| |
| |
Click the serial number on the left to view the details of the item. |
| # |
Author | Title | Accn# | Year | Item Type | Claims |
| 1 |
Dennis G. Zill |
Complex analysis |
026043 |
2016 |
Book |
|
| 2 |
Richard E. Norton |
Complex variables for scientists and engineers: An introduction |
024073 |
2010 |
Book |
|
| 3 |
Tristan Needham |
Visual complex analysis |
021836 |
1997 |
Book |
|
| 4 |
Theodore W. Gamelin |
Complex analysis |
019343 |
2004 |
Book |
|
| 5 |
Pati, Tribikram |
Functions of a complex variable part I of Vol II |
019686 |
1971 |
Book |
|
| 6 |
Francis J. Flanigan |
Complex variables: Harmonic and analytic functions |
004131 |
1972 |
Book |
|
| 7 |
Peter Henrici |
Applied and computational complex analysis. Vol. 2: Special functions-integral transforms, asymptotics, continued fractions |
007546 |
1977 |
Book |
|
| 8 |
John W. Dettman |
Applied complex variables |
005426 |
1965 |
Book |
|
| 9 |
Hilary A. Priestley |
Introduction to complex analysis |
003236 |
1990 |
Book |
|
| 10 |
Manfred Kracht |
Method of complex analysis in partial differential equations with applications |
002714 |
1988. |
Book |
|
|
|
1.
  |
 |
| Title | Complex analysis |
| Author(s) | Dennis G. Zill;Patrick D. Shanahan |
| Edition | 3rd. ed. |
| Publication | Burlington, Jones and Bartlett Learning, 2016. |
| Description | xv, 385p. |
| Abstract Note | A First Course with Applications is a truly accessible introduction to the fundamental principles and applications of complex analysis. Designed for the undergraduate student with a calculus background but no prior experience with complex analysis, this text discusses the theory of the most relevant mathematical topics in a student-friendly manner. With a clear and straightforward writing style, concepts are introduced through numerous examples, illustrations, and applications. Each section of the text contains an extensive exercise set containing a range of computational, conceptual, and geometric problems. In the text and exercises, students are guided and supported through numerous proofs providing them with a higher level of mathematical insight and maturity. Each chapter contains a separate section devoted exclusively to the applications of complex analysis to science and engineering, providing students with the opportunity to develop a practical and clear understanding of complex analysis. |
| ISBN,Price | 9789384323127 : Rs. 795.00(PB) |
| Classification | 517.53
|
| Keyword(s) | 1. ANALYTIC FUNCTIONS
2. COMPLEX ANALYSIS
3. SERIES
|
| Item Type | Book |
Circulation Data
| Accession# | |
Call# | Status | Issued To | Return Due On | Physical Location |
| 026043 |
|
517.53/ZILL/026043 |
On Shelf |
|
|
|
+Copy Specific Information |
2.
 |
|
| Title | Complex variables for scientists and engineers: An introduction |
| Author(s) | Richard E. Norton |
| Publication | Oxford , Oxford University Press, 2010. |
| Description | xiv, 450p. |
| Abstract Note | Norton's Complex Variables for Scientists and Engineers is a new textbook, originally written for the Complex Analysis term of an undergraduate Mathematical Methods of Physics sequence at UCLA. It does not assume any prior knowledge of complex numbers or functions and is therefore suitable for a first course in the subject for undergraduate students who have had an introductory course in the standard calculus of real variables.
The book provides a thorough grounding in the theory of complex functions. The mathematics is careful, yet accessible to any student who knows basic calculus. It covers the subjects essential in any scientific or engineering discipline that uses mathematics beyond the elementary level. The reader will find a clear presentation of complex differentiation and integration, Cauchy's theorem and integral formula, and infinite series and products. There is a long and thorough section on applying the residue theorem to the evaluation of real integrals, and a section on special functions and their integral representations. The book includes the conformal property of analytic functions and its applications to boundary value problems in electrostatics; a topological analysis that leads to the extension of the residue theorem to multiply-connected regions and contours; a section on the method of steepest descent; a section on the Riemann zeta function; and a discussion of the convergence of integral representations, which is rarely presented in detail in introductory texts. Those who want to see the mathematics done carefully, and who are looking for more than a 'cook-book' treatment that presents the basic techniques without exploring all the nooks and crannies of the subject, will find these sections especially satisfying. The preface suggests how to extract a bare-bones course for those in a hurry, without losing sight of the beauty and depth of the subjects. |
| ISBN,Price | 9780198509837 : UKP 29.95(PB) |
| Classification | 517.53
|
| Keyword(s) | 1. COMPLEX ANALYSIS
2. COMPLEX VARIABLES
3. THEORY OF COMPLEX FUNCTIONS
|
| Item Type | Book |
Circulation Data
| Accession# | |
Call# | Status | Issued To | Return Due On | Physical Location |
| 024073 |
|
517.53/NOR/024073 |
On Shelf |
|
|
|
+Copy Specific Information | |