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Approximate methods in quantum mechanics, 1969

 Item — Call Number: MU Thesis LaF
Identifier: b2088192

Scope and Contents

From the Collection:

The collection consists of theses written by students enrolled in the Monmouth College graduate Physics program. The holdings are bound print documents that were submitted in partial fulfillment of requirements for the Master of Science degree.

Dates

  • Creation: 1969

Creator

Conditions Governing Access

The collection is open for research use. Access is by appointment only.

Access to the collection is confined to the Monmouth University Library and is subject to patron policies approved by the Monmouth University Library.

Collection holdings may not be borrowed through interlibrary loan.

Research appointments are scheduled by the Monmouth University Library Archives Collections Manager (723-923-4526). A minimum of three days advance notice is required to arrange a research appointment for access to the collection.

Patrons must complete a Researcher Registration Form and provide appropriate identification to gain access to the collection holdings. Copies of these documents will be kept on file at the Monmouth University Library.

Extent

1 Items (print book) : 54 pages ; 8.5 x 11.0 inches (28 cm).

Language of Materials

English

Abstract

A survey of the relative efficiency of various approximate methods for solving the non-relativistic Schroedinger Equation [sic] is made. In particular, a comparison is made of the results obtained for the problem of a simple harmonic oscillator perturbed by λx, (∝ =3,4 ) while using the Rayleigh-Ritz variational principle, Linear Variation of Functions, and the Reyleigh-Schroedinger [sic] perturbation theory (high order).

Partial Contents

Abstract -- 1. Introduction -- 2. Theory -- 3. Application -- 4. Limitation of R.S.P.T. - 5. Conclusion -- References.

Source

Repository Details

Part of the Monmouth University Library Archives Repository

Contact:
Monmouth University Library
400 Cedar Avenue
West Long Branch New Jersey 07764 United States
732-923-4526