-partitions and a multi-parameter Klyachko idempotent.
Para-Grassmann variables and coherent states.
Parameter-dependent solutions of the classical Yang-Baxter equation on .
Paramétrisation d'orbites dans les nappes de Dixmier admissibles
Paramétrisation du dual d'une algèbre de Lie nilpotente
Pour tout groupe de Lie nilpotent réel connexe et simplement connexe, on construit une stratification du dual de l’algèbre de Lie, et on paramètre chaque strate au moyen d’un triplet de fonctions rationnelles à valeurs vectorielles; les valeurs de caractérisent les orbites de la strate et pour chacune de ces orbites, le couple constitue une carte de Darboux.
Parametrisierung von Konjugationsklassen in sln.
Partial flag varieties and preprojective algebras
Let be a preprojective algebra of type , and let be the corresponding semisimple simply connected complex algebraic group. We study rigid modules in subcategories for an injective -module, and we introduce a mutation operation between complete rigid modules in . This yields cluster algebra structures on the coordinate rings of the partial flag varieties attached to .
Partition complexes, duality and integral tree representations.
Paths and tableaux descriptions of Jacobi-Trudi determinant associated with quantum affine algebra of type .
PBW and duality theorems for quantum groups and quantum current algebras.
PBW-bases of quantum groups.
Penrose's tensors. II.
Penrose's tensors on supergrassmannians.
Periodicity and representation type of modular Lie algebras.
Picard-Lefschetz theory and characters of a semisimple Lie group.
Picard-Lefschetz theory for the coadjoint quotient of a semisimple Lie algebra.
Poincaré duality for - Lie superalgebras
Poincaré’s proof of the co-called Birkhoff-Witt theorem
A methodical analysis of the research related to the article, “Sur les groupes continus”, of Henri Poincaré reveals many historical misconceptions and inaccuracies regarding his contribution to Lie theory. A thorough reading of this article confirms the priority of his discovery of many important concepts, especially that of the universal enveloping algebra of a Lie algebra over the real or complex field, and the canonical map (symmetrization) of the symmetric algebra onto the universal enveloping...
Poisson algebras of spinor functions.
Poisson cohomology and quantization.