Extensions of Hopf Algebras and Lie Bialgebras
By A. Masuoka. 2000
58 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/025f127613a8b15b74e87cf64b95691288326fe3
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
- L. Vainerman
- S. Vaes
- Adrián Andrada
- Peter Schauenburg
- S. Salamon
- K. De Commer
- Martijn Caspers
- Julien Bichon
In Geometry and Topology
- L. Vainerman
- S. Vaes
- Adrián Andrada
- Peter Schauenburg
- S. Salamon
- K. De Commer
- Julien Bichon
- Saad Baaj
In Mathematical Physics
- L. Vainerman
- S. Vaes
- Adrián Andrada
- Peter Schauenburg
- S. Salamon
- K. De Commer
- Adrian Ioana
- Martijn Caspers
Citations in the corpus
- Extensions of locally compact quantum groups and the bicrossed product construction (2001, background): “In [4] they extended this notion requiring the above map to be a homeomorphism of G1 ×G2 only onto an open subset of G with complement of measure zero.”
- Complex product structures on Lie algebras (2003, background): “Firstly, let us recall the following construction, which appears for example in [22, 23].”
- Hopf Bimodules, Coquasibialgebras, and an Exact Sequence of Kac (2002, background): “It should be noted here that our generalized Kac sequence cannot be specialized to Masuoka’s sequences [20] for extensions involving universal enveloping algebras of Lie algebras, for the simple reason that universal enveloping algebras of nonzero Lie algebras are always infinite dimensional, while ”