Year |
Citation |
Score |
2021 |
Shankar V, Wright GB, Fogelson AL. An Efficient High-Order Meshless Method for Advection-Diffusion Equations on Time-Varying Irregular Domains. Journal of Computational Physics. 445. PMID 34538887 DOI: 10.1016/j.jcp.2021.110633 |
0.323 |
|
2018 |
Shankar V, Fogelson AL. Hyperviscosity-Based Stabilization for Radial Basis Function-Finite Difference (RBF-FD) Discretizations of Advection-Diffusion Equations. Journal of Computational Physics. 372: 616-639. PMID 31011233 DOI: 10.1016/J.Jcp.2018.06.036 |
0.454 |
|
2018 |
Shankar V, Kirby RM, Fogelson AL. Robust Node Generation for Mesh-free Discretizations on Irregular Domains and Surfaces Siam Journal On Scientific Computing. 40: A2584-A2608. DOI: 10.1137/17M114090X |
0.532 |
|
2018 |
Shankar V, Narayan A, Kirby RM. RBF-LOI: Augmenting Radial Basis Functions (RBFs) with Least Orthogonal Interpolation (LOI) for solving PDEs on surfaces Journal of Computational Physics. 373: 722-735. DOI: 10.1016/J.Jcp.2018.07.015 |
0.563 |
|
2018 |
Shankar V, Wright GB. Mesh-free semi-Lagrangian methods for transport on a sphere using radial basis functions Journal of Computational Physics. 366: 170-190. DOI: 10.1016/J.Jcp.2018.04.007 |
0.454 |
|
2018 |
Zala V, Shankar V, Sastry SP, Kirby RM. Curvilinear Mesh Adaptation Using Radial Basis Function Interpolation and Smoothing Journal of Scientific Computing. 77: 397-418. DOI: 10.1007/S10915-018-0711-0 |
0.536 |
|
2017 |
Lehto E, Shankar V, Wright GB. A Radial Basis Function (RBF) Compact Finite Difference (FD) Scheme for Reaction-Diffusion Equations on Surfaces Siam Journal On Scientific Computing. 39: A2129-A2151. DOI: 10.1137/16M1095457 |
0.442 |
|
2017 |
Shankar V. The overlapped radial basis function-finite difference (RBF-FD) method: A generalization of RBF-FD Journal of Computational Physics. 342: 211-228. DOI: 10.1016/J.Jcp.2017.04.037 |
0.433 |
|
2016 |
Shankar V, Wright GB, Kirby RM, Fogelson AL. A Radial Basis Function (RBF)-Finite Difference (FD) Method for Diffusion and Reaction-Diffusion Equations on Surfaces. Journal of Scientific Computing. 63: 745-768. PMID 25983388 DOI: 10.1007/S10915-014-9914-1 |
0.578 |
|
2016 |
Fuselier EJ, Shankar V, Wright GB. A high-order radial basis function (RBF) Leray projection method for the solution of the incompressible unsteady Stokes equations Computers and Fluids. 128: 41-52. DOI: 10.1016/J.Compfluid.2016.01.009 |
0.421 |
|
2015 |
Shankar V, Wright GB, Kirby RM, Fogelson AL. Augmenting the immersed boundary method with Radial Basis Functions (RBFs) for the modeling of platelets in hemodynamic flows International Journal For Numerical Methods in Fluids. 79: 536-557. DOI: 10.1002/Fld.4061 |
0.565 |
|
2015 |
Shankar V, Olson SD. Radial basis function (RBF)-based parametric models for closed and open curves within the method of regularized stokeslets International Journal For Numerical Methods in Fluids. 79: 269-289. DOI: 10.1002/Fld.4048 |
0.395 |
|
2014 |
Shankar V, Wright GB, Fogelson AL, Kirby RM. A radial basis function (RBF) finite difference method for the simulation of reaction-diffusion equations on stationary platelets within the augmented forcing method International Journal For Numerical Methods in Fluids. 75: 1-22. DOI: 10.1002/Fld.3880 |
0.564 |
|
2013 |
Shankar V, Wright GB, Fogelson AL, Kirby RM. A study of different modeling choices for simulating platelets within the immersed boundary method. Applied Numerical Mathematics : Transactions of Imacs. 63: 58-77. PMID 23585704 DOI: 10.1016/J.Apnum.2012.09.006 |
0.552 |
|
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