The result that exponential vectors to indicator functions are total in the Fock space (one degree of freedom) due to Parthasarathy and Sunder, is an important tool. In this talk we illustrate our proof of this result in the languange of Arveson systems and explain how it can be used to prove representation theorems for quantum Lévy processes.

On Totality of Certain Sets of Exponential Vectors

SKEIDE, Michael
2015-01-01

Abstract

The result that exponential vectors to indicator functions are total in the Fock space (one degree of freedom) due to Parthasarathy and Sunder, is an important tool. In this talk we illustrate our proof of this result in the languange of Arveson systems and explain how it can be used to prove representation theorems for quantum Lévy processes.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11695/65583
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