논문KCI 등재
On automorphism groups of an $\epsilon $-framed manifold
대한수학회 (The Korean Mathematical Society)|2002.10|대한수학회논문집 (Communications of the KMS)|제17권 제4호|pp. 635-645
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Abstract
Two examples of $\epsilon $-framed manifolds are constructed. It is proved that an $\epsilon $-framed structure on a manifold is not unique. Automorphism groups of $\epsilon $-framed manifolds are studied. Lastly we prove that a connected Lie group $G$ admits a left invariant normal $ \epsilon $-framed structure if and only if the Lie algebra of all left invariant vector fields on $G$ is an $\epsilon $-framed Lie algebra.
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