Nuclei of categories with tensor products.
Davydov, Alexei (2007)
Theory and Applications of Categories [electronic only]
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Displaying similar documents to “The tensor category of linear maps and Leibniz algebras.”
Nuclei of categories with tensor products.
Roots of unity as a Lie algebra.
Davydov, A., Street, R. (2002)
Georgian Mathematical Journal
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On Lie algebras in braided categories
Bodo Pareigis (1997)
Banach Center Publications
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The category of group-graded modules over an abelian group is a monoidal category. For any bicharacter of this category becomes a braided monoidal category. We define the notion of a Lie algebra in this category generalizing the concepts of Lie super and Lie color algebras. Our Lie algebras have -ary multiplications between various graded components. They possess universal enveloping algebras that are Hopf algebras in the given category. Their biproducts with the group ring are...
Mackey functors on compact closed categories.
Panchadcharam, E., Street, R. (2007)
Journal of Homotopy and Related Structures
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Category of -categories.
Lyubashenko, Volodymyr (2003)
Homology, Homotopy and Applications
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Doubles for monoidal categories.
Pastro, Craig, Street, Ross (2008)
Theory and Applications of Categories [electronic only]
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On endomorphism algebras of separable monoidal functors.
Day, Brian, Pastro, Craig (2009)
Theory and Applications of Categories [electronic only]
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A Leibniz algebra structure on the second tensor power.
Kurdiani, R., Pirashvili, T. (2002)
Journal of Lie Theory
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A remark on the Morita theorem for operads
Alexandru E. Stanculescu (2011)
Archivum Mathematicum
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We extend a result of M. M. Kapranov and Y. Manin concerning the Morita theory for linear operads. We also give a cyclic operad version of their result.
The Mukai pairing. I: A categorical approach.
Căldăraru, Andrei, Willerton, Simon (2010)
The New York Journal of Mathematics [electronic only]
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Reflective-coreflective equivalence.
Bedos, Erik, Kaliszewski, S., Quigg, John (2011)
Theory and Applications of Categories [electronic only]
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