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Supporting random wave models: a quantum mechanical approach
Urbina, Juan Diego und Richter, Klaus (2003) Supporting random wave models: a quantum mechanical approach. Journal of Physics A: Mathematical and General 36 (38), L495-L502.Veröffentlichungsdatum dieses Volltextes: 05 Aug 2009 13:30
Artikel
DOI zum Zitieren dieses Dokuments: 10.5283/epub.1480
Zusammenfassung
We show how two-point correlation functions recently derived within non-isotropic random wave models can be obtained in the appropriate limit in terms of the exact Green function of the quantum system. Since no statistical model is required for this derivation, this shows that taking the wavefunctions as Gaussian processes is the only assumption of those models. We also show how for clean systems ...
We show how two-point correlation functions recently derived within non-isotropic random wave models can be obtained in the appropriate limit in terms of the exact Green function of the quantum system. Since no statistical model is required for this derivation, this shows that taking the wavefunctions as Gaussian processes is the only assumption of those models. We also show how for clean systems the two-point correlation function based on an energy average defines a Gaussian theory which substantially reduces the spurious contributions coming from the normalization problem.
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| Dokumentenart | Artikel | ||||||
| Titel eines Journals oder einer Zeitschrift | Journal of Physics A: Mathematical and General | ||||||
| Verlag: | IOP PUBLISHING LTD | ||||||
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| Ort der Veröffentlichung: | BRISTOL | ||||||
| Band: | 36 | ||||||
| Nummer des Zeitschriftenheftes oder des Kapitels: | 38 | ||||||
| Seitenbereich: | L495-L502 | ||||||
| Datum | 10 September 2003 | ||||||
| Institutionen | Physik > Institut für Theoretische Physik > Lehrstuhl Professor Richter > Arbeitsgruppe Klaus Richter | ||||||
| Identifikationsnummer |
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| Klassifikation |
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| Stichwörter / Keywords | CHAOTIC EIGENFUNCTIONS; NODAL LINES; | ||||||
| Dewey-Dezimal-Klassifikation | 500 Naturwissenschaften und Mathematik > 530 Physik | ||||||
| Status | Veröffentlicht | ||||||
| Begutachtet | Ja, diese Version wurde begutachtet | ||||||
| An der Universität Regensburg entstanden | Ja | ||||||
| URN der UB Regensburg | urn:nbn:de:bvb:355-epub-14803 | ||||||
| Dokumenten-ID | 1480 |
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