|
|
Sold Out
Book Categories |
| Introduction to the series | ||
| Preface | ||
| Introduction | 1 | |
| 1 | Tangent variation principle: satellite principles | 4 |
| 2 | Nevanlinna and Ahlfors' theories: additions | 40 |
| 3 | [Gamma]-lines' approach in the theory of meromorphic functions | 82 |
| 4 | Distribution of [Gamma]-lines for functions meromorphic in C: Applications | 102 |
| 5 | Some applied problems | 144 |
| References | 165 | |
| Index | 175 |
| Price | Condition | Delivery | Seller | Action |
| $105.55 | Digital |
| WonderClub |
Dunne Macc
reviewed Gamma-Lines: On the Geometry of Real and Complex Functions on March 21, 2016
Gamma-Lines
This book emphasizes basic details that are probably assumed known in many analysis courses. Someone at the graduate level (who understands the material at that level) would find this book to be too simple, but I found it to be very helpful while taking an undergraduate analysis course.
Login|Complaints|Blog|Games|Digital Media|Souls|Obituary|Contact Us|FAQ
CAN'T FIND WHAT YOU'RE LOOKING FOR? CLICK HERE!!! X
You must be logged in to add to WishlistX
This item is in your Wish List
X
This item is in your Collection
Gamma-Lines: On the Geometry of Real and Complex Functions
X
This Item is in Your Inventory
Gamma-Lines: On the Geometry of Real and Complex Functions
X
You must be logged in to review the productsX
X
X
Add Gamma-Lines: On the Geometry of Real and Complex Functions, The history of mathematics is, to a considerable extent, connected with the study of solutions of the equation f(x)=a=const for functions f(x) of one real or complex variable. Therefore, it is surprising that we know very little about solutions of u(x,y)=, Gamma-Lines: On the Geometry of Real and Complex Functions to the inventory that you are selling on WonderClubX
X
Add Gamma-Lines: On the Geometry of Real and Complex Functions, The history of mathematics is, to a considerable extent, connected with the study of solutions of the equation f(x)=a=const for functions f(x) of one real or complex variable. Therefore, it is surprising that we know very little about solutions of u(x,y)=, Gamma-Lines: On the Geometry of Real and Complex Functions to your collection on WonderClub |
