Changeset 75cc14 in git


Ignore:
Timestamp:
Nov 27, 2007, 3:40:11 PM (16 years ago)
Author:
Viktor Levandovskyy <levandov@…>
Branches:
(u'spielwiese', 'fe61d9c35bf7c61f2b6cbf1b56e25e2f08d536cc')
Children:
7ea9a580aa9a8b278488d17131c78ec09b3b1104
Parents:
29561233f31504ddf5cfdf2aa2c242bb0baa79a7
Message:
*levandov: doc changes


git-svn-id: file:///usr/local/Singular/svn/trunk@10446 2c84dea3-7e68-4137-9b89-c4e89433aadc
File:
1 edited

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  • Singular/LIB/dmod.lib

    r2956123 r75cc14  
    11//////////////////////////////////////////////////////////////////////////////
    2 version="$Id: dmod.lib,v 1.22 2007-11-27 11:08:51 Singular Exp $";
     2version="$Id: dmod.lib,v 1.23 2007-11-27 14:40:11 levandov Exp $";
    33category="Noncommutative";
    44info="
     
    4141
    4242annfs(F[,S,eng]);       compute Ann F^s0 in D and Bernstein poly for a poly F
     43annfspecial(I, F, m, n);  compute Ann F^n from Ann F^s for a poly F and a number n
    4344Sannfs(F[,S,eng]);      compute Ann F^s in D[s] for a poly F
    4445Sannfslog(F[,eng]);     compute Ann^(1) F^s in D[s] for a poly F
     
    37453746
    37463747proc annfspecial(ideal I, poly F, int mir, number n)
    3747 "USAGE:  annfspecial(I,F,mir,s0);  I an ideal, F a poly, int mir, number s0
     3748"USAGE:  annfspecial(I,F,mir,n);  I an ideal, F a poly, int mir, number n
    37483749RETURN:  ideal
    3749 PURPOSE: compute the annihilator ideal of f^s0 in the Weyl Algebra for a rational number s0
     3750PURPOSE: compute the annihilator ideal of F^n in the Weyl Algebra for a rational number n
    37503751ASSUME:  the basering contains 's' as a variable
    37513752NOTE:    We assume that the basering is D[s],
    37523753@*          ideal I is the Ann F^s in D[s] (obtained with e.g. SannfsBM, SannfsLOT, SannfsOT)
    37533754@*          integer 'mir' is the minimal integer root of the Bernstein polynomial of F
    3754 @*          and the number s0 is rational.
    3755 @*       We compute the real annihilator for any value of s0 (both generic and exceptional).
     3755@*          and the number n is rational.
     3756@*       We compute the real annihilator for any rational value of n (both generic and exceptional).
    37563757@*       The implementation goes along the lines of Saito-Sturmfels-Takayama, Alg. 5.3.15
    37573758@*       If printlevel=1, progress debug messages will be printed,
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