000			01138nam a22001937a 4500
020			_a9780195684070
082			_a515.9 _bPRI/I
100			_aPriestley H A
245			_aIntroduction to Complex Analysis
250			_a2nd ed.
260			_aNew Delhi _bOxford University Press _c2015
300			_axiii, 328p.
500			_aIncludes bibliographical references and index
505			_aComplex numbers Geometry in the complex plane Topology and analysis in the complex plane Holomorphic functions Complex series and power series A menagerie of holomorphic functions Paths Multifunctions: basic track Conformal mapping Cauchy's theorem: basic track Cauchy's theorem: advanced track Cauchy's formulae Power series representation Zeros of holomorphic functions Further theory of holomorphic functions Singularities Cauchy's residue theorem Contour integration: a technical toolkit Applications of contour integration The Laplace transform The Fourier transform Harmonic functions and holomorphic functions Bibliography Notation index Index
650			_aComplex Analysis
650			_aAnalysis
650			_aMathematics
942			_cBK
999			_c615954 _d615954