指出在无磁介质存在的条件下，实际导体回路的自感系数也与电流频率有关。
It is pointed out that the self-induction coefficient is relative to the current frequency in the actual conductor circuit, even if there is not any magnetic medium.
串联后的总自感系数等于各螺线管自感系数之和，所以顺接和反接公式都不成立。
Because the total self-inductance coefficient is the sum of all the solenoids? Coefficients, the formulas are not valid in same of opposite directions.
通过对互感和自感系数两种定义式的讨论，找出两种定义式的内在区别和适应的条件。
By debating about the two definitions of inter-induction coefficient and self-induction coefficient, we can discover the internal difference and the suitable condition.
通过对互感和自感系数两种定义式的讨论，找出两种定义式的内在区别和适应的条件。
The condition for the equivalent of two definition of self-inductance in collage physics was discussed in this paper.
自感系数是电磁感应现象中的重要概念，关于它的定义可归纳为静态定义、动态定义和能量定义。
Self-induction coefficient is an important conception in the electromagnetic induction. There are three definitions for it : static definition, dynamic definition and energy definition.
通过直接积分得到了有限长密绕矩形螺线管自感系数的精确表达式，并对结果进行了图示和讨论。
The exact expression is obtained by integration method for a tightly wound rectangular solenoid of finite length, the result is plotted and discussed.
传统测量电感的自感系数是用交流电桥，它存在平衡点较难找，并且在空间杂散信号干扰下很容易产生误差。
The measuring of self-inductance coefficient by means of direct current bridge method has reduced the difficult and improved the precision of measuring.
分析讨论了一些文献在计算载流圆环处于自身磁场受的张力和自感系数时使用线电流模型的不当所带来的发散问题。
The problem of divergence produced by using line-model to calculate the tension and coefficient of self-inductance of a circular current loop is discussed.
分析讨论了一些文献在计算载流圆环处于自身磁场受的张力和自感系数时使用线电流模型的不当所带来的发散问题。
The problem of divergence produced by using line-model to calculate the tension and coefficient of self-inductance of a circular current loop is discussed.
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