Changeset 73c3c95 in git


Ignore:
Timestamp:
Sep 29, 2010, 5:50:51 PM (14 years ago)
Author:
Hans Schoenemann <hannes@…>
Branches:
(u'fieker-DuVal', '117eb8c30fc9e991c4decca4832b1d19036c4c65')(u'spielwiese', '38077648e7239f98078663eb941c3c979511150a')
Children:
4708af17f762c99d15cb939acfd22139c9de5550
Parents:
c6af37758b6eecc0501fc75ccf32f552185b2924
Message:
format fix

git-svn-id: file:///usr/local/Singular/svn/trunk@13335 2c84dea3-7e68-4137-9b89-c4e89433aadc
File:
1 edited

Legend:

Unmodified
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  • Singular/LIB/dmod.lib

    rc6af37 r73c3c95  
    4242
    4343GUIDE:
    44 - Ann F^s = I(F^s) = LD in D(R)[s] can be computed by Sannfs [BM, OT, LOT]
    45 - Ann^(1) F^s in D(R)[s] can be computed by Sannfslog
    46 - global Bernstein polynomial bs in K[s] can be computed by bernsteinBM
    47 - Ann F^s0 = I(F^s0) = LD0 in D(R) can be computed by annfs0, annfs, annfsBM,
     44@*- Ann F^s = I(F^s) = LD in D(R)[s] can be computed by Sannfs [BM, OT, LOT]
     45@*- Ann^(1) F^s in D(R)[s] can be computed by Sannfslog
     46@*- global Bernstein polynomial bs in K[s] can be computed by bernsteinBM
     47@*- Ann F^s0 = I(F^s0) = LD0 in D(R) can be computed by annfs0, annfs, annfsBM,
    4848    annfsOT, annfsLOT, annfs2, annfsRB etc.
    49 - all the relevant data to F^s (LD, LD0, bs, PS) are computed by operatorBM
    50 - operator PS can be computed via operatorModulo or operatorBM
    51 
    52 - annihilator of F^{s1} for a number s1 is computed with annfspecial
    53 - annihilator of F_1^s_1 * ... * F_p^s_p is computed with annfsBMI
    54 - computing the multiplicity of a rational number r in the Bernstein poly
     49@*- all the relevant data to F^s (LD, LD0, bs, PS) are computed by operatorBM
     50@*- operator PS can be computed via operatorModulo or operatorBM
     51
     52@*- annihilator of F^{s1} for a number s1 is computed with annfspecial
     53@*- annihilator of F_1^s_1 * ... * F_p^s_p is computed with annfsBMI
     54@*- computing the multiplicity of a rational number r in the Bernstein poly
    5555   of a given ideal goes with checkRoot
    56 - check, whether a given univariate polynomial divides the Bernstein poly
     56@*- check, whether a given univariate polynomial divides the Bernstein poly
    5757   goes with checkFactor
    58 
    5958
    6059PROCEDURES:
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