The equivalence between the Mandelstam and the Cayley–Hamilton identities

DOI10.1063/1.530578zbMath0802.15005arXivhep-th/9305156OpenAlexW1552069488MaRDI QIDQ4300185

David Berenstein, Luis F. Urrutia

Publication date: 9 August 1994

Published in: Journal of Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/9305156

zbMATH Keywords

supermatricesMandelstam identitiesCayley-Hamilton identities

Mathematics Subject Classification ID

Matrix equations and identities (15A24)

Related Items (5)

An extension of the Cayley-Hamilton theorem to the case of supermatrices ⋮ Algebraic properties of Manin matrices. I ⋮ Towards a loop representation for quantum canonical supergravity ⋮ Code subspaces for LLM geometries ⋮ Scrambling in Yang-Mills

Cites Work

• The algebra of traces for conformal gravity in \(2+1\) dimensions.
• THE ALGEBRA OF SUPERTRACES FOR (2 + 1) SUPER DE SITTER GRAVITY
• Characteristic functions and invariants of supermatrices
• The Cayley-Hamilton theorem for supermatrices

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