We introduce a unified framework of symmetric resonance based schemes wh...
We introduce a new non-resonant low-regularity integrator for the cubic
...
A filtered Lie splitting scheme is proposed for the time integration of ...
We establish the improved uniform error bounds on a Lawson-type exponent...
This paper is concerned with conditionally structure-preserving, low
reg...
We introduce a numerical approach to computing the Schrödinger map (SM)
...
Recent years have seen an increasing amount of research devoted to the
d...
We introduce a new class of numerical schemes which allow for low regula...
The numerical approximation of the semilinear Klein–Gordon equation in t...
We introduce a general framework of low regularity integrators which all...
We introduce an efficient class of high order schemes for the Klein–Gord...
A new type of low-regularity integrator is proposed for Navier-Stokes
eq...
We propose a new class of uniformly accurate splitting methods for the
B...
We introduce a novel class of time integrators for dispersive equations ...
We propose a novel class of uniformly accurate integrators for the
Klein...
We consider various filtered time discretizations of the periodic
Kortew...
The numerical solution of a linear Schrödinger equation in the
semiclass...
We study a filtered Lie splitting scheme for the cubic nonlinear
Schrödi...
We carry out the convergence analysis of the Scalar Auxiliary Variable (...
We introduce a new general framework for the approximation of evolution
...
In this paper, we propose a new scheme for the integration of the period...
We introduce a numerical framework for dispersive equations embedding th...
In this work, we consider the numerical integration of the nonlinear Dir...