Ou, Caixia; Cen, Dakang; Vong, Seakweng; Wang, Zhibo Mathematical analysis and numerical methods for Caputo-Hadamard fractional diffusion-wave equations. (English) Zbl 1484.65187 Appl. Numer. Math. 177, 34-57 (2022). MSC: 65M06 35R11 65M12 PDFBibTeX XMLCite \textit{C. Ou} et al., Appl. Numer. Math. 177, 34--57 (2022; Zbl 1484.65187) Full Text: DOI
Lin, Xue-Lei; Lyu, Pin; Ng, Michael K.; Sun, Hai-Wei; Vong, Seakweng An efficient second-order convergent scheme for one-side space fractional diffusion equations with variable coefficients. (English) Zbl 1463.65233 Commun. Appl. Math. Comput. 2, No. 2, 215-239 (2020). MSC: 65M06 35R11 65M12 65F08 15B05 65F10 65F35 PDFBibTeX XMLCite \textit{X.-L. Lin} et al., Commun. Appl. Math. Comput. 2, No. 2, 215--239 (2020; Zbl 1463.65233) Full Text: DOI arXiv
Vong, Seakweng; Lyu, Pin On a second order scheme for space fractional diffusion equations with variable coefficients. (English) Zbl 1419.65032 Appl. Numer. Math. 137, 34-48 (2019). Reviewer: Abdallah Bradji (Annaba) MSC: 65M06 35R11 65M12 PDFBibTeX XMLCite \textit{S. Vong} and \textit{P. Lyu}, Appl. Numer. Math. 137, 34--48 (2019; Zbl 1419.65032) Full Text: DOI arXiv
Vong, Seakweng; Lyu, Pin Unconditional convergence in maximum-norm of a second-order linearized scheme for a time-fractional Burgers-type equation. (English) Zbl 1397.65148 J. Sci. Comput. 76, No. 2, 1252-1273 (2018). MSC: 65M06 65M12 65M15 35R11 PDFBibTeX XMLCite \textit{S. Vong} and \textit{P. Lyu}, J. Sci. Comput. 76, No. 2, 1252--1273 (2018; Zbl 1397.65148) Full Text: DOI
Lyu, Pin; Vong, Seakweng A linearized second-order scheme for nonlinear time fractional Klein-Gordon type equations. (English) Zbl 1420.65087 Numer. Algorithms 78, No. 2, 485-511 (2018). Reviewer: Aziz Takhirov (Edmonton) MSC: 65M06 35R11 65M12 35Q53 PDFBibTeX XMLCite \textit{P. Lyu} and \textit{S. Vong}, Numer. Algorithms 78, No. 2, 485--511 (2018; Zbl 1420.65087) Full Text: DOI arXiv
Liao, Hong-Lin; Lyu, Pin; Vong, Seakweng Second-order BDF time approximation for Riesz space-fractional diffusion equations. (English) Zbl 1387.65088 Int. J. Comput. Math. 95, No. 1, 144-158 (2018). MSC: 65M06 65M12 65M15 35R11 35K57 PDFBibTeX XMLCite \textit{H.-L. Liao} et al., Int. J. Comput. Math. 95, No. 1, 144--158 (2018; Zbl 1387.65088) Full Text: DOI
Lyu, Pin; Vong, Seakweng A linearized second-order finite difference scheme for time fractional generalized BBM equation. (English) Zbl 1385.65051 Appl. Math. Lett. 78, 16-23 (2018). MSC: 65M06 35Q53 35R11 65M12 PDFBibTeX XMLCite \textit{P. Lyu} and \textit{S. Vong}, Appl. Math. Lett. 78, 16--23 (2018; Zbl 1385.65051) Full Text: DOI
Lyu, Pin; Vong, Seakweng; Wang, Zhibo A finite difference method for boundary value problems of a Caputo fractional differential equation. (English) Zbl 1383.65079 East Asian J. Appl. Math. 7, No. 4, 752-766 (2017). MSC: 65L10 65L12 34A08 65L20 34B15 PDFBibTeX XMLCite \textit{P. Lyu} et al., East Asian J. Appl. Math. 7, No. 4, 752--766 (2017; Zbl 1383.65079) Full Text: DOI
Liao, Hong-lin; Lyu, Pin; Vong, Seakweng; Zhao, Ying Stability of fully discrete schemes with interpolation-type fractional formulas for distributed-order subdiffusion equations. (English) Zbl 1376.65119 Numer. Algorithms 75, No. 4, 845-878 (2017). Reviewer: K. N. Shukla (Gurgaon) MSC: 65M12 35K20 35R11 65M06 PDFBibTeX XMLCite \textit{H.-l. Liao} et al., Numer. Algorithms 75, No. 4, 845--878 (2017; Zbl 1376.65119) Full Text: DOI
Wang, Zhibo; Vong, Seakweng A compact difference scheme for a two dimensional nonlinear fractional Klein-Gordon equation in polar coordinates. (English) Zbl 1443.65147 Comput. Math. Appl. 71, No. 12, 2524-2540 (2016). MSC: 65M06 65M12 35B25 35B35 35L71 PDFBibTeX XMLCite \textit{Z. Wang} and \textit{S. Vong}, Comput. Math. Appl. 71, No. 12, 2524--2540 (2016; Zbl 1443.65147) Full Text: DOI
Vong, Seakweng; Lyu, Pin; Chen, Xu; Lei, Siu-Long High order finite difference method for time-space fractional differential equations with Caputo and Riemann-Liouville derivatives. (English) Zbl 1382.65259 Numer. Algorithms 72, No. 1, 195-210 (2016). MSC: 65M06 35R11 65M12 65M15 PDFBibTeX XMLCite \textit{S. Vong} et al., Numer. Algorithms 72, No. 1, 195--210 (2016; Zbl 1382.65259) Full Text: DOI
Wang, Zhibo; Vong, Seakweng; Lei, Siu-Long Finite difference schemes for two-dimensional time-space fractional differential equations. (English) Zbl 1390.65083 Int. J. Comput. Math. 93, No. 3, 578-595 (2016). MSC: 65M06 35R11 65M12 65M15 PDFBibTeX XMLCite \textit{Z. Wang} et al., Int. J. Comput. Math. 93, No. 3, 578--595 (2016; Zbl 1390.65083) Full Text: DOI
Vong, Seakweng; Lyu, Pin; Wang, Zhibo A compact difference scheme for fractional sub-diffusion equations with the spatially variable coefficient under Neumann boundary conditions. (English) Zbl 1346.65041 J. Sci. Comput. 66, No. 2, 725-739 (2016). Reviewer: Snezhana Gocheva-Ilieva (Plovdiv) MSC: 65M06 35K05 35R11 65M12 PDFBibTeX XMLCite \textit{S. Vong} et al., J. Sci. Comput. 66, No. 2, 725--739 (2016; Zbl 1346.65041) Full Text: DOI
Vong, Seakweng; Wang, Zhibo A compact ADI scheme for the two dimensional time fractional diffusion-wave equation in polar coordinates. (English) Zbl 1332.65126 Numer. Methods Partial Differ. Equations 31, No. 5, 1692-1712 (2015). Reviewer: Marius Ghergu (Dublin) MSC: 65M06 35L20 65M12 35R11 PDFBibTeX XMLCite \textit{S. Vong} and \textit{Z. Wang}, Numer. Methods Partial Differ. Equations 31, No. 5, 1692--1712 (2015; Zbl 1332.65126) Full Text: DOI
Vong, Seakweng; Wang, Zhibo A high-order compact scheme for the nonlinear fractional Klein-Gordon equation. (English) Zbl 1320.65122 Numer. Methods Partial Differ. Equations 31, No. 3, 706-722 (2015). Reviewer: Seenith Sivasundaram (Daytona Beach) MSC: 65M06 PDFBibTeX XMLCite \textit{S. Vong} and \textit{Z. Wang}, Numer. Methods Partial Differ. Equations 31, No. 3, 706--722 (2015; Zbl 1320.65122) Full Text: DOI
Vong, Seakweng; Wang, Zhibo A high order compact finite difference scheme for time fractional Fokker-Planck equations. (English) Zbl 1316.82023 Appl. Math. Lett. 43, 38-43 (2015). MSC: 82C31 35Q84 82-08 65M06 65M12 35R11 PDFBibTeX XMLCite \textit{S. Vong} and \textit{Z. Wang}, Appl. Math. Lett. 43, 38--43 (2015; Zbl 1316.82023) Full Text: DOI
Wang, Zhibo; Vong, Seakweng A high-order exponential ADI scheme for two dimensional time fractional convection-diffusion equations. (English) Zbl 1369.65105 Comput. Math. Appl. 68, No. 3, 185-196 (2014). MSC: 65M06 35R11 65M12 PDFBibTeX XMLCite \textit{Z. Wang} and \textit{S. Vong}, Comput. Math. Appl. 68, No. 3, 185--196 (2014; Zbl 1369.65105) Full Text: DOI
Vong, Seakweng; Wang, Zhibo A compact difference scheme for a two dimensional fractional Klein-Gordon equation with Neumann boundary conditions. (English) Zbl 1352.65273 J. Comput. Phys. 274, 268-282 (2014). MSC: 65M06 35R11 35L20 39A14 65M12 PDFBibTeX XMLCite \textit{S. Vong} and \textit{Z. Wang}, J. Comput. Phys. 274, 268--282 (2014; Zbl 1352.65273) Full Text: DOI
Wang, Zhibo; Vong, Seakweng Compact difference schemes for the modified anomalous fractional sub-diffusion equation and the fractional diffusion-wave equation. (English) Zbl 1349.65348 J. Comput. Phys. 277, 1-15 (2014). MSC: 65M06 35R11 65M12 PDFBibTeX XMLCite \textit{Z. Wang} and \textit{S. Vong}, J. Comput. Phys. 277, 1--15 (2014; Zbl 1349.65348) Full Text: DOI arXiv
Vong, Seak-Weng; Pang, Hong-Kui; Jin, Xiao-Qing A high-order difference scheme for the generalized Cattaneo equation. (English) Zbl 1287.65068 East Asian J. Appl. Math. 2, No. 2, 170-184 (2012). MSC: 65M06 65M12 35Q51 35R11 PDFBibTeX XMLCite \textit{S.-W. Vong} et al., East Asian J. Appl. Math. 2, No. 2, 170--184 (2012; Zbl 1287.65068) Full Text: DOI