We develop a rapid and accurate contour method for the solution of time-fractional PDEs.
The method inverts the Laplace transform via an optimised stable quadrature rule, suitable …

We introduce a novel, fast method for the numerical approximation of parabolic partial
differential equations (PDEs for short) based on model order reduction techniques and the …

A slow decaying Kolmogorov n-width of the solution manifold of a parametric partial
differential equation precludes the realization of efficient linear projection-based reduced …

A new spectral method is constructed for the linear and semilinear subdiffusion equations
with possibly discontinuous rough initial data. The new method effectively combines several …

In this paper we discuss a projection model order reduction method for a class of parametric
linear evolution PDEs, which is based on the application of the Laplace transform. The main …

We present a model predictive control (MPC) framework for linear switched evolution
equations arising from a parabolic partial differential equation (PDE). First-order optimality …

We consider the approximation of the smallest eigenvalue of a large parameter-dependent
Hermitian matrix over a continuum compact domain. Our approach is based on …

We study problems of robustness of linear stability under structured matrix perturbations.
Perturbations are restricted to lie in a prescribed structure space, which can be an arbitrary …

We discuss a projection model order reduction method for linear evolution PDEs, which is
based on the application of the Laplace transform [2]. The main advantage of this approach …

Pseudospectral roaming contour integral methods for convection-diffusion equations Page 1
0/13 Pseudospectral roaming contour integral methods for convection-diffusion equations …