| Name : genus2reduction
| |
| Version : 0.3
| Vendor : Fedora Project
|
| Release : 21.fc28
| Date : 2018-02-07 12:10:51
|
| Group : Unspecified
| Source RPM : genus2reduction-0.3-21.fc28.src.rpm
|
| Size : 0.09 MB
| |
| Packager : Fedora Project
| |
| Summary : Computes Reductions of Genus 2 Proper Smooth Curves
|
Description :
Computes the conductor and reduction types for a genus 2 hyperelliptic
curve.
As an example of genus2reduction\'s functionality, let C be a proper
smooth curve of genus 2 defined by a hyperelliptic equation
y^2+Q(x)y=P(x), where P(x) and Q(x) are polynomials with rational
coefficients such that deg(Q(x))< 4, deg(P(x))< 7. Let J(C) be the
Jacobian of C, let X be the minimal regular model of C over the ring of
integers Z.
This program determines the reduction of C at any prime number p (that
is the special fiber X_p of X over p), and the exponent f of the
conductor of J(C) at p.
|
RPM found in directory: /packages/linux-pbone/archive.fedoraproject.org/fedora-secondary/releases/28/Everything/i386/os/Packages/g |
