qGph is a closed symmetric monoidal category of quantum graphs where [G,H] is nonempty precisely when a quantum strategy wins the (G,H)-homomorphism game.
Quantum Functions
2 Pith papers cite this work. Polarity classification is still indexing.
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abstract
Weaver has recently defined the notion of a quantum relation on a von Neumann algebra. We demonstrate that the corresponding notion of a quantum function between two von Neumann algebras coincides with that of a normal unital $*$-homomorphism in the opposite direction. This is essentially a reformulation of a previously known result from the theory of Hilbert von Neumann modules.
verdicts
UNVERDICTED 2representative citing papers
Dagger compact quantaloids are equipped with monoidal structures, enabling internalization of power sets and preordered structures in qRel and V-Rel as generalizations of quantization and fuzzification.
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Quantum graphs of homomorphisms
qGph is a closed symmetric monoidal category of quantum graphs where [G,H] is nonempty precisely when a quantum strategy wins the (G,H)-homomorphism game.
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Monoidal Quantaloids
Dagger compact quantaloids are equipped with monoidal structures, enabling internalization of power sets and preordered structures in qRel and V-Rel as generalizations of quantization and fuzzification.