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关于图G-v,G-e和W_(2n+1)的星色数
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作者 邬家邦 黄国麟 《华中理工大学学报》 CSCD 北大核心 1997年第6期100-102,共3页
讨论了图G-v与G-e的星色数的一些基本性质,得到了一些不等式和等式.给出了等式χ*(G)=χ(G)成立的图G的一个特征,并进一步证明了χ*(W2n+1)=χ(W2n+1)=4,从而回答了A.Vince提出的某些问题.
关键词 图论 星色数 着色 弧覆盖 区间覆盖 简单图
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Numerical study of the flow in the Yellow River with non-monotonous banks 被引量:1
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作者 景何仿 李义天 李春光 《Journal of Hydrodynamics》 SCIE EI CSCD 2016年第1期142-152,共11页
A 2-D depth averaged RNG k- ε model is developed to simulate the flow in a typical reach of the Upper Yellow River with non-monotonic banks. In order to take account of the effect of the secondary flow in a bend, the... A 2-D depth averaged RNG k- ε model is developed to simulate the flow in a typical reach of the Upper Yellow River with non-monotonic banks. In order to take account of the effect of the secondary flow in a bend, the momentum equations are modified by adding an additional source term. A comparison between the numerical simulation and the field measurements indicates that the improved 2-D depth averaged RNG k- ε model can improve the accuracy of the numerical simulation. An arc spline interpolation method is developed to interpolate the non-monotonic river banks. The method can also be reasonably applied for the 2-D interpolation of the river bed level. Through a comparison of the water surface gradients simulated in the seven bends of the studied reach, some analytical formulae are improved to reasonably calculate the longitudinal and transverse gradients in meandering river reaches. Furthermore, the positions of the maximum water depth and the maximum velocity in a typical bend are discussed. 展开更多
关键词 2-d RNG k model numerical simulation extra source term arc cubic spline interpolation non-monotonic bank
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