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Fundamentals of Complex Analysis: Theory and Applications
Fundamentals of Complex Analysis: Theory and Applications

Tags: Fundamentals of Complex Analysis, Algebra of Complex Numbers, Analytic Functions, Elementary Functions, Conformal Mappings, Complex Integration, Complex Sequences, Power Series, Zeros Singularities, Special Topics, Multivalued Functions, Mapping by Multivalued Functions, Mapping by Schwarz-Christoffel Transformation, Growth of Entire Functions, Evaluation of real integrals, Gamma function

Fundamentals of Complex Analysis: Theory and Applications

The book is designed as a textbook for UG and PG students of science as well as engineering.
  1. Algebra of Complex Numbers
  2. Analytic Functions
  3. Elementary Functions
  4. Conformal Mappings
  5. Complex Integration
  6. Complex Sequences, Series and Power Series
  7. Zeros Singularities and Residue
  8. Special Topics
  9. Mapping by Multivalued Functions and Schwarz-Christoffel Transformation
  10. Growth of Entire Functions
  11. Index
  • Algebra of complex numbers and its various geometrical properties, properties of polar form of complex numbers and regions in the complex plane. 
  • Limit, continuity, differentiability.
  • Different kinds of complex valued functions.
  • Different types of transformations.
  • Conformal mappings of different functions.
  • Properties of bilinear and special bilinear transformation.
  • Line integrals, their properties and different theorems.
  • Sequences and series, Power series, Zeros of functions, residues and residue theorem, meromorphic functions, different kinds of singularities.
  • Evaluation of real integrals.
  • Analytic continuation, construction of harmonic functions, infinite product, their properties and Gamma function.
  • Schwarz-Christoffel transformations, mapping by multi valued functions, entire functions.
  • Jensons theorem and Poisson-Jenson theorem.
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