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  • Course Information
  • Course Title Code Semester Laboratory+Practice (Hour) Pool Type ECTS
    Complex Analysis II MATH302 SPRING 4+0 C 6
    Learning Outcomes
    1-Comments derivative of complex functions and related theorems.
    2-Analyzes Cauchy Riemann equations and their applications.
    3-Solves complex integrals.
    4-Solves residues and improper integrals.
    Prerequisites -
    Language of Instruction English
    Responsible Prof. Dr. Faruk POLAT
    Instructors -
    Assistants -
    Resources R1. Brown, J. W. and Churchill R. V. (2003). Complex variables and applications (7th ed.). McGraw-Hill Company, New York.
    Supplementary Book SR1- Rudin, W. (1991). Real and Complex Analysis. McGraw-Hill, New York. SR2- Bak, J. and Newman, D.J. (1997). Complex Analysis (3rd ed.) Springer, New York.
    Goals To introduce elementer functions, their derivatives, integrals and to apply them to complex functions and to know important theorems.
    Content Elementary functions, their derivatives, Cauchy-Riemann equations, harmonic functions, w(t) curves in complex plane, their perimeters, their domains, complex integral notion , Cauchy Goursat theorem, Cauchy integral formula, Liouville theorem and fundamental theorem of algebra, Taylor and Laurent series, zeros, polar points and residue of analytic functions.
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