Universal enveloping algebras of Leibniz algebras and (co)homology.

Jean-Louis Loday; Teimuraz Priashvili

Mathematische Annalen (1993)

  • Volume: 296, Issue: 1, page 139-158
  • ISSN: 0025-5831; 1432-1807/e

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Loday, Jean-Louis, and Priashvili, Teimuraz. "Universal enveloping algebras of Leibniz algebras and (co)homology.." Mathematische Annalen 296.1 (1993): 139-158. <http://eudml.org/doc/165079>.

@article{Loday1993,
author = {Loday, Jean-Louis, Priashvili, Teimuraz},
journal = {Mathematische Annalen},
keywords = {Tor-functor; Ext-functor; Leibniz algebra; representation; corepresentation; enveloping algebra; cohomology; homology; central extensions; Virasoro algebra},
number = {1},
pages = {139-158},
title = {Universal enveloping algebras of Leibniz algebras and (co)homology.},
url = {http://eudml.org/doc/165079},
volume = {296},
year = {1993},
}

TY - JOUR
AU - Loday, Jean-Louis
AU - Priashvili, Teimuraz
TI - Universal enveloping algebras of Leibniz algebras and (co)homology.
JO - Mathematische Annalen
PY - 1993
VL - 296
IS - 1
SP - 139
EP - 158
KW - Tor-functor; Ext-functor; Leibniz algebra; representation; corepresentation; enveloping algebra; cohomology; homology; central extensions; Virasoro algebra
UR - http://eudml.org/doc/165079
ER -

Citations in EuDML Documents

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  1. Vsevolod Gubarev, Pavel Kolesnikov, Embedding of dendriform algebras into Rota-Baxter algebras
  2. Teimuraz Pirashvili, On Leibniz homology
  3. Jean-Louis Loday, Une version non commutative des algèbres de Lie : les algèbres de Leibniz
  4. Murray R. Bremner, Free associative algebras, noncommutative Gröbner bases, and universal associative envelopes for nonassociative structures
  5. Vsevolod Yu. Gubarev, Pavel S. Kolesnikov, Operads of decorated trees and their duals
  6. Allahtan Victor Gnedbaye, A non-abelian tensor product of Leibniz algebra
  7. José Casas, Tamar Datuashvili, Manuel Ladra, Left-right noncommutative Poisson algebras
  8. Simon Covez, The local integration of Leibniz algebras
  9. Jerry M. Lodder, Leibniz cohomology for differentiable manifolds

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