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Mathematical Physics- Functions of a complex variable- Sufficient condition for f(z) to be Analytic
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This is completely voluntary, these donations can help increase the quality of the videos and the lectures overall. Mathematical Physics- Functions of a complex variable- Sufficient condition for f(z) to be Analytic
In this lecture, it has been shown that when the partial derivatives of the real and imaginary parts of a function of a complex variable exist at all points of a complex plane and C-R conditions are satisfied then the derivative of a function of a complex variable also exists at all points of the complex plane. This is, in fact, the sufficient condition for a function f(z) to be analytic.
In this lecture, it has been shown that when the partial derivatives of the real and imaginary parts of a function of a complex variable exist at all points of a complex plane and C-R conditions are satisfied then the derivative of a function of a complex variable also exists at all points of the complex plane. This is, in fact, the sufficient condition for a function f(z) to be analytic.
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