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BEGIN:VEVENT
UID:91a99f1be79dd6567bf0caa01db85a11
CATEGORIES:Topology/Geometry Seminar
CREATED:20220327T094410
SUMMARY:Stein property of complex-hyperbolic Kleinian groups
LOCATION:Hill 705
DESCRIPTION:Let M be a complex-hyperbolic n-manifold, i.e. a quotient of the complex-hy
perbolic n-space H^n_Cby a torsion-free discrete group of isometries, gamma
=pi_1(M). Suppose that M is convex-cocompact, i.e. the convex core of M is
a nonempty compact subset. In this talk, we will discuss a sufficient condi
tion on ? in terms of the growth-rate of its orbits in HnC for which M is a
Stein manifold. We will also talk about some interesting questions related
to this result. This is a joint work with Misha Kapovich.\n
X-ALT-DESC;FMTTYPE=text/html:Let M be a complex-hyperbolic n-manifold, i.e. a quotient of t
he complex-hyperbolic n-space H^n_Cby a torsion-free
discrete group of isometries, gamma=pi_1(M). Suppose that&n
bsp;M is&
nbsp;convex-cocompact, i.e. the convex core of M
;is a nonempty compact subset. In this talk,
we will discuss a sufficient condition on ? in terms of the growth-rate of
its orbits in HnC fo
r which M is a Stein manifold. We will also talk about some interesting questio
ns related to this result. This is a joint work with Misha Kapovich.
CONTACT:Subhadip Dey (Yale University)
DTSTAMP:20260828T134125
DTSTART;TZID=America/New_York:20220412T155000
DTEND;TZID=America/New_York:20220412T165000
SEQUENCE:0
TRANSP:OPAQUE
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