On quantizing A-bundles over Hamilton G-spaces
J.-E. Werth (1976)
Annales de l'I.H.P. Physique théorique
Similarity:
Displaying similar documents to “Integrability for representations appearing in geometric pre-quantization”
On quantizing A-bundles over Hamilton G-spaces
Existence of universal connections
Narasimhan, M. S.
Similarity:
On Lie semiheaps and ternary principal bundles
Andrew James Bruce (2024)
Archivum Mathematicum
Similarity:
We introduce the notion of a Lie semiheap as a smooth manifold equipped with a para-associative ternary product. For a particular class of Lie semiheaps we establish the existence of left-invariant vector fields. Furthermore, we show how such manifolds are related to Lie groups and establish the analogue of principal bundles in this ternary setting. In particular, we generalise the well-known ‘heapification’ functor to the ambience of Lie groups and principal bundles.
Reductive group actions with one-dimensional quotient
Hanspeter Kraft, Gerald W. Schwarz (1992)
Publications Mathématiques de l'IHÉS
Similarity:
On the polarizers of compact semi-simple Lie groups. Applications
C. Duval (1981)
Annales de l'I.H.P. Physique théorique
Similarity:
Invariant connections and invariant holomorphic bundles on homogeneous manifolds
Indranil Biswas, Andrei Teleman (2014)
Open Mathematics
Similarity:
Let X be a differentiable manifold endowed with a transitive action α: A×X→X of a Lie group A. Let K be a Lie group. Under suitable technical assumptions, we give explicit classification theorems, in terms of explicit finite dimensional quotients, of three classes of objects: equivalence classes of α-invariant K-connections on X α-invariant gauge classes of K-connections on X, andα-invariant isomorphism classes of pairs (Q,P) consisting of a holomorphic Kℂ-bundle Q → X and a K-reduction...