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Other Manuals

This section introduces other manuals in the asir-contrib project.

This section also describes functions that have not yet been classifed. These will be moved to independent sections in a future.

[[dsolv]] (Solving the initial ideal for holonomic systems)

dsolv

[[ok_diff]] (Okutani's library for differential operators)

ok_diff

[[ok_dmodule]] (Okutani's library for D-modules)

ok_dmodule

[[plucker]] (Plucker relations)

plucker

[[pfpcoh]] (Ohara's library for homology/cohomology groups for p F q )

pfpcoh

[[gnuplot]] (gnuplot ox server for graphics)

gnuplot

[[mathematica]] (Mathematica (TM) ox server)

mathematica

[[om]] (om (java) ox server for translating CMO and OpenMath)

om

[[phc]] (PHC ox server for solving systems of algebraic equations by the homotopy method)

phc

[[sm1]] (Kan/sm1 ox server for the ring of differential operators)

sm1

[[tigers]] (tigers ox server for toric universal Grobner bases)

tigers

[[todo_parametrize]]

todo_parametrize/todo_parametrize_toc

With loading the file todo_parametrize/todo_parametrize.rr the function paramerize is installed. The function finds a parametric expression of a given rational curve. As to details, see See section `' in A package for algebraic curves (in Japanese).

[1205] load("todo_parametrize/todo_parametrize.rr");
1
[1425] parametrize(y^2-x^3);
[155*t^2+20*t+1,720*t^4+1044*t^3+580*t^2,155*t^4+20*t^3+t^2,(-x)/(y)]
[1426] parametrize(y^2+x^3);
[-t,1,t^3,(-x)/(y)]

[[taji_alc]]

taji_alc

With loading the file taji_alc.rr functions for algebraic local cohomology groups in one variable are imported.

import("taji_alc.rr");
taji_alc.laurent_expansion(x,(x-1)^3);

Manual and papers which are not written in texinfo.

Links to manuals and papers related to files and commands in asir-contrib are at OpenXM documents.


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