| The stefan problem AM Meĭrmanov Walter de Gruyter, 1992 | 646 | 1992 |
| On the classical solution of the multidimensional Stefan problem for quasilinear parabolic equations AM Meĭrmanov Sbornik: Mathematics 40 (2), 157-178, 1981 | 97 | 1981 |
| Mathematical models for poroelastic flows A Meirmanov Atlantis Press, 2014 | 88 | 2014 |
| Evolution equations and Lagrangian coordinates AM Meĭrmanov, VV Pukhnachev, SI Shmarev Walter de Gruyter, 1997 | 82 | 1997 |
| A description of seismic acoustic wave propagation in porous media via homogenization A Meirmanov SIAM journal on mathematical analysis 40 (3), 1272-1289, 2008 | 59 | 2008 |
| Nguetseng’s two-scale convergence method for filtration and seismic acoustic problems in elastic porous media A Meirmanov Siberian Mathematical Journal 48 (3), 519-538, 2007 | 47 | 2007 |
| A free-boundary problem for Stokes equations: classical solutions S Antontsev, V Yurinsky, A Meirmanov Interfaces and Free Boundaries 2 (4), 413-424, 2000 | 37 | 2000 |
| Compactness result for periodic structures and its application to the homogenization of a diffusion-convection equation A Meirmanov, R Zimin Electronic Journal of Differential Equations 115, 1-11, 2011 | 35 | 2011 |
| The Stefan problem with surface tension in the three dimensional case with spherical symmetry: Nonexistence of the classical solution AM Meirmanov European Journal of Applied Mathematics 5 (1), 1-19, 1994 | 33 | 1994 |
| An example of the nonexistence of a classical solution to the Stefan problem AM Meirmanov Doklady Akademii Nauk 258 (3), 547-549, 1981 | 33 | 1981 |
| Homogenized models for filtration and for acoustic wave propagation in thermo-elastic porous media A Meirmanov European Journal of Applied Mathematics 19 (3), 259-284, 2008 | 28 | 2008 |
| Double porosity models for liquid filtration in incompressible poroelastic media A Meirmanov Mathematical Models and Methods in Applied Sciences 20 (04), 635-659, 2010 | 25 | 2010 |
| Derivation of equations of seismic and acoustic wave propagation and equations of filtration via homogenization of periodic structures AM Meirmanov Journal of Mathematical Sciences 163, 111-150, 2009 | 25 | 2009 |
| Global in time solution to the Hele-Shaw problem with a change of topology AM Meirmanov, B Zaltzman European Journal of Applied Mathematics 13 (4), 431-447, 2002 | 25 | 2002 |
| Local existence of classical solutions to the well-posed Hele-Shaw problem SN Antontsev, CR Goncalves, AM Meirmanov Portugaliae Mathematica 59 (4), 435-452, 2002 | 22 | 2002 |
| Generalized solutions to linearized equations of Thermo-elastic solid and viscous thermo-fluid AM Meirmanov, SA Sazhenkov arXiv preprint math/0611350, 2006 | 21 | 2006 |
| Mathematical models of a hydraulic shock A Meirmanov, I Nekrasova Journal of mathematical analysis and applications 408 (1), 76-90, 2013 | 19 | 2013 |
| Periodic solutions of the Stefan problem with hysteresis-type boundary conditions IG Götz, KH Hoffmann, AM Meirmanov manuscripta mathematica 78 (1), 179-199, 1993 | 17 | 1993 |
| On a problem with free boundary for parabolic equations AM Meĭrmanov Sbornik: Mathematics 43 (4), 473-484, 1982 | 17* | 1982 |
| The Muskat problem for a viscoelastic filtration A Meirmanov Interfaces and Free Boundaries 13 (4), 463-484, 2011 | 16 | 2011 |
