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

On the stability of Scott-Zhang type operators and application to multilevel preconditioning in fractional diffusion

Markus Faustmann, Jens Markus Melenk and Maryam Parvizi

ESAIM: M2AN, 55 2 (2021) 595-625

Published online: 01 April 2021
Open Access

A non-local macroscopic model for traffic flow

Ioana Ciotir, Rim Fayad, Nicolas Forcadel and Antoine Tonnoir

ESAIM: M2AN, 55 2 (2021) 689-711

Published online: 01 April 2021
On error estimation for reduced-order modeling of linear non-parametric and parametric systems

Lihong Feng and Peter Benner

ESAIM: M2AN, 55 2 (2021) 561-594

Published online: 31 March 2021
Mathematical model of heat transfer through a conductive pipe

Matko Ljulj, Eduard Marušić-Paloka, Igor Pažanin and Josip Tambača

ESAIM: M2AN, 55 2 (2021) 627-658

Published online: 31 March 2021
Residual-based a posteriori error analysis for the coupling of the Navier–Stokes and Darcy–Forchheimer equations

Sergio Caucao, Gabriel N. Gatica, Ricardo Oyarzúa and Felipe Sandoval

ESAIM: M2AN, 55 2 (2021) 659-687

Published online: 31 March 2021
Non-local variant of the optimised Schwarz method for arbitrary non-overlapping subdomain partitions

Xavier Claeys

ESAIM: M2AN, 55 2 (2021) 429-448

Published online: 16 March 2021
Nonlinear methods for model reduction

Andrea Bonito, Albert Cohen, Ronald DeVore, Diane Guignard, Peter Jantsch and Guergana Petrova

ESAIM: M2AN, 55 2 (2021) 507-531

Published online: 16 March 2021
Various choices of source terms for a class of two-fluid two-velocity models

Olivier Hurisse

ESAIM: M2AN, 55 2 (2021) 357-380

Published online: 15 March 2021
Hyperbolic models for the spread of epidemics on networks: kinetic description and numerical methods

Giulia Bertaglia and Lorenzo Pareschi

ESAIM: M2AN, 55 2 (2021) 381-407

Published online: 15 March 2021

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390	Free Access Quasi-convexity, strictly quasi-convexity and pseudo-convexity of composite objective functions Bernard Bereanu R.A.I.R.O., 6 R1 (1972) 15-26 Published online: 01 February 2017
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ESAIM: Mathematical Modelling and Numerical Analysis (ESAIM: M2AN)

On the stability of Scott-Zhang type operators and application to multilevel preconditioning in fractional diffusion

A non-local macroscopic model for traffic flow

On error estimation for reduced-order modeling of linear non-parametric and parametric systems

Mathematical model of heat transfer through a conductive pipe

Residual-based a posteriori error analysis for the coupling of the Navier–Stokes and Darcy–Forchheimer equations

Non-local variant of the optimised Schwarz method for arbitrary non-overlapping subdomain partitions

Nonlinear methods for model reduction

Various choices of source terms for a class of two-fluid two-velocity models

Hyperbolic models for the spread of epidemics on networks: kinetic description and numerical methods

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

The correct use of the Lax–Friedrichs method

Couplage des équations de Navier-Stokes et de la chaleur : le modèle et son approximation par éléments finis

Présentation de synthèse des méthodes de gradient conjugué

Multi-marginal optimal transport: Theory and applications

Présentation de synthèse des méthodes de gradient conjugué

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

The correct use of the Lax–Friedrichs method

Couplage des équations de Navier-Stokes et de la chaleur : le modèle et son approximation par éléments finis

Sur des méthodes d'optimisation par relaxation

Présentation de synthèse des méthodes de gradient conjugué

The correct use of the Lax–Friedrichs method

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

Couplage des équations de Navier-Stokes et de la chaleur : le modèle et son approximation par éléments finis

Sur des méthodes d'optimisation par relaxation

2019 Impact Factor*: 1.353

2019 5-Year Impact Factor*: 1.992

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