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Elliptic Curves@


URL: http://magma.maths.usyd.edu.au/
ODP description: A large, well-supported software package for computationally hard problems in algebra, number theory, geometry and combinatorics.
Page description: The Magma Computational Algebra system for algebra, number theory and geometry.

URL: http://www.math.fsu.edu/~hoeij/compalg/algcurves.html
ODP description: Examples, test files, plots, documentation.
Page title: The algcurves package in Maple.

URL: http://surf.sourceforge.net/
ODP description: A tool to visualize real algebraic geometry: plane algebraic curves, algebraic surfaces and hyperplane sections of surfaces.
Page title: surf - Home

URL: http://www.ticam.utexas.edu/CCV/projects/shastra/toolkits/ganith.html
ODP description: Algebraic geometry tookit for the computation and visualization of algebraic equations. FTP download.

URL: http://www.risc.uni-linz.ac.at/software/casa/
ODP description: Computer Algebra Software for constructive Algebraic geometry. Designed for performing computations and reasoning about geometric objects in classical algebraic geometry, in particular affine and projective algebraic geometry over an algebraically closed field of characteristic 0.
Page title: CASA

URL: http://www.math.lsu.edu/~wamelen/genus2.html
ODP description: Pari/GP and Mathematica code to: Compute an equation for a genus 2 curve with a given Jacobian; Move points between the analytic Jacobian (as a torus) and the algebraic Jacobian (as a variety); Work with a fundamental domain for 2 dimensional Siegel upper half-space.
Page title: Programs for certain computations on genus 2 curves and their Jacobians
Page description: Programs

URL: http://www.math.fsu.edu/~hoeij/compalg/IntBasis/
ODP description: Algorithms coded in Maple for computing with algebraic curves. The main algorithm computes an integral basis of an algebraic function field using Puiseux expansions.

URL: http://www.th.physik.uni-bonn.de/th/People/netah/cy/codes/inst.m
ODP description: Mathematica program which calculates instanton numbers and other data for Calabi-Yau complete intersections in toric varieties by A. Klemm.

URL: http://www.th.physik.uni-bonn.de/th/People/netah/cy/codes/tess.html
ODP description: C code which computes the Hodge number of complete intersection Calabi-Yau manifolds embedded in products of ordinary projective spaces.



  
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