complex differentiable 예문
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- The situation thus described is in marked contrast to complex differentiable functions.
- A function is complex analytic if and only if it is holomorphic i . e . it is complex differentiable.
- The complex absolute value function is continuous everywhere but complex differentiable " nowhere " because it violates the Cauchy Riemann equations.
- The proof of this statement uses the Cauchy integral theorem and like that theorem it only requires " f " to be complex differentiable.
- According to the theory of complex functions, complex differentiable functions are analytic, therefore exp ( z ) as defined above is an analytic function.