Andro Mikelić

Université Claude Bernard Lyon 1 — France

Computer Science · Physical Sciences

45h-index6.6kcitations209works0.02yr avg
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Research Topics

Advanced Mathematical Modeling in Engineering(128), Advanced Numerical Methods in Computational Mathematics(70), Composite Material Mechanics(61), Lattice Boltzmann Simulation Studies(36), Navier-Stokes equation solutions(21)

Publications208 total

Homogenization of the linearized ionic transport equations in random porous media
Nonlinearity·2023· 2 citedOpen Access
Mathematical Theory of Nonlinear Single-Phase Poroelasticity
Journal of Nonlinear Science·2023· 13 citedOpen Access
Fluid structure interaction problems in deformable porous media: Toward permeability of deformable porous media
Publication Server of Kaiserslautern University of Technology (Kaiserslautern University of Technology)·2022· 8 citedOpen Access
Mandel's problem as a benchmark for two-dimensional nonlinear poroelasticity
Applicable Analysis·2022· 2 cited
Non-linear boundary condition for non-ideal electrokinetic equations in porous media
Applicable Analysis·2022Open Access
Long-time shadow limit for reaction-diffusion-ODE systems
arXiv (Cornell University)·2021· 1 citedOpen Access
Mathematical Proof of the Mandel--Cryer Effect in Poroelasticity
Multiscale Modeling and Simulation·2021· 6 cited
Homogenization approach to the upscaling of a reactive flow through particulate filters with wall integrated catalyst
Advances in Water Resources·2020· 16 citedOpen Access
Long-time shadow limit for a reaction–diffusion-ODE system
Applied Mathematics Letters·2020· 3 cited
Homogenization of the linearized ionic transport equations in random porous media
arXiv (Cornell University)·2020Open Access
Mathematical theory and simulations of thermoporoelasticity
Computer Methods in Applied Mechanics and Engineering·2020· 6 citedOpen Access
Thermoporoelasticity via homogenization: Modeling and formal two-scale expansions
International Journal of Engineering Science·2019· 23 citedOpen Access
Phase-field modeling through iterative splitting of hydraulic fractures in a poroelastic medium
GEM - International Journal on Geomathematics·2019· 47 cited
A monolithic phase-field model of a fluid-driven fracture in a nonlinear poroelastic medium
Mathematics and Mechanics of Solids·2018· 18 cited
Renormalization group second‐order approximation for singularly perturbed nonlinear ordinary differential equations
Mathematical Methods in the Applied Sciences·2018· 22 cited
Non-Newtonian Fluid Mechanics and Complex Flows: Levico Terme, Italy 2016
2018· 1 cited
Effective pressure boundary condition for the filtration through porous medium via homogenization
Nonlinear Analysis Real World Applications·2018· 17 citedOpen Access
On the Boundary Conditions at the Contact Interface between Two Porous Media
2018· 5 cited
Derivation of a poroelastic elliptic membrane shell model
Applicable Analysis·2018· 5 citedOpen Access
PHASE-FIELD MODELING OF TWO PHASE FLUID FILLED FRACTURES IN A POROELASTIC MEDIUM
HAL (Le Centre pour la Communication Scientifique Directe)·2018Open Access
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Frequent Co-authors

Mary F. Wheeler(8), Willi Jäger(7), Thomas Wick(6), Josip Tambača(4), Mary F. Wheeler(3), Anders Klarbring(3), Meir Shillor(3), Alain Bourgeat(3), Sunčica Čanić(3), Giovanna Guidoboni(3), C.J. van Duijn(3), Sanghyun Lee(3), Sunčica Čanić(3), Grégoire Allaire(3), Andrey Piatnitski(3), Craig J. Hartley(2), Doreen Rosenstrauch(2), Robert P. Gilbert(2), Nicolas Neuß(2), J.L. Ferrín(2)