTeX XMLCite \textit{S. Sadeghi} et al., Discrete Contin. Dyn. Syst., Ser. S 14, No. 10, 3747--3761 (2021; Zbl 1473.35635) Full Text: DOI
Nemati, Somayeh A numerical approach for approximating variable-order fractional integral operator. (English) Zbl 1483.65206 Bastos, M. Amélia (ed.) et al., Operator theory, functional analysis and applications. Proceedings of the 30th international workshop on operator theory and its applications, IWOTA 2019, Lisbon, Portugal, July 22–26, 2019. Cham: Birkhäuser. Oper. Theory: Adv. Appl. 282, 495-513 (2021). MSC: 65R10 26A33 45J05 PDFBibTeX XMLCite \textit{S. Nemati}, Oper. Theory: Adv. Appl. 282, 495--513 (2021; Zbl 1483.65206) Full Text: DOI
Zhang, Jie; Tang, Yinggan; Liu, Fucai; Jin, Zhaopeng; Lu, Yao Solving fractional differential equation using block-pulse functions and Bernstein polynomials. (English) Zbl 1512.65172 Math. Methods Appl. Sci. 44, No. 7, 5501-5519 (2021). MSC: 65L60 34A08 34A45 PDFBibTeX XMLCite \textit{J. Zhang} et al., Math. Methods Appl. Sci. 44, No. 7, 5501--5519 (2021; Zbl 1512.65172) Full Text: DOI
Patel, Vijay Kumar; Bahuguna, Dhirendra An efficient matrix approach for the numerical solutions of electromagnetic wave model based on fractional partial derivative. (English) Zbl 1486.65173 Appl. Numer. Math. 169, 1-20 (2021). Reviewer: Eugene Postnikov (Kursk) MSC: 65M60 65T60 65M12 26A33 35R11 PDFBibTeX XMLCite \textit{V. K. Patel} and \textit{D. Bahuguna}, Appl. Numer. Math. 169, 1--20 (2021; Zbl 1486.65173) Full Text: DOI
Chouhan, Devendra; Mishra, Vinod; Srivastava, H. M. Bernoulli wavelet method for numerical solution of anomalous infiltration and diffusion modeling by nonlinear fractional differential equations of variable order. (English) Zbl 1483.65126 Results Appl. Math. 10, Article ID 100146, 13 p. (2021). MSC: 65L99 65T60 34A08 42C40 PDFBibTeX XMLCite \textit{D. Chouhan} et al., Results Appl. Math. 10, Article ID 100146, 13 p. (2021; Zbl 1483.65126) Full Text: DOI
Khalighi, Moein; Amirianmatlob, Mohammad; Malek, Alaeddin A new approach to solving multiorder time-fractional advection-diffusion-reaction equations using BEM and Chebyshev matrix. (English) Zbl 1473.65332 Math. Methods Appl. Sci. 44, No. 4, 2964-2984 (2021). MSC: 65N38 65N35 35R11 PDFBibTeX XMLCite \textit{M. Khalighi} et al., Math. Methods Appl. Sci. 44, No. 4, 2964--2984 (2021; Zbl 1473.65332) Full Text: DOI arXiv
Heydari, Mohammad Hossein; Atangana, Abdon; Avazzadeh, Zakieh Numerical solution of nonlinear fractal-fractional optimal control problems by Legendre polynomials. (English) Zbl 1490.49007 Math. Methods Appl. Sci. 44, No. 4, 2952-2963 (2021). MSC: 49J21 34A08 49M25 65L60 PDFBibTeX XMLCite \textit{M. H. Heydari} et al., Math. Methods Appl. Sci. 44, No. 4, 2952--2963 (2021; Zbl 1490.49007) Full Text: DOI
Liu, Can; Zhang, Xinming; Wu, Boying Numerical solution of fractional differential equations by semiorthogonal B-spline wavelets. (English) Zbl 1490.65147 Math. Methods Appl. Sci. 44, No. 4, 2697-2710 (2021). MSC: 65L60 34A08 65T60 PDFBibTeX XMLCite \textit{C. Liu} et al., Math. Methods Appl. Sci. 44, No. 4, 2697--2710 (2021; Zbl 1490.65147) Full Text: DOI
Kumar, Nitin; Mehra, Mani Collocation method for solving nonlinear fractional optimal control problems by using Hermite scaling function with error estimates. (English) Zbl 1468.49032 Optim. Control Appl. Methods 42, No. 2, 417-444 (2021). MSC: 49M37 90C30 PDFBibTeX XMLCite \textit{N. Kumar} and \textit{M. Mehra}, Optim. Control Appl. Methods 42, No. 2, 417--444 (2021; Zbl 1468.49032) Full Text: DOI
Moghaddam, Maryam Arablouye; Tabriz, Yousef Edrisi; Lakestani, Mehrdad Solving fractional optimal control problems using Genocchi polynomials. (English) Zbl 1488.49019 Comput. Methods Differ. Equ. 9, No. 1, 79-93 (2021). MSC: 49J21 11B68 PDFBibTeX XMLCite \textit{M. A. Moghaddam} et al., Comput. Methods Differ. Equ. 9, No. 1, 79--93 (2021; Zbl 1488.49019) Full Text: DOI
Aruldoss, R.; Anusuya Devi, R.; Murali Krishna, P. An expeditious wavelet-based numerical scheme for solving fractional differential equations. (English) Zbl 1467.65076 Comput. Appl. Math. 40, No. 1, Paper No. 2, 14 p. (2021). MSC: 65L60 26A33 34A08 PDFBibTeX XMLCite \textit{R. Aruldoss} et al., Comput. Appl. Math. 40, No. 1, Paper No. 2, 14 p. (2021; Zbl 1467.65076) Full Text: DOI
Dehestani, Haniye; Ordokhani, Yadollah; Razzaghi, Mohsen A novel direct method based on the Lucas multiwavelet functions for variable-order fractional reaction-diffusion and subdiffusion equations. (English) Zbl 07332759 Numer. Linear Algebra Appl. 28, No. 2, e2346, 20 p. (2021). Reviewer: Costică Moroşanu (Iaşi) MSC: 26A33 44A10 45K05 35R11 65M12 PDFBibTeX XMLCite \textit{H. Dehestani} et al., Numer. Linear Algebra Appl. 28, No. 2, e2346, 20 p. (2021; Zbl 07332759) Full Text: DOI
Kheybari, Samad Numerical algorithm to Caputo type time-space fractional partial differential equations with variable coefficients. (English) Zbl 1524.65660 Math. Comput. Simul. 182, 66-85 (2021). MSC: 65M70 35R11 65M12 PDFBibTeX XMLCite \textit{S. Kheybari}, Math. Comput. Simul. 182, 66--85 (2021; Zbl 1524.65660) Full Text: DOI
Srivastava, Nikhil; Singh, Aman; Kumar, Yashveer; Singh, Vineet Kumar Efficient numerical algorithms for Riesz-space fractional partial differential equations based on finite difference/operational matrix. (English) Zbl 1475.65081 Appl. Numer. Math. 161, 244-274 (2021). Reviewer: Michael Plum (Karlsruhe) MSC: 65M06 65N06 65M12 65M15 42C10 41A50 35R11 PDFBibTeX XMLCite \textit{N. Srivastava} et al., Appl. Numer. Math. 161, 244--274 (2021; Zbl 1475.65081) Full Text: DOI
Jong, KumSong; Choi, HuiChol; Jang, KyongJun; Pak, SunAe A new approach for solving one-dimensional fractional boundary value problems via Haar wavelet collocation method. (English) Zbl 1459.65126 Appl. Numer. Math. 160, 313-330 (2021). MSC: 65L60 65T60 34A08 26A33 PDFBibTeX XMLCite \textit{K. Jong} et al., Appl. Numer. Math. 160, 313--330 (2021; Zbl 1459.65126) Full Text: DOI
Hamoud, Ahmed A.; Mohammed, Nedal M.; Ghadle, Kirtiwant P. Solving fractional Volterra integro-differential equations by using alternative Legendre functions. (English) Zbl 1488.65745 Dyn. Contin. Discrete Impuls. Syst., Ser. B, Appl. Algorithms 28, No. 1, 1-14 (2021). MSC: 65R20 45J05 26A33 PDFBibTeX XMLCite \textit{A. A. Hamoud} et al., Dyn. Contin. Discrete Impuls. Syst., Ser. B, Appl. Algorithms 28, No. 1, 1--14 (2021; Zbl 1488.65745) Full Text: Link
Kosunalp, Hatice Yalman; Gülsu, Mustafa Operational matrix by Hermite polynomials for solving nonlinear Riccati differential equations. (English) Zbl 1457.65030 Int. J. Math. Comput. Sci. 16, No. 2, 525-536 (2021). MSC: 65L05 34A08 PDFBibTeX XMLCite \textit{H. Y. Kosunalp} and \textit{M. Gülsu}, Int. J. Math. Comput. Sci. 16, No. 2, 525--536 (2021; Zbl 1457.65030) Full Text: Link