Complex Function TheoryComplex Function Theory |
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abelian differentials analytic entity analytic functions analytic logarithm analytic on A(0 assertion Cauchy integral theorem chapter compact complex function theory component conclude condition consider constant continuous map defined denote derivative disk domain A(0 EXERCISES exists f analytic f is analytic f is meromorphic finite follows formula function analytic function f functions meromorphic Given f Hence Hint holomorphic identity map inequality introduce Let f limit meromorphic functions metric space Möbius transformation neighborhood notation notion open subset polynomial positive integer power series proof radius of convergence rectifiable path region relative topology removable singularity residue theorem Riemann surface satisfying sense sequence Show that f ſº subharmonic summable Suppose that f takes the value tends uniformly term Theorem 3.1 topological space topology unique valence Weierstrass class zero
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Bibliographic information
| Title | Complex Function Theory Volume 28 of Pure and Applied Mathematics |
| Contributor | Maurice Heins |
| Publisher | Academic Press, 2014 |
| ISBN | 0080873405, 9780080873404 |
| Length | 413 pages |
| Subjects | › Mathematics / Number Theory |
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