Mitchell Luskin
Affiliations: | University of Minnesota, Twin Cities, Minneapolis, MN |
Area:
MathematicsGoogle:
"Mitchell Luskin"Children
Sign in to add trainee| Pavel Belik | grad student | 2000 | UMN |
| Tianyu Zhang | grad student | 2006 | UMN |
| Matthew Dobson | grad student | 2009 | UMN |
| Xingjie H. Li | grad student | 2012 | UMN |
| Brian Van Koten | grad student | 2012 | UMN |
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Publications
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| Massatt D, Carr S, Luskin M. (2020) Efficient computation of Kubo conductivity for incommensurate 2D heterostructures European Physical Journal B. 93: 60 |
| Swinburne TD, Janssen J, Todorova M, et al. (2020) Anharmonic free energy of lattice vibrations in fcc crystals from a mean-field bond Physical Review B. 102 |
| Maier M, Luskin M, Margetis D. (2020) Finite-size effects in wave transmission through plasmonic crystals: A tale of two scales Physical Review B. 102 |
| Zhu Z, Cazeaux P, Luskin M, et al. (2020) Modeling mechanical relaxation in incommensurate trilayer van der Waals heterostructures Physical Review B. 101 |
| Cazeaux P, Luskin M, Massatt D. (2020) Energy Minimization of Two Dimensional Incommensurate Heterostructures Archive For Rational Mechanics and Analysis. 235: 1289-1325 |
| Maier M, Mattheakis M, Kaxiras E, et al. (2019) Homogenization of plasmonic crystals: seeking the epsilon-near-zero effect. Proceedings. Mathematical, Physical, and Engineering Sciences. 475: 20190220 |
| Song JH, Maier M, Luskin M. (2019) Adaptive finite element simulations of waveguide configurations involving parallel 2D material sheets Computer Methods in Applied Mechanics and Engineering. 351: 20-34 |
| Cazeaux P, Luskin M, Tadmor EB. (2017) Analysis of Rippling in Incommensurate One-Dimensional Coupled Chains Multiscale Modeling & Simulation. 15: 56-73 |
| Binder AJ, Luskin M, Ortner C. (2017) Analysis of a predictor-corrector method for computationally efficient modeling of surface effects in 1D Multiscale Modeling & Simulation. 15: 892-919 |
| Maier M, Margetis D, Luskin M. (2017) Dipole excitation of surface plasmon on a conducting sheet: Finite element approximation and validation Journal of Computational Physics. 339: 126-145 |