An edition of Transition probabilities of molecular band systems XVI. Part I. Transition integrals with transition moments of exponential form. Part II. The Recursion relation for generalized Laguerre polynomials and the Remainder Formulae for overlap integrals (1959)

Transition probabilities of molecular band systems XVI. Part I. Transition integrals with transition moments of exponential form. Part II. The Recursion relation for generalized Laguerre polynomials and the Remainder Formulae for overlap integrals

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Transition probabilities of molecular band sy ...
P. A. Fraser
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An edition of Transition probabilities of molecular band systems XVI. Part I. Transition integrals with transition moments of exponential form. Part II. The Recursion relation for generalized Laguerre polynomials and the Remainder Formulae for overlap integrals (1959)

Transition probabilities of molecular band systems XVI. Part I. Transition integrals with transition moments of exponential form. Part II. The Recursion relation for generalized Laguerre polynomials and the Remainder Formulae for overlap integrals

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University of Western Ontario, Dept. of Physics, Molecular Excitation Group
Pages
24

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Cover of: Transition probabilities of molecular band systems XVI. Part I. Transition integrals with transition moments of exponential form. Part II. The Recursion relation for generalized Laguerre polynomials and the Remainder Formulae for overlap integrals
Transition probabilities of molecular band systems XVI. Part I. Transition integrals with transition moments of exponential form. Part II. The Recursion relation for generalized Laguerre polynomials and the Remainder Formulae for overlap integrals
1959, University of Western Ontario, Dept. of Physics, Molecular Excitation Group
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Book Details

Published in

London, Ont

Edition Notes

Sponsored by the Geophysics Research Division, Air Force Cambridge Research Centre, Contract no. AF-19(604)-4560, Scientific report no. 2.

Bibliographical references: p.23-24.

Contract number: AF-19(604)-4560

The Physical Object

Pagination
24 p.
Number of pages
24

ID Numbers

Open Library
OL19242635M

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