Complex variables for scientists and engineers : an introduction / Richard E. Norton ; edited by Ernest Abers.

By: Norton, Richard EContributor(s): Abers, Ernest S. (Ernest Stephen), 1936-Material type: TextTextPublisher: Oxford : Oxford University Press, 2010Description: xiv, 450 p. : ill. ; 25 cmISBN: 2010930776; 9780198509820 (hbk.); 0198509820 (hbk.); 0198509839 (pbk.); 9780198509837 (pbk.)Subject(s): Functions of complex variablesDDC classification: 515.9, NOR LOC classification: QA331.7 | .N67 2010
Contents:
Complex Numbers (Page-1), Complex Functions (Page-17),Differentiation and Analyticity (Page-35),Complex Functions as Mappings (Page-59),Closed Contours and Homology (Page-87),Integration (Page-105),Cauchy's Integral Formula (Page-133),Multiply Connected Domains (Page-155),Power Series (Page-167),Sequences, Series, and Infinite Products (Page-193), Isolated Singularities (Page-230),The Residue Theorem (Page-245),Real Integrals (Page-260),Infinite Sums (Page-294),Factoring Entire and Meromorphic Functions (Page-312),Method of Steepest Descent (Page-337),Integral Representations of the Gamma and Zeta Functions (Page-358),Special Functions and Integral Representations (Page-372).
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Item type Current location Home library Shelving location Call number Status Notes Date due Barcode Item holds
Reference Reference Military College of Signals (MCS)
Military College of Signals (MCS)
Reference 515.9,NOR (Browse shelf) Not for loan Almirah Fresh No.44, Shelf No.6 MCS38112
Total holds: 0

Complex Numbers (Page-1), Complex Functions (Page-17),Differentiation and Analyticity (Page-35),Complex Functions as Mappings (Page-59),Closed Contours and Homology (Page-87),Integration (Page-105),Cauchy's Integral Formula (Page-133),Multiply Connected Domains (Page-155),Power Series (Page-167),Sequences, Series, and Infinite Products (Page-193), Isolated Singularities (Page-230),The Residue Theorem (Page-245),Real Integrals (Page-260),Infinite Sums (Page-294),Factoring Entire and Meromorphic Functions (Page-312),Method of Steepest Descent (Page-337),Integral Representations of the Gamma and Zeta Functions (Page-358),Special Functions and Integral Representations (Page-372).

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