Deformation of orthosymplectic Lie superalgebra osp(1|2)

Abstract

Triangular deformation of the orthosymplectic Lie superalgebra osp(1|4) is defined by chains of twists. Corresponding classical r-matrix is obtained by a contraction procedure from the trigonometric r-matrix. The carrier space of the constant r-matrix is the Borel subalgebra.

LaTeX, 8 pages

References in corpus (5)

• Chains of twists for classical Lie algebras
• OSp supergroup manifolds, superparticles and supertwistors
• AdS Superalgebras with Brane Charges
• Basic Twist Quantization of osp(1|2) and kappa-- Deformation of D=1 Superconformal Mechanics
• Chains of Frobenius subalgebras of so(M) and the corresponding twists

Cited by in corpus (3)

• Wigner Oscillators, Twisted Hopf Algebras and Second Quantization
• Jordanian Quantum Deformations of D=4 Anti-de-Sitter and Poincare Superalgebras
• Quantum Integrability and Quantum Groups: a special issue in memory of Petr P. Kulish