本文利用完全椭圆积分的某些组合之性质，给出了M。
By means of properties of certain combinations of complete elliptic integrals, the authors provide a negative answer to m.
应用第一类完全椭圆积分求出了非线性振动周期的精确解。
The exact solution of the period is got by using the first kind of complete elliptic integral.
特别地，作者运用此法则，证明并改进了关于完全椭圆积分的一个猜测。
In particular, a conjecture on complete elliptic integrals is proved to be true and improved.
运用磁场的叠加原理及第二类完全椭圆积分，给出了椭圆形稳定电流环垂直轴上的磁感应强度。
According to the superposition principle and the second kind of complete ellipse integral, the magnetic field current circle was calculated.
运用磁场的叠加原理及第二类完全椭圆积分，给出了椭圆形稳定电流环垂直轴上的磁感应强度。
According to the superposition principle and the second kind of complete ellipse integral, the magnetic field current circle was calculated.
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