KLAUDER’S QUANTIZATION IN THE ALMOST-KAEHLER CASE

Autor:	P. Maraner, Enrico Onofri, G.P. Tecchiolli
Rok vydání:	1992
Předmět:	Geometric quantization Physics Nuclear and High Energy Physics Quantum mechanics General Physics and Astronomy Astronomy and Astrophysics Second quantization Subspace topology Symplectic manifold Mathematical physics Mathematical Operators
Zdroj:	Modern Physics Letters A. :1377-1380
ISSN:	1793-6632 0217-7323
DOI:	10.1142/s021773239200104x
Popis:	We prove that a regularized projection operator on the physical subspace ℋ phys ⊂ℒ2(Ω) can be defined for a symplectic manifold Ω=T*M equipped with an “Almost-Kaehler” structure, provided that a suitable counterterm is added to Klauder’s definition. The present result extends Klauder’s quantization to the case in which geometric quantization requires a real polarization.
Databáze:	OpenAIRE
Externí odkaz:	https://explore.openaire.eu/search/publication?articleId=doi_________::629e33c35cd000e0a12e2b1c1617763b https://doi.org/10.1142/s021773239200104x Zobrazit plný text záznamu