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混合动理学通量WENO方法拓展 期刊论文
航空学报, 2022, 卷号: 43, 期号: 01, 页码: 54-70
Authors:  何康;  李新亮;  刘洪伟
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WENO重构  气体动理论  高阶方法  数值耗散  激波探测技术  
A hybrid kinetic WGVC-WENO scheme for compressible flows 期刊论文
COMPUTERS & FLUIDS, 2021, 卷号: 229, 页码: 12
Authors:  He K(何康);  Liu HW(刘洪伟);  Li XL(李新亮)
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Gas kinetic theory  WGVC-WENO methods  Hybrid flux  Numerical dissipation  
Shock wave and turbulent boundary layer interaction in a double compression ramp 期刊论文
COMPUTERS & FLUIDS, 2021, 卷号: 229, 页码: 15
Authors:  Tong FL(童福林);  Duan JY(段俊亦);  Li XL(李新亮)
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Shock wave  Turbulent boundary layer  Double compression ramp  Direct numerical simulation  
Characteristics of wall-shear stress fluctuations in shock wave and turbulent boundary layer interaction 期刊论文
JOURNAL OF TURBULENCE, 2021, 页码: 23
Authors:  Tong FL(童福林);  Duan JY(段俊亦);  Li XL(李新亮)
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Wall-shear stress  shock wave  turbulent boundary layers  
激波/湍流边界层干扰压力脉动特性数值研究 期刊论文
力学学报, 2021, 卷号: 53, 期号: 07, 页码: 1829-1841
Authors:  童福林;  段俊亦;  周桂宇;  李新亮
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激波/湍流边界层干扰  压力脉动  功率谱密度  两点相关  时空关联  
A Sufficient and Necessary Condition of the Existence of WENO-Like Linear Combination for Finite Difference Schemes 期刊论文
COMMUNICATIONS IN COMPUTATIONAL PHYSICS, 2021, 卷号: 29, 期号: 2, 页码: 534-570
Authors:  Kang J(康健);  Li XL(李新亮)
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Finite difference  WENO  sufficient and necessary condition  proof  
Direct numerical simulation of a supersonic turbulent boundary layer over a compression–decompression corner 期刊论文
Physics of Fluids, 2021, 卷号: 33, 页码: 065111
Authors:  段俊亦;  李欣;  李新亮;  刘洪伟
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Direct numerical simulation of supersonic turbulent expansion corner with shock impingement 期刊论文
Physics of Fluids, 2021, 卷号: 33, 页码: 105104
Authors:  Zhang ZG(张志刚);  Tong FL(童福林);  Duan JY(段俊亦);  Li XL(李新亮)
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Wall-shear stress fluctuations in a supersonic turbulent boundary layer over an expansion corner 期刊论文
JOURNAL OF TURBULENCE, 2020, 页码: 20
Authors:  Tong FL(童福林);  Chen JQ;  Sun D;  Li XL(李新亮)
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Wall-shear stress  expansion corner  supersonic turbulent boundary layer  direct numerical simulation  
On the ideal weights for WENO/WENO-like finite difference schemes for the first derivative, I 期刊论文
INTERNATIONAL JOURNAL OF MODERN PHYSICS C, 2020, 卷号: 31, 期号: 7, 页码: 12
Authors:  Kang J(康健);  Li XL(李新亮)
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Finite difference  weighted essentially non-oscillatory  ideal weights  proof