| Emergence of a novel mobile colistin resistance gene, mcr-8, in NDM-producing Klebsiella pneumoniae X Wang, Y Wang, Y Zhou, J Li, W Yin, S Wang, S Zhang, J Shen, Z Shen, ... Emerging microbes & infections 7 (1), 1-9, 2018 | 537 | 2018 |
| Nonlinear dynamics and statistical theories for basic geophysical flows A Majda, X Wang Cambridge University Press, 2006 | 498 | 2006 |
| Second-order convex splitting schemes for gradient flows with Ehrlich–Schwoebel type energy: application to thin film epitaxy J Shen, C Wang, X Wang, SM Wise SIAM Journal on Numerical Analysis 50 (1), 105-125, 2012 | 422 | 2012 |
| Coupled Stokes-Darcy model with Beavers-Joseph interface boundary condition Y Cao, M Gunzburger, F Hua, X Wang | 277 | 2010 |
| Finite element approximations for Stokes–Darcy flow with Beavers–Joseph interface conditions Y Cao, M Gunzburger, X Hu, F Hua, X Wang, W Zhao SIAM Journal on Numerical Analysis 47 (6), 4239-4256, 2010 | 214 | 2010 |
| A second order in time, uniquely solvable, unconditionally stable numerical scheme for Cahn–Hilliard–Navier–Stokes equation D Han, X Wang Journal of Computational Physics 290, 139-156, 2015 | 212 | 2015 |
| Unconditionally stable schemes for equations of thin film epitaxy C Wang, X Wang, SM Wise Discrete Contin. Dyn. Syst 28 (1), 405-423, 2010 | 205 | 2010 |
| Positivity-preserving, energy stable numerical schemes for the Cahn-Hilliard equation with logarithmic potential W Chen, C Wang, X Wang, SM Wise Journal of Computational Physics: X 3, 100031, 2019 | 203 | 2019 |
| Convergence analysis and error estimates for a second order accurate finite element method for the Cahn–Hilliard–Navier–Stokes system AE Diegel, C Wang, X Wang, SM Wise Numerische Mathematik 137, 495-534, 2017 | 189 | 2017 |
| Water vapor‐weighted mean temperature and its impact on the determination of precipitable water vapor and its linear trend X Wang, K Zhang, S Wu, S Fan, Y Cheng Journal of Geophysical Research: Atmospheres 121 (2), 833-852, 2016 | 182 | 2016 |
| A linear energy stable scheme for a thin film model without slope selection W Chen, S Conde, C Wang, X Wang, SM Wise Journal of Scientific Computing 52 (3), 546-562, 2012 | 173 | 2012 |
| Attractors for non-compact semigroups via energy equations I Moise, R Rosa, X Wang Nonlinearity 11 (5), 1369, 1998 | 172 | 1998 |
| Chapter 9. Late Cenozoic biostratigraphy of the Linxia Basin, northwestern China T Deng, Z Qiu, B Wang, X Wang, S Hou Fossil mammals of Asia: Neogene biostratigraphy and chronology, 243-273, 2013 | 168 | 2013 |
| Boundary layers associated with incompressible Navier–Stokes equations: the noncharacteristic boundary case R Temam, X Wang Journal of Differential Equations 179 (2), 647-686, 2002 | 168 | 2002 |
| Parallel, non-iterative, multi-physics domain decomposition methods for time-dependent Stokes-Darcy systems Y Cao, M Gunzburger, X He, X Wang Mathematics of Computation 83 (288), 1617-1644, 2014 | 155 | 2014 |
| Topographic growth of the Jishi Shan and its impact on basin and hydrology evolution, NE Tibetan Plateau JE Saylor, JC Jordan, KE Sundell, X Wang, S Wang, T Deng Basin Research 30 (3), 544-563, 2018 | 153 | 2018 |
| Robin–Robin domain decomposition methods for the steady-state Stokes–Darcy system with the Beavers–Joseph interface condition Y Cao, M Gunzburger, X He, X Wang Numerische Mathematik 117 (4), 601-629, 2011 | 136 | 2011 |
| On the behavior of the solutions of the Navier-Stokes equations at vanishing viscosity R Temam, X Wang Annali della Scuola Normale Superiore di Pisa-Classe di Scienze 25 (3-4 …, 1997 | 136 | 1997 |
| An energy equation for the weakly damped driven nonlinear Schrödinger equations and its application to their attractors X Wang Physica D: Nonlinear Phenomena 88 (3-4), 167-175, 1995 | 134 | 1995 |
| A Kato type theorem on zero viscosity limit of Navier-Stokes flows X Wang Indiana University Mathematics Journal, 223-241, 2001 | 130 | 2001 |
Roger M. TemamInstitut for Scientific Computing and Applied Mathematics, Indiana UniversityEmail được xác minh tại indiana.edu
