<--- Back to Details
First PageDocument Content
Field theory / Complex analysis / Intersection theory / Residue / Algebraic number field / Polynomials / Chow ring / Abstract algebra / Mathematical analysis / Mathematics
Date: 2007-05-15 00:07:33
Field theory
Complex analysis
Intersection theory
Residue
Algebraic number field
Polynomials
Chow ring
Abstract algebra
Mathematical analysis
Mathematics

ACTA ARITHMETICA LXXIII[removed])

Add to Reading List

Source URL: matwbn.icm.edu.pl

Download Document from Source Website

File Size: 366,73 KB

Share Document on Facebook

Similar Documents

Algebra / Mathematics / Polynomials / Computer algebra / Polynomial / General number field sieve / Resultant / Irreducible polynomial / Factorization / Polynomial greatest common divisor / Degree of a polynomial

MATHEMATICS OF COMPUTATION Volume 00, Number 0, Pages 000–000 SXXBETTER POLYNOMIALS FOR GNFS SHI BAI, CYRIL BOUVIER, ALEXANDER KRUPPA, AND PAUL ZIMMERMANN

DocID: 1xVRE - View Document

Mathematical analysis / Fractals / Complex dynamics / Mathematics / Dynamical systems / Metaphysics / Systems theory / Periodic point / Julia set / Orbit / Complex quadratic polynomial / Periodic points of complex quadratic mappings

An Introduction to the Dynamics of Real and Complex Quadratic Polynomials. May 30, 2011 Abstract

DocID: 1xVv1 - View Document

On Computing the Resultant of Generic Bivariate Polynomials Gilles Villard Univ Lyon, CNRS, ENS de Lyon, Inria, Université Claude Bernard Lyon 1, LIP UMR 5668, FLyon, France ABSTRACT An algorithm is presented for

DocID: 1xVkU - View Document

Algebra / Mathematics / Polynomials / Abstract algebra / Polynomial / Irreducible polynomial / Factorization of polynomials / Resultant / Algebraic geometry / Factorization / Polynomial greatest common divisor / Permutation polynomial

LibPoly: A Library for Reasoning about Polynomials∗ Dejan Jovanovi´c and Bruno Dutertre SRI International Abstract LibPoly is a C library for computing with polynomials. It provides data structures to represent multiv

DocID: 1xUTX - View Document