Feynman integrals for a class of exponentially growing potentials
Kuna T, Streit L, Westerkamp W (1998)
JOURNAL OF MATHEMATICAL PHYSICS 39(9): 4476-4491.
Zeitschriftenaufsatz
| Veröffentlicht | Englisch
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Autor*in
Kuna, T;
Streit, LudwigUniBi 
;
Westerkamp, W
;
Westerkamp, WEinrichtung
Abstract / Bemerkung
We construct the Feynman integrands for a class of exponentially growing time-dependent potentials as white noise functionals. We show that they solve the Schrodinger equation. The Morse potential is considered as a special case. (C) 1998 American Institute of Physics.
Erscheinungsjahr
1998
Zeitschriftentitel
JOURNAL OF MATHEMATICAL PHYSICS
Band
39
Ausgabe
9
Seite(n)
4476-4491
ISSN
0022-2488
Page URI
https://pub.uni-bielefeld.de/record/1624937
Zitieren
Kuna T, Streit L, Westerkamp W. Feynman integrals for a class of exponentially growing potentials. JOURNAL OF MATHEMATICAL PHYSICS. 1998;39(9):4476-4491.
Kuna, T., Streit, L., & Westerkamp, W. (1998). Feynman integrals for a class of exponentially growing potentials. JOURNAL OF MATHEMATICAL PHYSICS, 39(9), 4476-4491. https://doi.org/10.1063/1.532520
Kuna, T, Streit, Ludwig, and Westerkamp, W. 1998. “Feynman integrals for a class of exponentially growing potentials”. JOURNAL OF MATHEMATICAL PHYSICS 39 (9): 4476-4491.
Kuna, T., Streit, L., and Westerkamp, W. (1998). Feynman integrals for a class of exponentially growing potentials. JOURNAL OF MATHEMATICAL PHYSICS 39, 4476-4491.
Kuna, T., Streit, L., & Westerkamp, W., 1998. Feynman integrals for a class of exponentially growing potentials. JOURNAL OF MATHEMATICAL PHYSICS, 39(9), p 4476-4491.
T. Kuna, L. Streit, and W. Westerkamp, “Feynman integrals for a class of exponentially growing potentials”, JOURNAL OF MATHEMATICAL PHYSICS, vol. 39, 1998, pp. 4476-4491.
Kuna, T., Streit, L., Westerkamp, W.: Feynman integrals for a class of exponentially growing potentials. JOURNAL OF MATHEMATICAL PHYSICS. 39, 4476-4491 (1998).
Kuna, T, Streit, Ludwig, and Westerkamp, W. “Feynman integrals for a class of exponentially growing potentials”. JOURNAL OF MATHEMATICAL PHYSICS 39.9 (1998): 4476-4491.
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