- CLASSIFICATION OF SPHERICAL NILPOTENT ORBITS FOR U(p; p) KYO NISHIYAMA
- 6RNm50F;$H%j!<72$NI=8=O@ @>;35}(Kyo Nishiyama)
- H>C1=c Lie 72$N standard I=8=F~Lg Sp(2; R) $HSU(2; 2) $rCf?4$K
- 6K>.I=8=F~Lg @>;35} (5~BgAm9g?M4V3XIt)
- Reductive Dual Pair $H Weil I=8= | 0lJ}$, compact $N>l9g|
- THETA LIFTING OF UNITARY LOWEST WEIGHT MODULES AND THEIR ASSOCIATED CYCLES
- A NOTE ON AFFINE QUOTIENTS AND EQUIVARIANT DOUBLE KYO NISHIYAMA
- BERNSTEIN DEGREE AND ASSOCIATED CYCLES OF HARISH-CHANDRA MODULES
- Cells in Weyl group By Kyo NISHIYAMA
- Restriction of the irreducible representations of GL n to the symmetric group S n .
- Theta lifting of the trivial representation and the associated nilpotent orbit
- Theta lifting of two-step nilpotent orbits for the pair O(p; q) Sp(2n; R )
- Resolution of Null Fiber and Conormal Bundles over Lagrangian Grassmannian
- Restriction of the irreducible representations of GLn to the symmetric group Sn .
- Reductive Dual Pair # Weil ## _ ### compact ### _
- A NOTE ON AFFINE QUOTIENTS AND EQUIVARIANT DOUBLE FIBRATIONS
- ## # (Kyo Nishiyama) ###################################1# ####
- Theta lifting of holomorphic discrete series The case of U(p; q) U(n; n)
- Cells in Weyl group By Kyo NISHIYAMA
- BERNSTEIN DEGREE AND ASSOCIATED CYCLES OF HARISH-CHANDRA MODULES
- THETA LIFTING OF NILPOTENT ORBITS FOR SYMMETRIC PAIRS KYO NISHIYAMA, HIROYUKI OCHIAI, AND CHEN-BO ZHU
- CLASSIFICATION OF SPHERICAL NILPOTENT ORBITS FOR U(p, p) KYO NISHIYAMA
- 1998/ 12/14 -12/18 (Ver. 2.1 ( Wed Jan 5 15:05:46 JST 2000 )) 1 Highest weight variety ####### 3
- Theta lifting of the trivial representation and the associated nilpotent orbit
- THETA LIFTING OF NILPOTENT ORBITS FOR SYMMETRIC PAIRS KYO NISHIYAMA, HIROYUKI OCHIAI, AND CHEN-BO ZHU
- Theta lifting of two-step nilpotent orbits for the pair O(p, q) x Sp(2n, R)
- THETA LIFTING OF UNITARY LOWEST WEIGHT MODULES AND THEIR ASSOCIATED CYCLES
- ### Lie ## standard #### _____ Sp(2, R) # SU(2, 2) #### _____
- Theta lifting of holomorphic discrete series The case of U (p, q) x U (n, n)
- 2000 ## ######### (###### 1) 2000/11/20 -11/24 Ver. 1.0 [00/11/24 23:40]
