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Current topics in complex algebraic geometry/ edited by Herbert Clemens and János Kollár.

Contributor(s): Series: Mathematical Sciences Research Institute publications ; 28Publication details: Cambridge, UK: New York: Cambridge University Press, 1995.Description: xi, 158 p.; 24 cmISBN:
  • 0521562449
Subject(s): DDC classification:
  • 516.35 C976
Contents:
Fundamental groups of smooth projective varieties / Donu Arapura -- Vector bundles on curves and generalized theta functions : recent results and open problems / Arnaud Beauville -- Recent results in higher dimensional birational geometry / Alessio Corti -- The Schottky problem : an update / Olivier Debarre -- Spectral covers / Ron Donagi -- Adjoint linear systems / Lawrence Ein -- Torelli groups and geometry of moduli spaces of curves / Richard M. Hain -- Vector bundles and Brill-Noether theory / Shigeru Mukai .
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Holdings
Item type Current library Collection Call number Copy number Status Date due Barcode
Books Books Castorina Estantes Abertas (Open Shelves) Livros (Books) 516.35 C976 1995 IMPA (Browse shelf(Opens below)) 1 Available 39063000074750
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516.35 C877t 2011 IMPA Toric varieties/ 516.35 C877u 1998 IMPA Using algebraic geometry/ 516.35 C877u 2005 IMPA Using algebraic geometry/ 516.35 C976 1995 IMPA Current topics in complex algebraic geometry/ 516.35 C988i 2018 IMPA Introduction to algebraic geometry/ 516.35 C988i 2018 IMPA Introduction to algebraic geometry/ 516.35 C988r 2004 IMPA Resolution of singularities/

Includes bibliographical references.

Fundamental groups of smooth projective varieties / Donu Arapura -- Vector bundles on curves and generalized theta functions : recent results and open problems / Arnaud Beauville -- Recent results in higher dimensional birational geometry / Alessio Corti -- The Schottky problem : an update / Olivier Debarre -- Spectral covers / Ron Donagi -- Adjoint linear systems / Lawrence Ein -- Torelli groups and geometry of moduli spaces of curves / Richard M. Hain -- Vector bundles and Brill-Noether theory / Shigeru Mukai .

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