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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)
Favorite  |  View/Download:30/0  |  Submit date:2021/03/03
Finite difference  WENO  sufficient and necessary condition  proof  
超声速压缩-膨胀构型激波与湍流边界层干扰直接数值模拟研究 会议论文
第十一届全国流体力学学术会议, 中国广东深圳, 2020-12-03
Authors:  段俊亦;  童福林;  李新亮;  刘洪伟
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激波/湍流边界层干扰  直接数值模拟  膨胀角  湍动能  
一种改进的适用于可压缩湍流的尺度自适应数值方法 会议论文
第十一届全国流体力学学术会议, 中国广东深圳, 2020-12-03
Authors:  李理;  田保林;  于长平;  李新亮
Adobe PDF(802Kb)  |  Favorite  |  View/Download:6/1  |  Submit date:2021/01/28
尺度自适应  高精度格式  可压缩湍流  转捩  激波/边界层干扰  
螺旋湍流的相关研究进展 会议论文
第十一届全国流体力学学术会议, 中国广东深圳, 2020-12-03
Authors:  于长平;  李新亮;  闫政;  齐涵
Adobe PDF(802Kb)  |  Favorite  |  View/Download:18/3  |  Submit date:2021/01/28
螺旋湍流  螺旋度  双通道级串  尺度局部性  大涡模拟  
可压缩螺旋湍流中手性转换规律的数值研究 会议论文
第十一届全国流体力学学术会议, 中国广东深圳, 2020-12-03
Authors:  闫政;  于长平;  李新亮
Adobe PDF(803Kb)  |  Favorite  |  View/Download:11/2  |  Submit date:2021/01/28
手性  螺旋度  压缩性  
Energy transport characteristics of converging Richtmyer-Meshkov instability 期刊论文
AIP ADVANCES, 2020, 卷号: 10, 期号: 10, 页码: 12
Authors:  Fu YW(符耀威);  Yu ZP(于长平);  Li XL(李新亮)
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Cross-chirality transfer of kinetic energy and helicity in compressible helical turbulence 期刊论文
PHYSICAL REVIEW FLUIDS, 2020, 卷号: 5, 期号: 8, 页码: 18
Authors:  Yan Z(闫政);  Li XL(李新亮);  Yu ZP(于长平);  Wang JC
Adobe PDF(797Kb)  |  Favorite  |  View/Download:22/0  |  Submit date:2020/09/27
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  
Dual channels of helicity cascade in turbulent flows 期刊论文
JOURNAL OF FLUID MECHANICS, 2020, 卷号: 894, 页码: 13
Authors:  Yan Z(闫政);  Li XL(李新亮);  Yu ZP(于长平);  Wang JC;  Chen SY
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homogeneous turbulence  isotropic turbulence  turbulence theory  
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)
Adobe PDF(584Kb)  |  Favorite  |  View/Download:41/0  |  Submit date:2020/09/07
Finite difference  weighted essentially non-oscillatory  ideal weights  proof