Complex analysis technique integration

  • Here are the general steps for integrating a complex function:

    1. Separate Real and Imaginary Parts: If you have a complex function f(z) = u(z) + iv(z), where u(z) is the real part and v(z) is the imaginary part, separate them
    2. Integrate Real and Imaginary Parts Separately: Treat u(z) and v(z) as separate real functions
  • The point of looking at complex integration is to understand more about analytic functions.
    In the process we will see that any analytic function is infinitely differ- entiable and analytic functions can always be represented as a power series.
Feb 6, 2022We cover all the important Integration Methods in Complex Analysis in about 10 mins, which
Duration: 7:47
Posted: Feb 6, 2022

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