Results 121 to 130 of about 240 (137)
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Equivariant vector bundle structures on real line bundles
1996Summary: Let \(G\) be a topological group and \(X\) a \(G\)-space. For a given nonequivariant vector bundle over \(X\) there does not always exist a \(G\)-equivariant vector bundle structure. In this paper we find some sufficient conditions for nonequivariant real line bundles to have \(G\)-equivariant vector bundle structures.
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Equivariant vector bundles over affine subsets of the projective line
1995Given a finite abelian group \(G\), and an action of \(G\) on the complex projective line \(\mathbb{P}^1\), let \(\Gamma\) be a stable nonempty subset of \(\mathbb{P}^1\). In this article, the authors classify the set of \(G\)-equivariant vector bundles over \(X = \mathbb{P}^1 \backslash \Gamma\).
DE CONCINI, Corrado, F. Fagnani
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The universality of equivariant complex bordism
Mathematische Zeitschrift, 2002J P C Greenlees
exaly
On noncommutative equivariant bundles
Communications in Algebra, 2019Francesco D’Andrea +1 more
exaly
Milnor and ray-singer metrics on the equivariant determinant of a flat vector bundle
Geometric and Functional Analysis, 1994exaly
International Journal of Bifurcation and Chaos in Applied Sciences and Engineering, 2009
Yirong Liu, Jibin Li
exaly
Yirong Liu, Jibin Li
exaly
Bifurcations of limit cycles in a -equivariant planar polynomial vector field of degree 7
Applied Mathematics and Computation, 2010Yanmin Zhao
exaly

