1 A blow-up criterion for compressible viscous heat-conductive flows
来源：ANN I H POINCARE-AN( P 0294-1449 E 1873-1430 ) 发表时间: 2010/01
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2 Low Mach number limit of full Navier-Stokes equations in a 3D bounded domain
来源：J DIFFER EQUATIONS( P 0022-0396 E 1090-2732 ) 发表时间: 2015/01
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3 Incompressible limits of the Navier-Stokes equations for all time
来源：J DIFFER EQUATIONS( P 0022-0396 E ) 发表时间: 2009/12
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4 Low Mach number limit of viscous polytropic fluid flows
来源：J DIFFER EQUATIONS( P 0022-0396 E 1090-2732 ) 发表时间: 2011/10
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5 Incompressible limit of full compressible magnetohydrodynamic equations with well-prepared data in 3..
来源：J MATH ANAL APPL( P 0022-247X E 1096-0813 ) 发表时间: 2015/07
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6 Global strong solutions to the vacuum free boundary problem for compressible Navier-Stokes equations..
来源：J DIFFER EQUATIONS( P 0022-0396 E 1090-2732 ) 发表时间: 2015/12
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7 Incompressible limit of the non-isentropic Navier-Stokes equations with well-prepared initial data i..
来源：J MATH PURE APPL( P 0021-7824 E 1776-3371 ) 发表时间: 2011/07
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8 Low Mach number limit for the non-isentropic Navier-Stokes equations
来源：J DIFFER EQUATIONS( P 0022-0396 E 1090-2732 ) 发表时间: 2009/06
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9 Hierarchical combinatorial deep learning architecture for pancreas segmentation of medical computed ..
来源：BMC SYST BIOL( P E 1752-0509 ) 发表时间: 2018/04
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10 incompressible limit of isentropic navier-stokes equations with ill-prepared data in bounded domains
来源：SIAM J MATH ANAL( P 0036-1410 E 1095-7154 ) 发表时间: 2022/01
类型：期刊论文 为本人加分：838.663890