Closed form bound-state perturbation theory
Author
Rose, Ollie J; Adler, Carl G.
Abstract
The perturbed Schrödinger eigenvalue problem for bound states is cast into integral form using Green's Functions. A systematic algorithm is developed and applied to the resulting equation giving rise to approximate solutions expressed as functions of the given perturbation parameter. As a by-product, convergence radii for the traditional Rayleigh-Schrödinger and Brillouin-Wigner perturbation theories emerge in a natural way.
Subject
Date
1980
Citation:
APA:
Rose, Ollie J, & Adler, Carl G.. (January 1980).
Closed form bound-state perturbation theory.
International Journal of Math & Math Science,
(3:2), p.351-368. Retrieved from
http://hdl.handle.net/10342/8903
MLA:
Rose, Ollie J, and Adler, Carl G..
"Closed form bound-state perturbation theory". International Journal of Math & Math Science.
3:2. (351-368.),
January 1980.
August 14, 2022.
http://hdl.handle.net/10342/8903.
Chicago:
Rose, Ollie J and Adler, Carl G.,
"Closed form bound-state perturbation theory," International Journal of Math & Math Science 3, no.
2 (January 1980),
http://hdl.handle.net/10342/8903 (accessed
August 14, 2022).
AMA:
Rose, Ollie J, Adler, Carl G..
Closed form bound-state perturbation theory. International Journal of Math & Math Science.
January 1980;
3(2)
351-368. http://hdl.handle.net/10342/8903. Accessed
August 14, 2022.
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