会议专题

Analysis of Liquid Drops Free Face Under the Effect of Gravity

This article provides a method for obtaining the numerical solution about free face of static liquid drop under the effect of gravity. According to the Young-Laplace formula, buckling equation in differential calculus and geometrics, and the symmetry of free face of liquid, the control equation of static liquid drop under the effect of gravity is deduced. The boundary condition of volume is transferred to the radius condition of solid-liquid surface in order to use the Runge-Kutta method; through the coordinate system conversion, the Stiff problem is avoided; finally the calculated example is given.

Surface tension Curvature Differential equation Accelerometer Hydrostatics

LIU Shuangfeng MA Tiehua

Key Lab for Instrumentation Science and Dynamic Measurement, North University of China,Ministry of Education, Taiyuan 030051

国际会议

第七届国际测试技术研讨会

北京

英文

2007-08-05(万方平台首次上网日期,不代表论文的发表时间)