A Lie group structure underlying the triplectic geometry

DOI10.1016/S0370-2693(99)00610-3zbMath0987.81043arXivhep-th/9901046WikidataQ115339101 ScholiaQ115339101MaRDI QIDQ5934556

M. A. Grigoriev

Publication date: 7 May 2001

Published in: Physics Letters. B (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/9901046

Mathematics Subject Classification ID

Applications of Lie groups to the sciences; explicit representations (22E70) Geometry and quantization, symplectic methods (81S10) Supermanifolds and graded manifolds (58A50) Geometric quantization (53D50)

Related Items (5)

Presymplectic AKSZ formulation of Einstein gravity ⋮ Linear odd Poisson bracket on Grassmann variables ⋮ Poisson structures in BRST-antiBRST invariant Lagrangian formalism ⋮ Becchi–Rouet–Stora–Tyutin formalism and zero locus reduction ⋮ A triplectic bi-Darboux theorem and para-hypercomplex geometry

Cites Work

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• Geometry of Batalin-Vilkovisky quantization
• Triplectic quantization: A geometrically covariant description of the Sp(2)-symmetric Lagrangian formalism
• Sp(2)-symmetric Lagrangian BRST quantization
• General triplectic quantization
• ON THE GEOMETRY OF THE BATALIN-VILKOVISKY FORMALISM
• Gauge symmetries of the master action in the Batalin–Vilkovisky formalism
• Lectures on the antifield-BRST formalism for gauge theories
• Linear odd Poisson bracket on Grassmann variables

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