A numerical energy reduction approach for semilinear diffusion-reaction boundary value problems based on steady-state iterations
We present a novel energy-based numerical analysis of semilinear diffusion-reaction
boundary value problems, where the nonlinear reaction terms need to be neither monotone …
boundary value problems, where the nonlinear reaction terms need to be neither monotone …
A numerical energy minimisation approach for semilinear diffusion-reaction boundary value problems based on steady state iterations
We present a novel energy-based numerical analysis of semilinear diffusion-reaction
boundary value problems. Based on a suitable variational setting, the proposed …
boundary value problems. Based on a suitable variational setting, the proposed …
On Numerical Solutions for a Class of Relativistic Quasilinear Schrödinger Equations
C Huang, Y Wang - Bulletin of the Iranian Mathematical Society, 2024 - Springer
We study the numerical solutions for a class of quasilinear Schrödinger equations arising
from the self-channeling of high-power ultra short lasers in matter, which are associated with …
from the self-channeling of high-power ultra short lasers in matter, which are associated with …
Gradient flow finite element discretisations with energy-based adaptivity for excited states of Schr\" odingers equation
P Heid - arXiv preprint arXiv:2010.10383, 2020 - arxiv.org
We present an effective numerical procedure, which is based on the computational scheme
from [Heid et al., arXiv: 1906.06954], for the numerical approximation of excited states of …
from [Heid et al., arXiv: 1906.06954], for the numerical approximation of excited states of …