MILU-CG方法和绕旋转圆柱流动的数值研究

本文采用以修正的不完全ＬＵ分解作预处理器的共轭梯度法（ＭＩＬＵ＿ＣＧ），结合高阶隐式差分格式，改进了作者（１９９２）提出的基于区域分解、有限差分法与涡法杂交的数值方法（ＨＤＶ）·系统地研究了雷诺数Ｒｅ＝１０００，２００，旋转速度比α∈（０５，３２５）范围内，绕旋转圆柱从突然起动到充分发展，长时间内尾流旋涡结构和阻力、升力系数的变化规律·计算所得流线与实验流场显示相比，完全吻合·首次揭示了临界状态时的旋涡结构特性，并指出最佳升阻比就在该状态附近得到

The coincidence of the kernel and nucleolus of a convex game: an alternative proof

In 1972, Maschler, Peleg and Shapley proved that in the class of convex the nucleolus and the kernel coincide. The only aim of this note is to provide a shorter, alternative proof of this result.

A monotonic core concept for convex games: The SD-prenucleolus

We prove that the SD-prenucleolus satisfies monotonicity in the class of convex games. The SD-prenucleolus is thus the only known continuous core concept that satisfies monotonicity for convex games. We also prove that for convex games the SD-prenucleolus and the SD-prekernel coincide.