25 citations · 27 across the 3 of their papers we have counts for
3 papers
math.RT2003
Equivalence of domains arising from duality of orbits on flag manifolds
Toshihiko Matsuki
In [GM1], we defined a G_R-K_C invariant subset C(S) of G_C for each K_C-orbit S on every flag manifold G_C/P and conjectured that the connected component C(S)_0 of the identity wo…
math.RT2002★ 25 cited
Stein extensions of Riemann symmetric spaces and some generalization
Toshihiko Matsuki
It was proved by Huckleberry that the Akhiezer-Gindikin domain is included in the ``Iwasawa domain'' using complex analysis. But we can see that we need no complex analysis to prov…
math.RT2002★ 2 cited
A remark on Schubert cells and duality of orbits on flag manifolds
Simon Gindikin, Toshihiko Matsuki
It is known that the closure of an arbitrary K_c-orbit on a flag manifold is expressed as a product of a closed K_c-orbit and a Schubert cell ([M2], [Sp]). We already applied this…