$BL\(B $B
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$BI=;f(B |
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$BL\
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1. |
$B$O$8$a$K(B |
1.1$B!!GX7J$HL\E*(B |
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1.2$B!!(BWG$B%a%s%P(B |
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1.3$B!!8!F$7P0^(B |
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2. |
$B3F%W%m%0%i%`$N8!F$(B |
2.1 $BJ?9TJ?HD4VMpN.2r@O%3!<%I$N@-G=I>2A$H%O%$%V%j%C%IJBNs@-G=?dDj$N;n$_(B |
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2.2 $B;02A(B |
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2.3 $BHs9=B$3J;R(BEuler/Navier-Stokes$B%=%k%P(BJTAS$B$N%9%l%C%IJBNs:GE,2=(B |
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2.4 $B6a;w5U9TNs7?A0=hM}$D$-(BCG$BK!$NJBNs@-G=I>2A(B |
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2.5 SMP$B$K$*$1$k%9%l%C%IJBNs$NBf?t8z2L$H9bB.2=
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2.6 $B%^%k%A%+%i!<%*!<%@%j%s%0$K$h$k%9%l%C%IJBNs7?(BICCG$B%=%k%P$K$h$k(BHPC2500$B$N%Y%s%A%^!<%/I>2A(B |
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2.7 $B%9%l%C%IJBNs%W%m%0%i%`$N@-G=B,Dj(B |
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3. |
$B%3%s%Q%$%i5!G=(B/$B@-G=$*$h$S%A%e!<%K%s%0>pJs(B |
3.1$B%3%s%Q%$%i$N5!G=$*$h$S@-G=$K$D$$$F$N>pJs(B |
$B-5(B matmul$BFb>.9TNs$NJ,3dJ}K!$K$D$$$F(B |
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$B-6(B AINT$B4X?t$N%$%s%i%$%sE83+$K$D$$$F(B |
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$B-7(B $B%W%m%U%!%$%i>pJs$N(BCover($B!s(B)$B$K$D$$$F(B |
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$B-8(B PA$B%+%&%s%?$K$h$k@-G=>pJs:N
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$B-:(B $B%3%s%Q%$%i$X$N%U%#!<%I%P%C%/>u67(B |
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3.2 $B%A%e!<%K%s%0$K$D$$$F$N>pJs(B |
$B-;(B mpprof$B$K$h$k@-G=I>2A;vNc(B |
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$B-<(B MD$B$K$*$1$kAj8_:nMQ7W;;It$NJBNs2=AK32MW0x$H2r7hJ}K!(B |
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$B->(B $B%-%c%C%7%e6%9g;~$N(Bpadding$BJ}K!$K$D$$$F(B |
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XI $B%5%V%k!<%A%s8F$S=P$7$N%*!<%P!<%X%C%I$K$D$$$F(B |
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4. |
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5. |
$B$*$o$j$K(B |
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