integral constant

A method to predict the integral constant in Clausius Clapeyron equation is obtained thermodynamically.

本文用热力学方法得到了一种能够预测Clausius－Clapeyron方程中积分常数的方法。

Furthermore, simulation results show that the number of evolving solitons does not depend only on integral constant C 0 or C 1. The conclusions in Refs. [ 1] and [ 2] result from the shorter evolving time.

同时计算结果还表明，最终演化成的孤波数目既不完全依赖于积分常数C0，也不完全依赖于C1.文献[1]和[2]所得的结论源于演化时间太短。

The expression of magnetic potential is given according to the relation between a solenoidal vector function and electric density. The integral constant is firmed according boundary conditions and then magnetic potential of a solenoidal vector is determined.

文章根据磁位函数与电流密度的关系给出杯型转子中磁位函数的表达式，根据边界条件定出积分常数，确定磁位函数。

The dependent equations, given in this paper, of the classical electromagnetic field in three dimensional space are initial conditions that make the integral constant equal to zero.

本文给出的在三维空间中经典电磁场非独立的场方程，就是使积分常数为零的初始条件。