Concept

Numerical stability

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Rational Krylov for Stieltjes matrix functions: convergence and pole selection

Stefano Massei

Evaluating the action of a matrix function on a vector, that is

x=f(\mathcal M)v

, is an ubiquitous task in applications. When

\mathcal M

is large, one usually relies on Krylov projection methods. In this paper, we provide effective choices for the pole ...

2019

Numerical stability

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Numerical approach in the study of tsunami-like waves and comparison with experimental data

Review of fundamental assumptions of the Two-Phase model for aggregate interlocking in cracked concrete using numerical methods and experimental evidence

A priori error for unilateral contact problems with Lagrange multipliers and isogeometric analysis

Penalization and Bayesian numerical methods for multiscale inverse problems

Model order reduction for large-scale structures with local nonlinearities

Rational Krylov for Stieltjes matrix functions: convergence and pole selection

MATHICSE Technical Report : Isogeometric analysis with $C^1$ hierarchical functions on planar two-patch geometries