Joseph E. Pasciak
Affiliations: | Texas A & M University, College Station, TX, United States |
Area:
MathematicsGoogle:
"Joseph Pasciak"Children
Sign in to add traineeChisup Kim | grad student | 2001 | Texas A & M |
Tzanio V. Kolev | grad student | 2004 | Texas A & M |
Yanqiu Wang | grad student | 2004 | Texas A & M |
Dylan M. Copeland | grad student | 2006 | Texas A & M |
Taejong Kim | grad student | 2006 | Texas A & M |
Seungil Kim | grad student | 2009 | Texas A & M |
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Publications
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Harizanov S, Lazarov RD, Margenov S, et al. (2020) Analysis of numerical methods for spectral fractional elliptic equations based on the best uniform rational approximation Journal of Computational Physics. 408: 109285 |
Bonito A, Lei W, Pasciak JE. (2019) On sinc quadrature approximations of fractional powers of regularly accretive operators Journal of Numerical Mathematics. 27: 57-68 |
Bonito A, Lei W, Pasciak JE. (2019) Numerical approximation of the integral fractional Laplacian Numerische Mathematik. 142: 235-278 |
Duan B, Jin B, Lazarov RD, et al. (2018) Space-Time Petrov–Galerkin FEM for Fractional Diffusion Problems Computational Methods in Applied Mathematics. 18: 1-20 |
Bonito A, Lei W, Pasciak JE. (2017) Numerical Approximation of Space-Time Fractional Parabolic Equations Computational Methods in Applied Mathematics. 17: 679-705 |
Bonito A, Lei W, Pasciak JE. (2017) The approximation of parabolic equations involving fractional powers of elliptic operators Journal of Computational and Applied Mathematics. 315: 32-48 |
Bonito A, Pasciak JE. (2016) Numerical Approximation of Fractional Powers of Regularly Accretive Operators Ima Journal of Numerical Analysis. 37: 1245-1273 |
Bonito A, Pasciak JE. (2015) Numerical approximation of fractional powers of elliptic operators Mathematics of Computation. 84: 2083-2110 |
Jin B, Lazarov R, Pasciak J, et al. (2015) Variational formulation of problems involving fractional order differential operators Mathematics of Computation. 84: 2665-2700 |
Bağci H, Pasciak JE, Sirenko KY. (2015) A convergence analysis for a sweeping preconditioner for block tridiagonal systems of linear equations Numerical Linear Algebra With Applications. 22: 371-392 |