complex logarithm造句
例句與造句
- Euler also suggested that the complex logarithms can have infinitely many values.
- The complex logarithm is the complex number analogue of the logarithm function.
- The complex logarithm can only be single-valued on the cut plane.
- :The complex logarithm is defined for all non-zero complex numbers.
- and in fact this can be used as the definition for the complex logarithm.
- It's difficult to find complex logarithm in a sentence. 用complex logarithm造句挺難的
- Using the complex logarithm, one can generalize all these functions to complex arguments:
- His field was complex logarithms applications.
- :In our article Complex logarithm you can find that ln ( i ) = i ? / 2.
- I also looked at the [ Complex logarithm ] article and it does not help me understand much either.
- This is so called because the typical example of this phenomenon is the branch point of the complex logarithm at the origin.
- Bernoulli's correspondence with Euler ( who also knew the above equation ) shows that Bernoulli did not fully understand complex logarithms.
- Going once counterclockwise around a simple closed curve encircling the origin, the complex logarithm is incremented by 2? " i ".
- In the same way as the logarithm reverses exponentiation, the complex logarithm is the inverse function of the exponential function applied to complex numbers.
- Any nonrational power of a complex number has an infinite number of possible values because of the multi-valued nature of the complex logarithm.
- However, the above formulas for logarithms of products and powers do " not " generalize to the principal value of the complex logarithm.
更多例句: 下一頁