Tracked shipping to New Zealand with premium packaging for just NZ$15 

Ship to
New Zealand
0

My Account

  • argentina
  • chile
  • colombia
  • españa
  • méxico
  • perú
  • estados unidos
  • internacional

menu

Select your country

Americas

Europe

Rest of the world

portada algebraic geometry iii: complex algebraic varieties. algebraic curves and their jacobians
Type
Physical Book
Illustrated by
Contributions by
Translated by
Publisher
Author
Year
2010
Language
English
Pages
270
Format
Paperback
Dimensions
23.4x15.6x1.5 cm
Weight
0.39 kg.
ISBN
3642081185
ISBN13
9783642081187
Categories

algebraic geometry iii: complex algebraic varieties. algebraic curves and their jacobians

A. N. Parshin (Illustrated by) · V. S. Kulikov (Contributions by) · I. Rivin (Translated by) · Springer · Paperback

algebraic geometry iii: complex algebraic varieties. algebraic curves and their jacobians - Parshin, A. N. ; Kulikov, V. S. ; Rivin, I.

Cheaper New Book Imported to New Zealand
Delivery: 15 Dec - 30 Dec Shipping: 15 to 19 business days.
NZ$ 329.47
Faster New Book Imported to New Zealand
Delivery: 02 Dec - 09 Dec Shipping: 6 to 7 business days.
NZ$ 382.30
Import costs and 15% GST included in the price ✅
NZ$ 329.47

Choose the list to add your product or create one New List

Go to My Wishlists
Calculate shipping cost

Synopsis "algebraic geometry iii: complex algebraic varieties. algebraic curves and their jacobians"

Starting with the end of the seventeenth century, one of the most interesting directions in mathematics (attracting the attention as J. Bernoulli, Euler, Jacobi, Legendre, Abel, among others) has been the study of integrals of the form r dz l Aw(T) = -, TO W where w is an algebraic function of z. Such integrals are now called abelian. Let us examine the simplest instance of an abelian integral, one where w is defined by the polynomial equation (1) where the polynomial on the right hand side has no multiple roots. In this case the function Aw is called an elliptic integral. The value of Aw is determined up to mv + nv, where v and v are complex numbers, and m and n are 1 2 1 2 integers. The set of linear combinations mv+ nv forms a lattice H C C, and 1 2 so to each elliptic integral Aw we can associate the torus C/ H. 2 On the other hand, equation (1) defines a curve in the affine plane C = 2 2 {(z, w)}. Let us complete C2 to the projective plane lP' = lP' (C) by the addition of the "line at infinity", and let us also complete the curve defined 2 by equation (1). The result will be a nonsingular closed curve E C lP' (which can also be viewed as a Riemann surface). Such a curve is called an elliptic curve.

Customers reviews

More customer reviews
  • 0% (0)
  • 0% (0)
  • 0% (0)
  • 0% (0)
  • 0% (0)

Frequently Asked Questions about the Book

Is the book original?

All books in our catalog are Original.

In what language is the book written?

The book is written in English.

What is the format of this book?

The binding of this edition is Paperback.

Questions and Answers about the Book

Do you have a question about the book? Login to be able to add your own question.

Opinions about Bookdelivery

More customer reviews