| New formulations of the primitive equations of atmosphere and applications JL Lions, R Temam, S Wang Nonlinearity 5 (2), 237, 1992 | 610 | 1992 |
| On the equations of the large-scale ocean JL Lions, R Temam, S Wang Nonlinearity 5 (5), 1007, 1992 | 605 | 1992 |
| Necessary and sufficient conditions for the existence of global attractors for semigroups and applications Q Ma, S Wang, C Zhong Indiana University Mathematics Journal, 1541-1559, 2002 | 382 | 2002 |
| Bifurcation Theory and Applications T Ma World Scientific, 2005 | 318 | 2005 |
| Models of the coupled atmosphere and ocean (CAO I). I JL Lions, R Temam, S Wang Computational Mechanics Advances 1 (1), 5-54, 1993 | 275* | 1993 |
| Phase transition dynamics T Ma, S Wang Springer, 2014 | 207 | 2014 |
| Mathematical theory for the coupled atmosphere-ocean models (CAO III) JL Lions, R Temam, S Wang Journal de mathématiques pures et appliquées 74, 1995 | 192 | 1995 |
| Time dependent Ginzburg-Landau equations of superconductivity Q Tang, S Wang Physica D: Nonlinear Phenomena 88 (3-4), 139-166, 1995 | 160 | 1995 |
| Geometric theory of incompressible flows with applications to fluid dynamics T Ma, S Wang American Mathematical Soc., 2005 | 102 | 2005 |
| Numerical analysis of the coupled atmosphere-ocean models (CAO II). II JL Lions, R Temam, S Wang Computational mechanics advances 1 (1), 55-119, 1993 | 97 | 1993 |
| Mathematical study of the coupled models of atmosphere and ocean (CAO III) JL Lions, R Temam, S Wang J. Math. Pures Appl 74, 105-163, 1995 | 94 | 1995 |
| Stochastic parameterizing manifolds and non-Markovian reduced equations: stochastic manifolds for nonlinear SPDEs II MD Chekroun, H Liu, S Wang Springer, 2014 | 88 | 2014 |
| Dynamic bifurcation and stability in the Rayleigh-Bénard convection T Ma, S Wang | 87 | 2004 |
| Approximation of stochastic invariant manifolds: stochastic manifolds for nonlinear SPDEs I MD Chekroun, H Liu, S Wang Springer International Publishing, 2015 | 78 | 2015 |
| Low-frequency variability in shallow-water models of the wind-driven ocean circulation. Part I: Steady-state solution E Simonnet, M Ghil, K Ide, R Temam, S Wang Journal of physical oceanography 33 (4), 712-728, 2003 | 78 | 2003 |
| Geostrophic asymptotics of the primitive equations of the atmosphere JL Lions, R Temam, S Wang | 74 | 1994 |
| Rayleigh Bénard convection: dynamics and structure in the physical space T Ma, S Wang | 73 | 2007 |
| Low-frequency variability in shallow-water models of the wind-driven ocean circulation. Part II: Time-dependent solutions E Simonnet, M Ghil, K Ide, R Temam, S Wang Journal of physical oceanography 33 (4), 729-752, 2003 | 69 | 2003 |
| Inertial forms of Navier-Stokes equations on the sphere R Temam, SH Wang Journal of functional analysis 117 (1), 215-242, 1993 | 68 | 1993 |
| Some mathematical properties of the planetary geostrophic equations for large-scale ocean circulation R Samelson, R Temam, S Wang Applicable analysis 70 (1-2), 147-173, 1998 | 65 | 1998 |
Roger M. TemamInstitut for Scientific Computing and Applied Mathematics, Indiana UniversityVerified email at indiana.edu