The following sections are included: Introduction and statement of the problem; Random variables in CeHeis (1); Infinite divisibility; Kernels and matrices; Positive definite kernels; Functions of positive definite matrices and kernels; Conditionally positive definite kernels; Infinitely divisible kernels; The Kolmogorov decomposition theorem for –valued PD kernels; Boson Fock spaces; Infinitely divisible kernels and Boson Fock spaces; References
Accardi, L., Boukas, A., Misiewicz, J. (2010). Existence of the Fock representation for current algebras of the Galilei algebra. In Quantum probability and related topics: proceedings of the 30th Conference, Santiago, Chile, 23-28 November 2009 (pp.1-33). World Scientific [10.1142/9789814338745_0001].
Existence of the Fock representation for current algebras of the Galilei algebra
ACCARDI, LUIGI;
2010-01-01
Abstract
The following sections are included: Introduction and statement of the problem; Random variables in CeHeis (1); Infinite divisibility; Kernels and matrices; Positive definite kernels; Functions of positive definite matrices and kernels; Conditionally positive definite kernels; Infinitely divisible kernels; The Kolmogorov decomposition theorem for –valued PD kernels; Boson Fock spaces; Infinitely divisible kernels and Boson Fock spaces; References| File | Dimensione | Formato | |
|---|---|---|---|
|
Existence of the Fock Representation for Current Algebras of Galilei Algebra.pdf
accesso aperto
Dimensione
249.47 kB
Formato
Adobe PDF
|
249.47 kB | Adobe PDF | Visualizza/Apri |
I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.
