Changeset 803c5a1 in git


Ignore:
Timestamp:
Dec 22, 2000, 2:55:14 PM (22 years ago)
Author:
Gert-Martin Greuel <greuel@…>
Branches:
(u'jengelh-datetime', 'ceac47cbc86fe4a15902392bdbb9bd2ae0ea02c6')(u'spielwiese', '00e2e9c41af3fde1273eb3633f4c0c7c3db2579d')
Children:
8942a5b3190ffdb5622125ddc7c005c0b1b725d2
Parents:
558eb2e4904ef3d1c00dc5ccf1cdf5d4d5e4532a
Message:
* GMG: Kosmetik


git-svn-id: file:///usr/local/Singular/svn/trunk@4981 2c84dea3-7e68-4137-9b89-c4e89433aadc
Location:
Singular/LIB
Files:
3 edited

Legend:

Unmodified
Added
Removed
  • Singular/LIB/general.lib

    r558eb2 r803c5a1  
    1 // $Id: general.lib,v 1.29 2000-12-19 14:37:25 anne Exp $
    21//GMG, last modified 18.6.99
    32//anne, added deleteSublist and watchdog 12.12.2000
    43///////////////////////////////////////////////////////////////////////////////
    5 
    6 version="$Id: general.lib,v 1.29 2000-12-19 14:37:25 anne Exp $";
     4version="$Id: general.lib,v 1.30 2000-12-22 13:52:31 greuel Exp $";
    75category="General purpose";
    86info="
    9 LIBRARY:  general.lib   PROCEDURES OF GENERAL TYPE
     7LIBRARY:  general.lib   Elementary Computations of General Type
    108
    119PROCEDURES:
     
    10331031
    10341032proc watchdog(int i, string cmd)
    1035 "USAGE  : watchdog(i,cmd); i -- integer; cmd -- string
     1033"USAGE  : watchdog(i,cmd); i integer; cmd string
    10361034RETURNS: Result of cmd, if the result can be computed in
    10371035         i seconds. Otherwise the computation is interrupted after
     
    11321130
    11331131proc deleteSublist(intvec v,list l)
    1134 "USAGE:   deleteSublist(v,l); -- intvec v; list l
     1132"USAGE:   deleteSublist(v,l); intvec v; list l
    11351133         where the entries of the integer vector v correspond to the
    11361134         positions of the elements to be deleted
  • Singular/LIB/graphics.lib

    r558eb2 r803c5a1  
    1 // $Id: graphics.lib,v 1.7 2000-12-19 15:05:26 anne Exp $
    2 //
    3 // author : Christian Gorzel email: gorzelc@math.uni-muenster.de
    4 //
    5 ///////////////////////////////////////////////////////////////////////////////
    6 version="$Id: graphics.lib,v 1.7 2000-12-19 15:05:26 anne Exp $";
     1///////////////////////////////////////////////////////////////////////////////
     2version="$Id: graphics.lib,v 1.8 2000-12-22 13:53:49 greuel Exp $";
    73category="Visualization";
    84info="
    9 LIBRARY: graphics.lib    PROCEDURES FOR GRAPHICS WITH MATHEMATICA
    10 
     5LIBRARY: graphics.lib    Procedures to use Graphics with Mathematica
    116AUTHOR:   Christian Gorzel, gorzelc@math.uni-muenster.de
     7
    128PROCEDURES:
    139 staircase(fname,I);  Mathematica text for displaying staircase of I
    1410 mathinit();          string for loading Mathematica's ImplicitPlot
    15  mplot(fname,I[# s]);  Mathematica text for various plots
     11 mplot(fname,I[# s]); Mathematica text for various plots
    1612";
    1713
     
    1915
    2016proc staircase(string fname,ideal I)
    21 "USAGE:   staircase(); I ideal in two variables
     17"USAGE:   staircase(s,I); s a string, I ideal in two variables
    2218RETURN:  string with Mathematica input for displaying staircase (exponent
    2319         vectors of initial ideal) of I
     
    154150///////////////////////////////////////////////////////////////////////////////
    155151proc  mplot(string fname,ideal I,list #)
    156 "USAGE:   mplot(I[,#]); fname string; I ideal , # strings representing the
    157                          plot region or further ideals
     152"USAGE:   mplot(fname, I[,s]); fname string; I ideal, s strings representing
     153         the plot region or further ideals
    158154RETURN:  string, text with Mathematica commands to display a plot
    159155NOTE:    The plotregion is defaulted to -1,1 around zero
     
    170166         ideal with 1 generator (or one polynomial) in two variables means
    171167          an implicit curve given as  f == 0
    172 
    173168EXAMPLE: example mplot; shows an example
    174169"
  • Singular/LIB/hnoether.lib

    r558eb2 r803c5a1  
    1 // $Id: hnoether.lib,v 1.25 2000-12-19 15:05:27 anne Exp $
    2 // last change:           31.08.00
     1// last change, ML: 31.08.00
    32///////////////////////////////////////////////////////////////////////////////
    43// This library is for Singular 1-3-7 or newer
    54
    6 version="$Id: hnoether.lib,v 1.25 2000-12-19 15:05:27 anne Exp $";
     5version="$Id: hnoether.lib,v 1.26 2000-12-22 13:55:14 greuel Exp $";
    76category="Singularities";
    87info="
    9 LIBRARY:  hnoether.lib   Procedures for the Hamburger-Noether (Puiseux) development
    10 
     8LIBRARY:  hnoether.lib   Hamburger-Noether (Puiseux) Development
    119AUTHOR:   Martin Lamm,   lamm@mathematik.uni-kl.de
    1210
    1311OVERVIEW:
    14            A library for computing the Hamburger-Noether resp. Puiseux
    15            development of a plane curve singularity following A. Campillo:
    16            Algebroid curves in positive characteristic, Lecture Notes in Math.
    17            813, Springer (1980).
    18            The library contains also procedures for computing the (topological)
    19            numerical invariants of plane curve singularities.
     12 A library for computing the Hamburger-Noether resp. Puiseux development
     13 of a plane curve singularity following A. Campillo: Algebroid curves
     14 in positive characteristic, Lecture Notes in Math. 813, Springer (1980).
     15 The library contains also procedures for computing the (topological)
     16 numerical invariants of plane curve singularities.
    2017
    2118MAIN PROCEDURES:
    22  HNdevelop(f);       Hamburger-Noether development of f
    23  develop(f [,n]);    Hamburger-Noether development of irreducible curves
    24  reddevelop(f);      Hamburger-Noether development of reducible curves
    25  essdevelop(f);      Hamburger-Noether development of essential branches
    26  extdevelop(hne,n);  extension of the Hamburger-Noether development hne of f
    27  param(hne [,x]);    returns a parametrization of f (input=output(develop))
    28  displayHNE(hne);    display Hamburger-Noether development as an ideal
    29  invariants(hne);    invariants of f, e.g. the characteristic exponents
    30  displayInvariants(hne);  display invariants of f
    31  intersection(hne1,hne2); intersection multiplicity of two curves
    32  multsequence(hne);  sequence of multiplicities
     19 HNdevelop(f);              Hamburger-Noether (H-N) development of f
     20 develop(f [,n]);           H-N development of irreducible curves
     21 reddevelop(f);             H-N development of reducible curves
     22 essdevelop(f);             H-N development of essential branches
     23 extdevelop(hne,n);         extension of the H-N development hne of f
     24 param(hne [,x]);          a parametrization of f (input=output(develop))
     25 displayHNE(hne);           display H-N development as an ideal
     26 invariants(hne);           invariants of f, e.g. the characteristic exponents
     27 multsequence(hne);         sequence of multiplicities
     28 displayInvariants(hne);    display invariants of f
     29 intersection(hne1,hne2);   intersection multiplicity of two curves
    3330 displayMultsequence(hne);  display sequence of multiplicities
    34  stripHNE(hne);      reduce amount of memory consumed by hne
    35  is_irred(f);        test for irreducibility
     31 stripHNE(hne);             reduce amount of memory consumed by hne
     32 is_irred(f);               test for irreducibility
    3633
    3734AUXILIARY PROCEDURES:
    38  puiseux2generators(m,n); convert Puiseux pairs to generators of semigroup
    39  multiplicities(hne);     multiplicities of blowed up curves
    40  separateHNE(hne1,hne2);  number of quadratic transf. needed for separation
    41  squarefree(f);      returns a squarefree divisor of the poly f
    42  allsquarefree(f,l); returns the maximal squarefree divisor of the poly f
    43  further_hn_proc();  show further procedures useful for interactive use
    44 
    45 KEYWORDS: Hamburger-Noether expansion; curve singularities
     35 puiseux2generators(m,n);   convert Puiseux pairs to generators of semigroup
     36 multiplicities(hne);       multiplicities of blowed up curves
     37 separateHNE(hne1,hne2);    number of quadratic transf. needed for separation
     38 squarefree(f);            a squarefree divisor of the poly f
     39 allsquarefree(f,l);       the maximal squarefree divisor of the poly f
     40 further_hn_proc();         show further procedures useful for interactive use
     41
     42KEYWORDS: Hamburger-Noether expansion; Puiseux expansion; curve singularities
    4643";
    4744///////////////////////////////////////////////////////////////////////////////
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