We present the notion of projective independence, which abstracts, in an algebraic setting, the factorization rule for the vacuum expectation of creation-annihilations-preservation operators in interacting Fock spaces described in [3]. Furthermore, we give a central limit theorem based on such a notion and a Fock representation of the limit process.

Independence arising from interacting Fock spaces and related central limit theorem

CRISMALE, VITONOFRIO
2009-01-01

Abstract

We present the notion of projective independence, which abstracts, in an algebraic setting, the factorization rule for the vacuum expectation of creation-annihilations-preservation operators in interacting Fock spaces described in [3]. Furthermore, we give a central limit theorem based on such a notion and a Fock representation of the limit process.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11586/80375
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