CANKIRI KARATEKIN UNIVERSITY Bologna Information System


  • Course Information
  • Course Title Code Semester Laboratory+Practice (Hour) Pool Type ECTS
    Functions with Complex Variable II MAT520 FALL-SPRING 3+0 E 6
    Learning Outcomes
    1-Knows complex infinity product series, Poission integral, fundemantel complex transformations (linear, rational, conform, Riemann etc.) and certain special functions (hipergeometric, p-valent, meromrphic, univalent etc.) and their fundemantel theorems.
    2-Knows poission integrals and generalized analytic functions and related theorems.
    3-Applies some applications of poission integrals and generalized analytic functions and related theorems.
    Prerequisites Functions With Complex Variable I
    Language of Instruction Turkish
    Responsible Prof. Dr. Hüseyin IRMAK
    Instructors

    1-)10143 10143 10143

    Assistants Assist. Prof. Dr. Müfit ŞAN
    Resources K1) Ders Notları K2) Rudin, W. (1991). Real and Complex Analysis, McGraw-Hill. USA. K3) Spiegel, M. (1998). Theory and problems of complex analysis, Schaum`s Outlines Series, Metric Editions, USA.
    Supplementary Book Ponnusamy, S. and Silverman, H. (2006). Complex variable with applicatins, Birkhauser, Berlin.
    Goals To comprehend Complex infinity product series, Poission integral, fundemantel complex transformations (linear, rational, conform, Riemann etc.) and certain special functions (hipergeometric, p-valent, meromrphic, univalent etc.), poission integrals and generalized analytic functions and related theorems and their fundemantel theorems
    Content Complex infinity product series, Poission integral, fundemantel complex transformations (linear, rational, conform, Riemann etc.) and certain special functions (hipergeometric, p-valent, meromrphic, univalent etc.), poission integrals and generalized analytic functions and related theorems and their fundemantel theorems and applications.
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