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Asymptotics for kinetic energy of ideal fluid with two moving spheres of variable radii near their contact

机译:具有两个移动半径的理想流体动力学的渐近性,接触

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The problem on motion of two spheres of variable radii in an ideal liquid is considered. Spheres are near to contact. However, derivatives in co-ordinates have logarithmic divergence at a small split between spheres. Because of this we have difficulties of calculations of motion of spheres on the Lagrange equations near to contact. To overcome them by the specially developed method, the asymptotic decomposition of series is searched in case of a small split between spheres. Asymptotic decomposition of coefficients of kinetic energy is calculated in this way.
机译:考虑了理想液体中可变半径的两个球体运动的问题。球体接近接触。然而,协调的衍生物在球体之间的小分裂中具有对数分歧。因此,我们在接触附近的拉格朗日方程上的球体运动的困难。为了通过特殊开发的方法克服它们,在球体之间的小分裂的情况下搜索串的渐近分解。以这种方式计算动能系数的渐近分解。

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