In this lecture we discuss the used of milne's theorem for the construction of analytic function f(z) = u+iv.
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Matrices : Introduction 3
Matrices : Introduction 2
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Lecture 7 : Translation Transforamation "w=z+c" , Rotation & Magnification Transformation "w = zc "
Lecture 6 : Inversion Transformation "w=1/z"
Lecture 5 : Bilinear Transformation
Lecture 4 : Construction of Analytic function f(z) = u+iv using Milne's method
Lecture 3 : Construction of Analytic function f(z)=u+iv, when u+v, u-v or u/v are known.
Lecture 2: Construction of Analytic function when one part (Real or Imaginary) is known.
Lecture 1: Analytic function, Cauchy-Reimann equations, Harmonic function