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An Introduction to Complex Analysis Vital Source e-bog
Ravi P. Agarwal, Kanishka Perera og Sandra Pinelas
(2011)
Springer Nature
589,00 kr.
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An Introduction to Complex Analysis
Ravi P. Agarwal, Kanishka Perera og Sandra Pinelas
(2011)
Sprog: Engelsk
Springer
969,00 kr.
Print on demand. Leveringstid vil være ca 2-3 uger.
Detaljer om varen
- Vital Source searchable e-book (Fixed pages)
- Udgiver: Springer Nature (Juli 2011)
- Forfattere: Ravi P. Agarwal, Kanishka Perera og Sandra Pinelas
- ISBN: 9781461401957
This textbook introduces the subject of complex analysis to advanced undergraduate and graduate students in a clear and concise manner. Key features of this textbook: effectively organizes the subject into easily manageable sections in the form of 50 class-tested lectures, uses detailed examples to drive the presentation, includes numerous exercise sets that encourage pursuing extensions of the material, each with an “Answers or Hints” section, covers an array of advanced topics which allow for flexibility in developing the subject beyond the basics, provides a concise history of complex numbers. An Introduction to Complex Analysis will be valuable to students in mathematics, engineering and other applied sciences. Prerequisites include a course in calculus.
Licens varighed:
Bookshelf online: 5 år fra købsdato.
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Udgiveren oplyser at følgende begrænsninger er gældende for dette produkt:
Print: 2 sider kan printes ad gangen
Copy: højest 2 sider i alt kan kopieres (copy/paste)
Bookshelf online: 5 år fra købsdato.
Bookshelf appen: ubegrænset dage fra købsdato.
Udgiveren oplyser at følgende begrænsninger er gældende for dette produkt:
Print: 2 sider kan printes ad gangen
Copy: højest 2 sider i alt kan kopieres (copy/paste)
Detaljer om varen
- 1. Udgave
- Hardback: 346 sider
- Udgiver: Springer (Juli 2011)
- Forfattere: Ravi P. Agarwal, Kanishka Perera og Sandra Pinelas
- ISBN: 9781461401940
This textbook introduces the subject of complex analysis to advanced undergraduate and graduate students in a clear and concise manner. Key features of this textbook: effectively organizes the subject into easily manageable sections in the form of 50 class-tested lectures, uses detailed examples to drive the presentation, includes numerous exercise sets that encourage pursuing extensions of the material, each with an "Answers or Hints" section, covers an array of advanced topics which allow for flexibility in developing the subject beyond the basics, provides a concise history of complex numbers. An Introduction to Complex Analysis will be valuable to students in mathematics, engineering and other applied sciences. Prerequisites include a course in calculus.
-Preface. -Complex Numbers
I. - Complex Numbers
II. - Complex Numbers
III. - Set Theory in the Complex Plane. - Complex Functions. -Analytic Functions
I. - Analytic Functions
II. - Elementary Functions
I. - Elementary Functions
II. - Mappings by Functions
I. - Mappings by Functions
II. - Curves, Contours, and Simply Connected Domains. - Complex Integration. -Independence of Path. - Cauchy-Goursat Theorem. - Deformation Theorem. - Cauchy's Integral Formula. - Cauchy's Integral Formula for Derivatives. - The Fundamental Theorem of Algebra. - Maximum Modulus Principle. - Sequences and Series of Numbers. - Sequences and Series of Functions. - Power Series. -Taylor's Series. -Laurent's Series. - Zeros of Analytic Functions. -Analytic Continuation. -Symmetry and Reflection. -Singularities and Poles
I. -Singularities and Poles
II. - Cauchy's Residue Theorem. - Evaluation of Real Integrals by Contour Integration
I. - Evaluation of Real Integrals by Contour Integration
II. -Indented Contour Integrals. -Contour Integrals Involving Multi-valued Functions. -Summation of Series. -Argument Principle and Rouch?e and Hurwitz Theorems. -Behavior of Analytic Mappings. - Conformal Mappings. -Harmonic Functions. -The Schwarz-Christoffel Transformation. -Infinite Products. - Weierstrass's Factorization Theorem. - Mittag-Leffler Theorem. -Periodic Functions. -The Riemann Zeta Function. -Bieberbach's Conjecture. -Riemann Surfaces. -Julia and Mandelbrot Sets. -History of Complex Numbers. -References for Further Reading. -Index
I. - Complex Numbers
II. - Complex Numbers
III. - Set Theory in the Complex Plane. - Complex Functions. -Analytic Functions
I. - Analytic Functions
II. - Elementary Functions
I. - Elementary Functions
II. - Mappings by Functions
I. - Mappings by Functions
II. - Curves, Contours, and Simply Connected Domains. - Complex Integration. -Independence of Path. - Cauchy-Goursat Theorem. - Deformation Theorem. - Cauchy's Integral Formula. - Cauchy's Integral Formula for Derivatives. - The Fundamental Theorem of Algebra. - Maximum Modulus Principle. - Sequences and Series of Numbers. - Sequences and Series of Functions. - Power Series. -Taylor's Series. -Laurent's Series. - Zeros of Analytic Functions. -Analytic Continuation. -Symmetry and Reflection. -Singularities and Poles
I. -Singularities and Poles
II. - Cauchy's Residue Theorem. - Evaluation of Real Integrals by Contour Integration
I. - Evaluation of Real Integrals by Contour Integration
II. -Indented Contour Integrals. -Contour Integrals Involving Multi-valued Functions. -Summation of Series. -Argument Principle and Rouch?e and Hurwitz Theorems. -Behavior of Analytic Mappings. - Conformal Mappings. -Harmonic Functions. -The Schwarz-Christoffel Transformation. -Infinite Products. - Weierstrass's Factorization Theorem. - Mittag-Leffler Theorem. -Periodic Functions. -The Riemann Zeta Function. -Bieberbach's Conjecture. -Riemann Surfaces. -Julia and Mandelbrot Sets. -History of Complex Numbers. -References for Further Reading. -Index
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