activity
20112026
most citedNonlinear elliptic problems with dynamical boundary conditions of reactive and reactive-diffusive type

19 citations · 43 across the 13 of their papers we have counts for

collaborators

17 papers

math.FA2026

A solution to the inverse generator problem and related questions

Emiel Lorist, Martin Meyries, Mark Veraar

We give a negative solution to the inverse generator problem on Hilbert spaces. More precisely, we construct a bounded operator with dense range on a Hilbert space that gen…

math.FA2017

Complex interpolation with Dirichlet boundary conditions on the half line

Nick Lindemulder, Martin Meyries, Mark Veraar

We prove results on complex interpolation of vector-valued Sobolev spaces over the half-line with Dirichlet boundary condition. Motivated by applications in evolution equations, th…

math.HO2015★ 1 cited

Infinity - A simple, but not too simple introduction

Martin Meyries

This text tries to give an elementary introduction to the mathematical properties of infinite sets. The aim is to keep the approach as simple as possible. Advanced knowledge of mat…

math.FA2014★ 1 cited

Characterization of a class of embeddings for function spaces with Muckenhoupt weights

Martin Meyries, Mark Veraar

For function spaces equipped with Muckenhoupt weights, the validity of continuous Sobolev embeddings in case is characterized. Extensions to Jawerth-Franke embeddings…

math.AP2013

A unified framework for parabolic equations with mixed boundary conditions and diffusion on interfaces

Karoline Disser, Martin Meyries, Joachim Rehberg

In this paper we consider scalar parabolic equations in a general non-smooth setting with emphasis on mixed interface and boundary conditions. In particular, we allow for dynamics…

math.OC2013★ 5 cited

Null controllability for parabolic equations with dynamic boundary conditions of reactive-diffusive type

Lahcen Maniar, Martin Meyries, Roland Schnaubelt

We prove null controllability for linear and semilinear heat equations with dynamic boundary conditions of surface diffusion type. The results are based on a new Carleman estimate…