version 1.3, 2006/02/11 02:31:24 |
version 1.8, 2009/02/15 01:51:12 |
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@c $OpenXM: OpenXM/src/asir-contrib/packages/doc/top/misc.oxw,v 1.2 2005/04/14 07:11:58 takayama Exp $ |
@c $OpenXM: OpenXM/src/asir-contrib/packages/doc/top/misc.oxw,v 1.7 2009/02/12 08:12:58 takayama Exp $ |
/*&C |
/*&C |
@node Misc,,, Top |
@node Misc,,, Top |
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Line 50 fix-link.sh $B$r=q$-49$($k$3$H(B. |
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Line 50 fix-link.sh $B$r=q$-49$($k$3$H(B. |
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sm1 |
sm1 |
@subsection [[tigers]] (tigers ox server for toric universal Grobner bases) |
@subsection [[tigers]] (tigers ox server for toric universal Grobner bases) |
tigers |
tigers |
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@subsection [[f_res]] (Comuting resultant) |
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f_res |
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@subsection [[mt_graph]] (3D grapher) |
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mt_graph (oxmgraph) |
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Line 92 As to details, see |
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Line 96 As to details, see |
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@end example |
@end example |
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*/ |
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/*&ja |
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@subsection [[taji_alc]] |
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taji_alc |
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$B%Q%C%1!<%8(B @code{taji_alc.rr} $B$r%m!<%I$9$k$3$H$K$h$j(B, |
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$B0lJQ?tBe?tE*%3%[%b%m%872$K4XO"$9$k4X?t$r%m!<%I$G$-$k(B. |
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(@uref{http://www.math.kobe-u.ac.jp/OpenXM/Current/doc/asir-contrib/ja/taji_alc-html/taji_alc-ja_toc.html, Web $BHG(B Risa/Asir $B0lJQ?tBe?tE*6I=j%3%[%b%m%8!<N`$K4X$9$k(B Risa/Aisr $B%Q%C%1!<%8@bL@=q(B}). |
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$B$3$N%Q%C%1!<%8$N(B asir-contrib $B%^%K%e%"%k$X$NE}9g$O$^$@$G$-$F$$$J$$(B. |
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*/ |
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/*&en |
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@subsection [[taji_alc]] |
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taji_alc |
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With loading the file @code{taji_alc.rr} |
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functions for algebraic local cohomology groups in one variable are imported. |
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*/ |
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/*&C |
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@example |
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import("taji_alc.rr"); |
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taji_alc.laurent_expansion(x,(x-1)^3); |
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@end example |
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*/ |
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/*&ja |
/*&ja |
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@subsection Texinifo $B$G$J$$%^%K%e%"%k(B, $BO@J8Ey(B. |
@subsection Texinifo $B$G$J$$%^%K%e%"%k(B, $BO@J8Ey(B. |
Line 100 As to details, see |
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Line 134 As to details, see |
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@uref{http://www.math.kobe-u.ac.jp/OpenXM/Current/doc/index-doc-ja.html, OpenXM documents}. |
@uref{http://www.math.kobe-u.ac.jp/OpenXM/Current/doc/index-doc-ja.html, OpenXM documents}. |
$B$K$O(B texinfo $B$G=q$+$l$F$$$J$$(B asir-contrib $B$N%U%!%$%k$d4X?t$N%^%K%e%"%k(B, $B$*$h$S(B |
$B$K$O(B texinfo $B$G=q$+$l$F$$$J$$(B asir-contrib $B$N%U%!%$%k$d4X?t$N%^%K%e%"%k(B, $B$*$h$S(B |
$B4XO"O@J8$X$N%j%s%/$,$"$k(B. |
$B4XO"O@J8$X$N%j%s%/$,$"$k(B. |
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(yang, fj_curve, nk_mora $BEy(B) |
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*/ |
*/ |
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