Machine learning has been successfully applied to various fields of
scie...
Interface problems have long been a major focus of scientific computing,...
The diffusion model has shown remarkable success in computer vision, but...
We present a framework for solving time-dependent partial differential
e...
Magnetic skyrmions widely exist in a diverse range of magnetic systems,
...
The Landau-Lifshitz-Gilbert (LLG) equation is a widely used model for fa...
One of the oldest and most studied subject in scientific computing is
al...
A second order accurate, linear numerical method is analyzed for the
Lan...
Recent theoretical and experimental advances show that the inertia of
ma...
Solving partial differential equations (PDEs) by parametrizing its solut...
Magnetization dynamics in magnetic materials is often modeled by the
Lan...
Time-dependent wave equations represent an important class of partial
di...
In theory, boundary and initial conditions are important for the
wellpos...
In recent years, a significant amount of attention has been paid to solv...
Recent years have witnessed growing interests in solving partial
differe...
Compared with ferromagnetic counterparts, antiferromagnetic materials ar...
Solving partial differential equations in high dimensions by deep neural...
Exciton diffusion plays a vital role in the function of many organic
sem...
The semiclassical Schrödinger equation with time-dependent potentials is...
In this paper, we present two improved Gauss-Seidel projection methods w...
Micromagnetics simulations require accurate approximation of the
magneti...
The semiclassical Schrödinger equation with multiscale and random
potent...