ESAIM: Mathematical Modelling and Numerical Analysis (ESAIM: M2AN)

ESAIM: M2AN publishes original research papers of high scientific quality in two areas: Mathematical Modelling, and Numerical Analysis. Read more

Numerical analysis of the mixed finite element method for the neutron diffusion eigenproblem with heterogeneous coefficients

P. Ciarlet Jr., L. Giret, E. Jamelot and F.D. Kpadonou

ESAIM: M2AN, 52 5 (2018) 2003-2035

Published online: 14 December 2018
Localization of global norms and robust a posteriori error control for transmission problems with sign-changing coefficients

Patrick Ciarlet Jr. and Martin Vohralík

ESAIM: M2AN, 52 5 (2018) 2037-2064

Published online: 14 December 2018
Well-posed Stokes/Brinkman and Stokes/Darcy coupling revisited with new jump interface conditions

Philippe Angot

ESAIM: M2AN, 52 5 (2018) 1875-1911

Published online: 11 December 2018
Outgoing wave conditions in photonic crystals and transmission properties at interfaces

A. Lamacz and B. Schweizer

ESAIM: M2AN, 52 5 (2018) 1913-1945

Published online: 11 December 2018
Analysis of an augmented fully-mixed formulation for the coupling of the Stokes and heat equations

Sergio Caucao, Gabriel N. Gatica and Ricardo Oyarzúa

ESAIM: M2AN, 52 5 (2018) 1947-1980

Published online: 11 December 2018
A C⁰-nonconforming quadrilateral finite element for the fourth-order elliptic singular perturbation problem

Yuan Bao, Zhaoliang Meng and Zhongxuan Luo

ESAIM: M2AN, 52 5 (2018) 1981-2001

Published online: 11 December 2018
High-frequency behaviour of corner singularities in Helmholtz problems

T. Chaumont-Frelet and S. Nicaise

ESAIM: M2AN, 52 5 (2018) 1803-1845

Published online: 30 November 2018
A posteriori snapshot location for POD in optimal control of linear parabolic equations

Alessandro Alla, Carmen Grässle and Michael Hinze

ESAIM: M2AN, 52 5 (2018) 1847-1873

Published online: 28 November 2018
Analysis and numerical solver for excitatory-inhibitory networks with delay and refractory periods

María J. Cáceres and Ricarda Schneider

ESAIM: M2AN, 52 5 (2018) 1733-1761

Published online: 23 November 2018

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ESAIM: Mathematical Modelling and Numerical Analysis (ESAIM: M2AN)

Numerical analysis of the mixed finite element method for the neutron diffusion eigenproblem with heterogeneous coefficients

Localization of global norms and robust a posteriori error control for transmission problems with sign-changing coefficients

Well-posed Stokes/Brinkman and Stokes/Darcy coupling revisited with new jump interface conditions

Outgoing wave conditions in photonic crystals and transmission properties at interfaces

Analysis of an augmented fully-mixed formulation for the coupling of the Stokes and heat equations

A C⁰-nonconforming quadrilateral finite element for the fourth-order elliptic singular perturbation problem

High-frequency behaviour of corner singularities in Helmholtz problems

A posteriori snapshot location for POD in optimal control of linear parabolic equations

Analysis and numerical solver for excitatory-inhibitory networks with delay and refractory periods

Conforming and nonconforming finite element methods for solving the stationary Stokes equations I

The correct use of the Lax–Friedrichs method

Quasi-convexity, strictly quasi-convexity and pseudo-convexity of composite objective functions

Sur des méthodes d'optimisation par relaxation

Présentation de synthèse des méthodes de gradient conjugué

The correct use of the Lax–Friedrichs method

Conforming and nonconforming finite element methods for solving the stationary Stokes equations I

Présentation de synthèse des méthodes de gradient conjugué

Quasi-convexity, strictly quasi-convexity and pseudo-convexity of composite objective functions

Homogenization of a monotone problem in a domain with oscillating boundary

Central WENO schemes for hyperbolic systems of conservation laws

The correct use of the Lax–Friedrichs method

Quasi-convexity, strictly quasi-convexity and pseudo-convexity of composite objective functions

Conforming and nonconforming finite element methods for solving the stationary Stokes equations I

Homogenization of a monotone problem in a domain with oscillating boundary

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