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Algebraic Geometry III: Complex Algebraic Varieties Algebraic Curves and Their Jacobians
. Ed(S): Parshin, A.N.; Shafarevich, I. R.
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Description for Algebraic Geometry III: Complex Algebraic Varieties Algebraic Curves and Their Jacobians
hardcover. Dealing with the subject of complex algebraic geometry, this work offers a succinct summary of the areas it covers, while providing coverage of certain important fields. It presents an introduction to the work on the interactions between the classical area of the geometry of complex algebraic curves and their Jacobian varieties. Editor(s): Parshin, A.N.; Shafarevich, I. R. Translator(s): Rivin, I. Series: Encyclopaedia of Mathematical Sciences. Num Pages: 270 pages, biography. BIC Classification: PBMW. Category: (P) Professional & Vocational; (UP) Postgraduate, Research & Scholarly. Dimension: 234 x 156 x 17. Weight in Grams: 1270.
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 ... Read more
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 ... Read more
Product Details
Format
Hardback
Publication date
1997
Publisher
Springer Germany
Number of pages
270
Condition
New
Series
Encyclopaedia of Mathematical Sciences
Number of Pages
270
Place of Publication
Berlin, Germany
ISBN
9783540546818
SKU
V9783540546818
Shipping Time
Usually ships in 15 to 20 working days
Ref
99-15
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