most citedA priori and a posteriori error estimates of a -in-time method for the wave equation in second order formulation

2 citations

5 papers

math.AP2026

On a relaxed Cahn-Hilliard tumour growth model with single-well potential and degenerate mobility

Cecilia Cavaterra, Matteo Fornoni, Maurizio Grasselli +1

We consider a phase-field system modelling solid tumour growth. This system consists of a Cahn-Hilliard equation coupled with a nutrient equation. The former is characterised by a…

math.NA2026

The MINI mixed virtual element for the Stokes equation

Silvia Bertoluzza, Fabio Credali, Daniele Prada

We present and discuss a generalization of the popular MINI mixed finite element for the 2D Stokes equation by means of conforming virtual elements on polygonal meshes. We prove op…

math.NA20262 cited

A priori and a posteriori error estimates of a -in-time method for the wave equation in second order formulation

Zhaonan Dong, Lorenzo Mascotto, Zuodong Wang

We establish fully-discrete a priori and semi-discrete in time a posteriori error estimates for a discontinuous-continuous Galerkin discretization of the wave equation in second or…

astro-ph.EP2026

The steady-state population of Earth's co-orbitals of lunar provenance

Elisa Maria Alessi, Robert Jedicke

The population of natural objects in a 1:1 mean motion resonance with Earth are known as Earth's co-orbitals. Main belt objects can dynamically evolve into Earth co-orbitals but ta…

math.NA2026

Avoiding stabilization terms in virtual elements for eigenvalue problems: The Reduced Basis Virtual Element Method

Silvia Bertoluzza, Fabio Credali, Francesca Gardini

We present the novel Reduced Basis Virtual Element Method (rbVEM) for solving the Laplace eigenvalue problem. This approach is based on the lowest-order virtual element method and…