Andrea Moiola

Professore Associato

Università degli Studi di Pavia

Italy

Research Interests

Explore related searches

Professors in Italy Professors in Fluid Mechanics Fluid Mechanics professors in Italy

Contact this professor

Get a free first email built on one of their papers, ready for you to edit and send yourself.

About

Andrea Moiola is an Associate Professor at the Università degli Studi di Pavia in Italy. His research focuses on numerical methods for differential equations, particularly in the areas of acoustic wave equations, scattering by fractals, and time-dependent Schrödinger equations. Recent articles highlight his work on space-time methods and their applications in various mathematical physics problems.

Articles (14)

Year:

2024

Year:

2024

Year:

2024

Year:

2024

Year:

2023

Year:

2023

Year:

2023

Year:

2022

Year:

2022

Year:

2022

Year:

2021

Year:

2021

Year:

2021

Year:

2021

Collaborators (6)

Ilaria Perugia

Universität Wien

AUSTRIA

View details

Euan Spence

University of Bath

UNITED KINGDOM

View details

Stephen Langdon

Interim Executive Dean

Brunel University London

UNITED KINGDOM

View details

Paul Stocker

Universität Wien

AUSTRIA

View details

GIANCARLO SANGALLI

Associate Professor

Università degli Studi di Pavia

ITALY

View details

Sergio Alejandro Gómez Macías

Assistant Professor (tenure-track)

University of Milano-Bicocca

ITALY

View details

ApplyKite TwinLearns as you apply

Make your next move.

Prepare your application

Review drafts before you send them.

Andrea Moiola

Research Interests

Explore related searches

Contact this professor

About

Articles (14)

An unconditionally stable space–time isogeometric method for the acoustic wave equation

A space–time DG method for the Schrödinger equation with variable potential

Space-Time Virtual Elements for the Heat Equation

A Hausdorff-measure boundary element method for acoustic scattering by fractal screens

On polynomial Trefftz spaces for the linear time-dependent Schrödinger equation

Explicit bounds for the high-frequency time-harmonic Maxwell equations in heterogeneous media

Stable approximation of Helmholtz solutions in the disk by evanescent plane waves

Spurious Quasi-Resonances in Boundary Integral Equations for the Helmholtz Transmission Problem

A Space-Time Trefftz Discontinuous Galerkin Method for the Linear Schrödinger Equation

A space–time quasi-Trefftz DG method for the wave equation with piecewise-smooth coefficients

Density results for Sobolev, Besov and Triebel–Lizorkin spaces on rough sets

Space–time discontinuous Galerkin approximation of acoustic waves with point singularities

A high-frequency boundary element method for scattering by a class of multiple obstacles

Boundary element methods for acoustic scattering by fractal screens

Collaborators (6)

Ilaria Perugia

Euan Spence

Stephen Langdon

Paul Stocker

GIANCARLO SANGALLI

Sergio Alejandro Gómez Macías

Make your next move.