James V. Lambers, Ph.D.
Affiliations: | 2003 | Stanford University, Palo Alto, CA |
Area:
Mathematics, Computer ScienceGoogle:
"James Lambers"Parents
Sign in to add mentor| Gene H. Golub | grad student | 2003 | Stanford | |
| (Krylov subspace methods for variable -coefficient initial-boundary value problems.) | ||||
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Publications
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| Long SD, Sheikholeslami S, Lambers JV, et al. (2019) Diagonalization of 1-D Differential Operators With Piecewise Constant Coefficients Using the Uncertainty Principle Mathematics and Computers in Simulation. 156: 194-226 |
| Sheikholeslami S, Lambers JV, Walker C. (2019) Convergence Analysis of Krylov Subspace Spectral Methods for Reaction–Diffusion Equations Journal of Scientific Computing. 78: 1768-1789 |
| Garon EM, Lambers JV. (2018) Modeling the diffusion of heat energy within composites of homogeneous materials using the uncertainty principle Computational & Applied Mathematics. 37: 2566-2587 |
| Sheikholeslami S, Lambers JV. (2017) Modeling of First-Order Photobleaching Kinetics Using Krylov Subspace Spectral Methods Computers & Mathematics With Applications. 75: 2153-2172 |
| Sheikholeslami S, Lambers J. (2017) Solution of PDEs for First-Order Photobleaching Kinetics using Krylov Subspace Spectral Methods Biophysical Journal. 112 |
| Richardson M, Lambers JV. (2016) Recurrence relations for orthogonal polynomials for PDEs in polar and cylindrical geometries. Springerplus. 5: 1567 |
| Cibotarica A, Lambers JV, Palchak EM. (2016) Solution of nonlinear time-dependent PDEs through componentwise approximation of matrix functions Journal of Computational Physics. 321: 1120-1143 |
| Lambers JV. (2015) High-order time-stepping for nonlinear PDE through rapid estimation of block Gaussian quadrature nodes Aip Conference Proceedings. 1648 |
| Palchak EM, Cibotarica A, Lambers JV. (2015) Solution of time-dependent PDE through rapid estimation of block Gaussian quadrature nodes Linear Algebra and Its Applications. 468: 233-259 |
| Guidotti P, Kim Y, Lambers J. (2013) Image restoration with a new class of forward-backward-forward diffusion equations of perona-malik type with applications to satellite image enhancement Siam Journal On Imaging Sciences. 6: 1416-1444 |