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23 April 2024
 
  » arxiv » 1110.6607

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Symmetry, Self-Duality and the Jordan Structure of Quantum Mechanics
Alexander Wilce ;
Date 30 Oct 2011
AbstractI explore several related routes to deriving the Jordan-algebraic structure of finite-dimensional quantum theory from more transparent operational or physical principles, mainly involving ideas about the symmetries of, and the correlations between, probabilistic models. The key tool is the Koecher-Vinberg Theorem, which identifies formally real Jordan algebras with finite-dimensional order-unit spaces having homogeneous, self-dual cones.
Source arXiv, 1110.6607
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