| zip | Baixar grátis |
|---|---|
| rar | Baixar grátis |
| Baixar grátis | |
| mp3 | Baixar grátis |
| audiobook | Baixar grátis |
| kindle | Baixar grátis |
This is not a college textbook. With a college textbook and course, you are expected to develop the skills to independently prove a medium-difficult complex analysis theorem. Our goal here is more modest. After studying this book, you should have the skills to read, follow, and understand someone else's proof of a complex analysis theorem. My first published book is A Study of Bernhard Riemann’s 1859 Paper. In Riemann’s famous paper, he makes several important advances in mathematics and speculates (the "Riemann Hypothesis") about the location of the zeros of the Zeta function. My Riemann book is intended to bring an understanding of Riemann's paper to a wider audience by bridging the gap between John Derbyshire’s excellent but less technical book, Prime Obsession, and Harold Edward's excellent but highly technical book, Riemann’s Zeta Function. In this book, we develop much of the central theory of complex analysis, using standard/classic proofs. In our version of those proofs, we provide enough detail so the reader can follow the proofs (without outside help) from beginning to end. At the end of each chapter, we demonstrate what was learned, either with proofs of supplemental theorems or with exercises for the reader. We provide answers to all exercises in the book Appendix.
Another possibility. You are currently a student and have just finished a course in real analysis. Your course in complex analysis is coming soon. You want to ace the course and are looking for a leg up. If you invest time studying this book (some skimming allowed), your efforts will be rewarded.Background Knowledge AssumedWe assume you have a good understanding of the following topics:
The above list essentially describes knowledge obtained from a course in real analysis or advanced calculus. More than anything, you must be familiar with epsilon-delta proofs.What Is in This Book?
(that is, the exponential, logarithm and trigonometric functions).
Autores populares
Icon Group International (289) Publishing lmgdaw (229) Nikolay Krechet (123) Kennie B Journals (118) Charles Nehme (107) webmarbook design (97) Riddler Books (94) Ondrej Sarek (87) Jillo Trukudo (77) dkdesigns Publishing (76) Mint and Cherry Notebooks (74) Maria Emmrich (73) Just Visualize It (72) Various (69) Moonpeak Library (67) Reynhard Boegl (67) Bettina Schipp (66) matlasor Sticker's (66) Talor Press (66) Joseph Alexander (65)