| version 1.17, 2004/05/14 01:25:03 |
version 1.18, 2004/05/28 01:22:13 |
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| /*$OpenXM: OpenXM/src/asir-contrib/packages/doc/sm1.oxweave,v 1.16 2004/03/05 19:05:11 ohara Exp $ */ |
/*$OpenXM: OpenXM/src/asir-contrib/packages/doc/sm1.oxweave,v 1.17 2004/05/14 01:25:03 takayama Exp $ */ |
| |
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| /*&C |
/*&C |
| @c DO NOT EDIT THIS FILE oxphc.texi |
@c DO NOT EDIT THIS FILE oxphc.texi |
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| @itemize @bullet |
@itemize @bullet |
| @item Ask the sm1 server to multiply @var{f} and @var{g} in the ring of differential operators over @var{v}. |
@item Ask the sm1 server to multiply @var{f} and @var{g} in the ring of differential operators over @var{v}. |
| @item @code{sm1.mul_h} is for homogenized Weyl algebra. |
@item @code{sm1.mul_h} is for homogenized Weyl algebra. |
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@item BUG: @code{sm1.mul(p0*dp0,1,[p0])} returns |
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@code{dp0*p0+1}. |
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A variable order such that d-variables come after non-d-variables |
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is necessary for the correct computation. |
| @end itemize |
@end itemize |
| */ |
*/ |
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| @item sm1$B%5!<%P(B $B$K(B @var{f} $B$+$1$k(B @var{g} $B$r(B @var{v} |
@item sm1$B%5!<%P(B $B$K(B @var{f} $B$+$1$k(B @var{g} $B$r(B @var{v} |
| $B>e$NHyJ,:nMQAG4D$G$d$C$F$/$l$k$h$&$KMj$`(B. |
$B>e$NHyJ,:nMQAG4D$G$d$C$F$/$l$k$h$&$KMj$`(B. |
| @item @code{sm1.mul_h} $B$O(B homogenized Weyl $BBe?tMQ(B. |
@item @code{sm1.mul_h} $B$O(B homogenized Weyl $BBe?tMQ(B. |
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@item BUG: @code{sm1.mul(p0*dp0,1,[p0])} $B$O(B |
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@code{dp0*p0+1} $B$rLa$9(B. |
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d$BJQ?t$,8e$m$K$/$k$h$&$JJQ?t=g=x$,$O$$$C$F$$$J$$$H(B, $B$3$N4X?t$O@5$7$$Ez$($rLa$5$J$$(B. |
| @end itemize |
@end itemize |
| */ |
*/ |
| |
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