$B>eCRBg3X?t3X9V5fO?!J(BSophia Kokyuroku in Mathematics$B!K$O!"(B $B>eCRBg3XM}9)3XIt?t3X65<<$K$*$1$k?t3X650i!&8&5f$N5-O?$G$"$j!"(B $BEv3:J,Ln$N%5!<%Y%$!&Bg3X1!@88~$19V5A$N9V5AO?!&8&5f2q$N5-O?=8$J$I$,!"(B $BEv65<<$N@lG$650w$*$h$SHs>o6P650w$K$h$C$F<9I.!&JT=8$5$l!"(B $B>eCRBg3XM}9)3XIt?t3X2J$K$h$jH/9T$5$l$F$$$?$b$N$G$9!#(B $BEv9V5fO?$O0JA0$O0QBwHNGdJ}<0$H$J$C$F$$$^$7$?$,!"8=:_$O!"(B $B>eCRBg3X3X=Q>pJs%j%]%8%H%j!J(BSophia-R$B!K(B $B$G$N8x3+$K0\9T$7$F$*$j!"(B $B=`Hw$,@0$C$?9f$+$i=g
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No. 1 | $B?t3X$N$J$,$l(B | $B;{:e!&Fn1@!&1977 $BG/(B |
91 $BJG(B |
|
No. 2 | $B%U!<%j%'JQ49$HD6H!?t(B | $B?9K\(B $B8w@8(B $BCx(B | 1978 $BG/(B | 181 $BJG(B |
No. 3 | $BJ#AGM-3&NN0h$N4v2?(B | $B6b9T(B $BTcFs(B $BCx(B | 1978 $BG/(B | 124 $BJG(B |
No. 4 | $B%F!<%?H!?t(B | $B>.@t(B $B@5Fs(B $BCx(B | 1978 $BG/(B | 202 $BJG(B |
No. 5 | $B3NDjFC0[E@7?$N6-3&CMLdBj$HI=8=O@(B | $BBgEg(B $BMxM:(B $BCx(B | 1979 $BG/(B | 140 $BJG(B |
No. 6 | $BFs3,BJ1_7?HyJ,:nMQAG$N6-3&CMLdBj(B | $BJ?NI(B $BOB><(B $BCx(B | 1980 $BG/(B | 105 $BJG(B |
No. 7 | $B@0?tO@$X$N7W;;5!$N1~MQ(B | $BOBED(B $B=(CK(B $BCx(B | 1980 $BG/(B | 118 $BJG(B |
No. 8 | $B%f%K%?%jI=8=F~Lg!J>e!K(B | $B?y1:(B $B8wIW(B $BCx(B | 1980 $BG/(B | 103 $BJG(B |
No. 9 | $B%0%m%?%s%G%#%/6u4V$H3KDjM}(B | $B>.>>(B $BI';0O:(B $BCx(B | 1981 $BG/(B | 305 $BJG(B |
No.10 | $B |
$BOBED(B $B=(CK(B $BCx(B | 1981 $BG/(B | 118 $BJG(B |
No.11 | $B%K%e!<%H%s?^7A!&FC0[E@!&?6F0@QJ,(B | $B6b;R(B $B98(B $BCx(B | 1981 $BG/(B | 154 $BJG(B |
No.12 | $B5eLL>e$ND6H!?t(B | $B?9K\(B $B8w@8(B $BCx(B | 1982 $BG/(B | 144 $BJG(B |
No.13 | $B%f%K%?%jI=8=F~Lg!J2 | $B?y1:(B $B8wIW(B $BCx(B | 1982 $BG/(B | 132 $BJG(B |
No.14 | Extremal Plurisubharmonic Functions and Capacities in C^n | J. SICIAK | 1982 $BG/(B | 97 $BJG(B |
No.15 | $B9bB.1i;;K!$HAG?tH=DjK!!'%^%$%3%s$K$h$k1_<~N($N7W;;(B | $BOBED(B $B=(CK(B $BCx(B | 1983 $BG/(B | 158 $BJG(B |
No.16 | $B%j!<72$NN%;6ItJ,72(B | $B0K86(B $B?.0lO:(B $BCx(B | 1984 $BG/(B | 113 $BJG(B |
No.17 | $BBN@Q$K4X$9$kHyJ,4v2?3X(B | $BC0Ln(B $B=$5H(B $BCx(B | 1984 $BG/(B | 108 $BJG(B |
No.18 | $B%=%j%H%sJ}Dx<0$HIaJW%0%i%9%^%sB?MMBN(B | $B:4F#(B $B44IW(B $BCx!JLn3$(B $B@5=S(B $B5-!K(B | 1984 $BG/(B | 134 $BJG(B |
No.19 | $B%Q%s%k%t%'J}Dx<0=x@b(B | $B2,K\(B $BOBIW(B $BCx(B | 1985 $BG/(B | 283 $BJG(B |
No.20 | 1930 $BG/0JA0$N%"%a%j%+?t3X;K!JF|K\$N?t3X$HHf$Y$F!K(B | $B2OED(B $B7I5A(B $BCx(B | 1985 $BG/(B | 246 $BJG(B |
No.21 | $BHs@~7AJ]B87OF~Lg(B-$BJ]B8B'$NM}O@(B- | $B5H@n(B $BFX(B $BCx(B | 1985 $BG/(B | 105 $BJG(B |
No.22 | $B1_J,BN$NBe?tE*N`?t8x<0(B | $BLZB<(B $BC#M:(B $BCx(B | 1985 $BG/(B | 289 $BJG(B |
No.23 | $B%j!<4D$HHyJ,J}Dx<0(B | $BLn3$(B $B@5=S!&>eLn(B $B4n;0O/(B $BJT(B | 1986 $BG/(B | 154 $BJG(B |
No.24 | $B%,%&%9$NBJ1_4X?tO@!J9bLZDg<#@h@8Cx(B"$B6a@$?t3X;KCL(B"$B$h$j!K(B | $B2OED(B $B7I5A(B $BCx(B | 1986 $BG/(B | 190 $BJG(B |
No.25 | $B@5I8?t$NBJ1_6JLL(B | $B7K(B $BMx9T(B $BCx(B | 1987 $BG/(B | 130 $BJG(B |
No.26 | $B1_J,?t$NAG0x?tJ,2r(B | $B?9K\(B $B8w@8!&LZED(B $BM4;J(B $B6&Cx(B | 1987 $BG/(B | 244 $BJG(B |
No.27 | $BHyJ,J}Dx<0$NI=8=O@$X$N1~MQ(B | $B4X8}(B $B | 1988 $BG/(B | 241 $BJG(B |
No.28 | $B5uFs | $BOBED(B $B=(CK!&:XF#(B $BH~@iBe(B $B6&Cx(B | 1988 $BG/(B | 119 $BJG(B |
No.29 | $B1_J,?t$NAG0x?tJ,2r!J$=$N#2!K(B | $B?9K\!&LZED!&:XF#(B $B6&Cx(B | 1989 $BG/(B | 248 $BJG(B |
No.30 | $BI8?t(B p $B$N6I=jN`BNO@(B | $B2OED(B $B7I5A!&4X8}(B $B98;J(B $B6&Cx(B | 1989 $BG/(B | 204 $BJG(B |
No.31 | $BEy7BItJ,B?MMBN(B | $BC]Fb(B $B>!(B $BCx(B | 1990 $BG/(B | 105 $BJG(B |
No.32 | $BAP6JE*B?MMBNO@F~Lg(B | $BLn8}(B $B=a | 1990 $BG/(B | 108 $BJG(B |
No.33 | Mathematical Theory of Applied Inverse Problems | $BNkLZ(B $B5.(B $BCx(B | 1991 $BG/(B | 177 $BJG(B |
No.34 | $BBe?t4v2?3X$K$*$1$k>CLGDjM}(B | $BA086(B $BOB1992 $BG/(B |
285 $BJG(B |
|
No.35 | $B1_J,?t$NAG0x?tJ,2r!J$=$N#3!K(B | $B?9K\!&LZED!&>.NS(B $B6&Cx(B | 1992 $BG/(B | 209 $BJG(B |
No.36 | $BF|K\$N?t3XI4G/;K!'IUO?(B1$B!J(B1945$BG/0JA0$N2$J8O@J8L\O?!K(B | $B2OED(B $B7I5A(B $BJT(B | 1993 $BG/(B | 294 $BJG(B |
No.37 | $B@QJ,4v2?3X(B | $BED:j(B $BGnG7(B $BCx(B | 1994 $BG/(B | 123 $BJG(B |
No.38 | $B%0%l%V%J4pDl$H@~7?JTHyJ,J}Dx<07O(B | $BBg0$5W(B $B=SB'(B $BCx(B | 1994 $BG/(B | 163 $BJG(B |
No.39 | $BF|K\$N?t3XI4G/;K!&JL4,(B | $B2OED!&B1995 $BG/(B |
202 $BJG(B |
|
No.40 | $B%3%s%D%'%S%C%A$K$h$k%&%#%C%F%sM=A[$N2r7h(B | $B;{[<(B $BM'=((B $BCx(B | 1997 $BG/(B | 93 $BJG(B |
No.41 | Three Lectures in Algebra | $Bd,ED(B $B7r0l(B $BJT(B | 1999 $BG/(B | 134 $BJG(B |
No.42 | $B1_J,?t$NAG0x?tJ,2r!J$=$N#4!K(B | $B?9K\!&LZED!&;3:j(B $B6&Cx(B | 1999 $BG/(B | 281 $BJG(B |
No.43 | $A_{r-1}^{(1)}$ $B7?NL;R72$NI=8=O@$HAH$_9g$o$;O@(B | $BM-LZ(B $B?J(B $BCx(B | 2000 $BG/(B | 153 $BJG(B |
No.44 | Kac-Moody$B729V5A(B | $B?9ED(B $B=c(B $BCx(B | 2001 $BG/(B | 120 $BJG(B |
No.45 | Theory of Lie Groups and Manifolds | $B5\2,(B $BNi;R!&ED4](B $BGn;N(B $BJT(B | 2003 $BG/(B | 139 $BJG(B |
No.46 | Proceedings of the Conference on Groups and Lie algebras | $Bd,ED(B $B7r0l(B $BJT(B | 2006 $BG/(B | 140 $BJG(B |
No.47 | $B2D2r3J;RLO7?$H6&7A>lM}O@$NOCBj$+$i(B | $BIpIt(B $B>0;V(B $BCx!J4XC+(B $B?.42(B $B5-!K(B | 2006 $BG/(B | 120 $BJG(B |