M. Schmuck

发表

RATE OF CONVERGENCE OF GENERAL PHASE FIELD

S. Kalliadasis, M. Schmuck, 2017 .

New porous medium Poisson-Nernst-Planck equations for strongly oscillating electric potentials

Markus Schmuck, M. Schmuck, 2012, 1209.6618.

Rate of Convergence of Phase Field Equations in Strongly Heterogeneous Media towards their Homogenized Limit

G. Pavliotis, S. Kalliadasis, M. Schmuck, 2013 .

First error bounds for the porous media approximation of the Poisson‐Nernst‐Planck equations

Markus Schmuck, M. Schmuck, 2012 .

ANALYSIS OF THE NAVIER–STOKES–NERNST–PLANCK–POISSON SYSTEM

Markus Schmuck, M. Schmuck, 2009 .

Homogenization of solid-electrolyte composite intercalation cathodes for energy storage systems

M. Schmuck, 2017 .

Upscaling of Solid-electrolyte Composite Intercalation Cathodes for Energy Storage Systems

M. Schmuck, 2017 .

Modeling, Analysis, and Numerics in Electrohydrodynamics

Markus Schmuck, M. Schmuck, 2008 .

The Open University ’ s repository of research publications and other research outputs A new mode reduction strategy for the generalized Kuramoto – Sivashinsky equation

M. Schmuck, 2016 .

dynamics in strongly heterogeneous domains Upscaled phase-field models for interfacial

G. Pavliotis, S. Kalliadasis, M. Pradas, 2012 .

Rate of Convergence of General Phase Field Equations in Strongly Heterogeneous Media Toward Their Homogenized Limit

Markus Schmuck, Serafim Kalliadasis, S. Kalliadasis, 2013, SIAM J. Appl. Math..

General framework for adsorption processes on dynamic interfaces

S. Kalliadasis, M. Schmuck, 2013, 1307.8087.

Derivation of effective macroscopic Stokes–Cahn–Hilliard equations for periodic immiscible flows in porous media

Markus Schmuck, Serafim Kalliadasis, Marc Pradas, 2012, 1210.6391.

Effective Macroscopic Stokes-Cahn-Hilliard Equations for Periodic Immiscible Flows in Porous Media

G. Pavliotis, S. Kalliadasis, M. Schmuck, 2013 .

Recent advances in the evolution of interfaces: thermodynamics, upscaling, and universality

S. Kalliadasis, G. Pavliotis, M. Schmuck, 2018, Computational Materials Science.

Homogenization of the Poisson-Nernst-Planck equations for Ion Transport in Charged Porous Media

Martin Z. Bazant, Markus Schmuck, M. Bazant, 2012, SIAM J. Appl. Math..

Modeling and deriving porous media Stokes-Poisson-Nernst-Planck equations by a multi-scale approach

Markus Schmuck, M. Schmuck, 2011 .

A new mode reduction strategy for the generalized Kuramoto-Sivashinsky equation

G. Pavliotis, S. Kalliadasis, M. Pradas, 2011, 1111.2269.

Convergent discretizations for the Nernst–Planck–Poisson system

Andreas Prohl, Markus Schmuck, A. Prohl, 2009, Numerische Mathematik.

CONVERGENT FINITE ELEMENT DISCRETIZATIONS OF THE NAVIER-STOKES-NERNST-PLANCK-POISSON SYSTEM

Andreas Prohl, Markus Schmuck, A. Prohl, 2010 .

Upscaled phase-field models for interfacial dynamics in strongly heterogeneous domains

Markus Schmuck, Serafim Kalliadasis, Marc Pradas, 2012, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.

Computational investigation of porous media phase field formulations: Microscopic, effective macroscopic, and Langevin equations

Markus Schmuck, Antonios Ververis, M. Schmuck, 2017, J. Comput. Phys..

Homogenization of a catalyst layer model for periodically distributed pore geometries in PEM fuel cells

Markus Schmuck, P. Berg, Peter Berg, 2012, 1204.6698.

Effective Macroscopic Equations for Species Transport and Reactions in Porous Catalyst Layers

Markus Schmuck, P. Berg, Peter Berg, 2014 .

Rate of Convergence of General Phase Field Equations towards their Homogenized Limit

S. Kalliadasis, M. Schmuck, S. Kalliadasis, 2017, 1702.08292.

Basic and extendable framework for effective charge transport in electrochemical systems

Markus Schmuck, Jeta Molla, M. Schmuck, 2018, Appl. Math. Lett..

New stochastic mode reduction strategy for dissipative systems.

G. Pavliotis, S. Kalliadasis, M. Pradas, 2013, Physical review letters.