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What is Analytic Functions in Complex Variables about?

This document discusses complex variables and analytic functions. Some key points include: 1) It defines the complex variable in both Cartesian (z = x + iy) and polar (z = re^{iθ}) forms. 2) It defines a function of a complex variable f(z) = u(x,y) + iv(x,y) in both Cartesian and polar forms. 3) It defines an analytic function as one that is differentiable at every point in its region. For a function to be analytic, its partial derivatives must exist and be continuous, and it must satisfy the Cauchy-Ri

Author

UCVIRUS INDIA

Language

EN