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  • Course Information
    • Course Title Code Semester Laboratory+Practice (Hour) Pool Type ECTS
    Complex Analysis For Engineers EEM225 FALL 3+0 C 4
    Learning Outcomes
    1-Uses real and imaginary numbers for modeling and solving of engineering problems
    2-Uses engineering mathematics knowledge to select appropriate analysis and modeling methods
    3-Uses engineering mathematics within mathematical constraints to solve engineering problems
    4-Designs and applies required mathematical infrastructure by engineering processes
    Prerequisites -
    Language of Instruction Turkish
    Responsible Prof. Dr. Halil Tanyer EYYUBOĞLU
    Instructors -
    Assistants -
    Resources R1-Grossmann, S. I. & Derrick, W. R. (1988). Advanced Engineering Mathematics (1 th Edition), Harper & Row, United States. R2-Başkan, T. & Göğüş, M. A. Ö. F. (1991). Kompleks Analiz (3. Baskı), Bursa Teknik Kitabevi, Bursa. R3-W. R. Derrick. (1983). Complex Analysis and Applications (2 nd Edition), Brooks/Cole, UK.
    Supplementary Book -
    Goals To introduce the theory and applications of complex variables.
    Content Complex numbers. Polar representation of a complex number and Triangle Inequality. De Moivre Theorem and roots. Clusters in complex plane. Continuous functions of a complex variable. Analytic functions and Cauchy-Riemann equations. Complex exponential function. Trigonometric and hyperbolic functions. Complex algorithm and complex force function. Curvilinear integral in complex plane. Basic Theory of Complex Account. Cauchy Theory. Liouville Theorem, Maximum Principle, and Algebra` s Basic Theory. Harmonic functions. Complex sequences. Complex series. Complex force series. Taylor series. Laurent series Zeros and singularities Residual. Sine and cosine real definite integral calculus. Real undetermined integrals account. Examples and solutions on Electrical and Electronics Engineering
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