Stack Exchange network consists of 183 Q&A communities including Stack Overflow, the largest, most trusted online community for developers to learn, share their knowledge, and build their careers.
Let $G$ be a Lie group and $H$ be a subgroup generated by some
one parameter unipotent subgroups (in group sense). Is it true that
$H$ has a Lie group structure which makes it a Lie subgroup of $G$?
Is $H$ closed?
How about for general subgroups?
Let $G$ be a Lie group and $H$ be a subgroup generated by some
one parameter subgroups (in group sense). Is it true that
$H$ has a Lie group structure which makes it a Lie subgroup of $G$?
Is $H$ closed?
How about for general subgroups?
Let $G$ be a Lie group and $H$ be a subgroup generated by some
one parameter unipotent subgroups (in group sense). Is it true that
$H$ has a Lie group structure which makes it a Lie subgroup of $G$?
Is $H$ closed?
is the subgroup generated by one-parameter unipotent subgroups a Lie subgroup?
Let $G$ be a Lie group and $H$ be a subgroup generated by some
one parameter subgroups (in group sense). Is it true that
$H$ has a Lie group structure which makes it a Lie subgroup of $G$?
Is $H$ closed?
