| A numerical Maxwell–Schrödinger model for intense laser–matter interaction and propagation E Lorin, S Chelkowski, A Bandrauk Computer Physics Communications 177 (12), 908-932, 2007 | 134 | 2007 |
| Atoms and molecules in intense laser fields: gauge invariance of theory and models AD Bandrauk, F Fillion-Gourdeau, E Lorin Journal of Physics B: Atomic, Molecular and Optical Physics 46 (15), 153001, 2013 | 131 | 2013 |
| Numerical solution of the time-dependent Dirac equation in coordinate space without fermion-doubling F Fillion-Gourdeau, E Lorin, AD Bandrauk Computer Physics Communications 183 (7), 1403-1415, 2012 | 110 | 2012 |
| Saturation of the nonlinear refractive index in atomic gases C Köhler, R Guichard, E Lorin, S Chelkowski, AD Bandrauk, L Bergé, ... Physical Review A 87 (4), 043811, 2013 | 74 | 2013 |
| A friendly review of absorbing boundary conditions and perfectly matched layers for classical and relativistic quantum waves equations X Antoine, E Lorin, Q Tang Molecular Physics 115 (15-16), 1861-1879, 2017 | 67 | 2017 |
| Resonantly enhanced pair production in a simple diatomic model F Fillion-Gourdeau, E Lorin, AD Bandrauk Physical Review Letters 110 (1), 013002, 2013 | 64 | 2013 |
| Attosecond pulse generation from aligned molecules—dynamics and propagation in H2+ E Lorin, S Chelkowski, AD Bandrauk New Journal of Physics 10 (2), 025033, 2008 | 48 | 2008 |
| Maxwell–Schrödinger–Plasma (MASP) model for laser–molecule interactions: Towards an understanding of filamentation with intense ultrashort pulses E Lorin, S Chelkowski, E Zaoui, A Bandrauk Physica D: Nonlinear Phenomena 241 (12), 1059-1071, 2012 | 36 | 2012 |
| A positivity preserving finite element–finite volume solver for the Spalart–Allmaras turbulence model E Lorin, ABH Ali, A Soulaimani Computer methods in applied mechanics and engineering 196 (17-20), 2097-2116, 2007 | 34 | 2007 |
| A split-step numerical method for the time-dependent Dirac equation in 3-D axisymmetric geometry F Fillion-Gourdeau, E Lorin, AD Bandrauk Journal of Computational Physics 272, 559-587, 2014 | 33 | 2014 |
| A simple and accurate mixed P0–Q1 solver for the Maxwell–Dirac equations E Lorin, A Bandrauk Nonlinear Analysis: Real World Applications 12 (1), 190-202, 2011 | 32 | 2011 |
| Absorbing boundary conditions for relativistic quantum mechanics equations X Antoine, E Lorin, J Sater, F Fillion-Gourdeau, AD Bandrauk Journal of Computational Physics 277, 268-304, 2014 | 30 | 2014 |
| Numerical solution of the time-independent Dirac equation for diatomic molecules: B splines without spurious states F Fillion-Gourdeau, E Lorin, AD Bandrauk Physical Review A 85 (2), 022506, 2012 | 30 | 2012 |
| Galerkin method for unsplit 3-D Dirac equation using atomically/kinetically balanced B-spline basis F Fillion-Gourdeau, E Lorin, AD Bandrauk Journal of Computational Physics 307, 122-145, 2016 | 27 | 2016 |
| Distribution of incubation periods of COVID-19 in the Canadian context S Paul, E Lorin Scientific reports 11 (1), 12569, 2021 | 26 | 2021 |
| Development of nonperturbative nonlinear optics models including effects of high order nonlinearities and of free electron plasma: Maxwell–Schrödinger equations coupled with … E Lorin, M Lytova, A Memarian, AD Bandrauk Journal of Physics A: Mathematical and Theoretical 48 (10), 105201, 2015 | 26 | 2015 |
| Towards perfectly matched layers for time-dependent space fractional PDEs X Antoine, E Lorin Journal of Computational Physics 391, 59-90, 2019 | 25 | 2019 |
| Computational performance of simple and efficient sequential and parallel Dirac equation solvers X Antoine, E Lorin Computer Physics Communications 220, 150-172, 2017 | 25 | 2017 |
| The WASP model: A Micro-Macro system of Wave-Schrödinger-Plasma equations for filamentation E Lorin, S Chelkowski, AD Bandrauk Communications in Computational Physics 9 (2), 406-440, 2011 | 25 | 2011 |
| Mathematical modeling of boundary conditions for laser‐molecule time‐dependent Schrödinger equations and some aspects of their numerical computation—One‐dimensional case E Lorin, S Chelkowski, AD Bandrauk Numerical Methods for Partial Differential Equations: An International …, 2009 | 25 | 2009 |
