Generalized projective geometries: General theory and equivalance with Jordan structures.
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Displaying 1 – 11 of 11
Generic Representations of Classical Lie Superalgebras and Their Localization.
Ivan Penkov (1994)
Monatshefte für Mathematik
Gerstenhaber and Batalin-Vilkovisky algebras; algebraic, geometric, and physical aspects
Claude Roger (2009)
Archivum Mathematicum
We shall give a survey of classical examples, together with algebraic methods to deal with those structures: graded algebra, cohomologies, cohomology operations. The corresponding geometric structures will be described(e.g., Lie algebroids), with particular emphasis on supergeometry, odd supersymplectic structures and their classification. Finally, we shall explain how BV-structures appear in Quantum Field Theory, as a version of functional integral quantization.
Graded Lie algebras of maximal class IV
A. Caranti, M. R. Vaughan-Lee (2000)
Annali della Scuola Normale Superiore di Pisa - Classe di Scienze
Graded Lie algebras with classical reductive null component.
Georgia Benkart, Thomas Gregory (1989)
Mathematische Annalen
Graded Lie algebras with few nontrivial components.
Makarenko, N.Yu. (2007)
Sibirskij Matematicheskij Zhurnal
Graded Lie algebras with finite polydepth
Yves Felix, Stephen Halperin, Jean-Claude Thomas (2003)
Annales scientifiques de l'École Normale Supérieure
Graded nilpotent Lie algebra of rank 3 and inverse of a differential operator. (Algèbre de Lie nilpotente graduée de rang 3 et inverse d'un opérateur différentiel.)
Gouleau, Maxime (2002)
Journal of Lie Theory
Graded nilpotent Lie algebras in low dimensions.
Kuzmich, Olga (1999)
Lobachevskii Journal of Mathematics
Graded subalgebras of the Lie algebra of a smooth manifold.
De Paepe, Karl (2001)
International Journal of Mathematics and Mathematical Sciences
Growth and Lie brackets in the homotopy Lie algebra.
Félix, Yves, Halperin, Stephen, Thomas, Jean-Claude (2002)
Homology, Homotopy and Applications
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