1950
DOI: 10.1103/physrev.79.443
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Interaction of 12- to 13-Mev Neutrons with Deuterons

Abstract: 443With the quantities of material available at the time has been able to characterize the isotope as decaying of these experiments, attempts to isolate the Tl 209 with a 2.2-min. half-life by emission of a 1.8-Mev betaactivity were unsuccessful. Since then one of us 30 particle. Gamma-rays if present constitute a maximum 30 French Hagemann, Phys. Rev. 79, 534 (1950).of one percent of the Geiger activity.By use of a CD 4 -filled high pressure cloud chamber, the angular distribution of recoils from 12-to 13-Mev… Show more

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Cited by 12 publications
(11 citation statements)
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“…The obtained results are in complete agreement with the spin-Hamiltonian theory for the transition-metal ions developed by Griffith [16] vanish as a result of @r' antisymmetry: &:' (12; 34)= -@? '(34; 12).…”
Section: (37')supporting
confidence: 87%
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“…The obtained results are in complete agreement with the spin-Hamiltonian theory for the transition-metal ions developed by Griffith [16] vanish as a result of @r' antisymmetry: &:' (12; 34)= -@? '(34; 12).…”
Section: (37')supporting
confidence: 87%
“…Unlike Ref. 16 the results obtained by the Fock method permit one to calculate the spin-Hamiltonian parameters by means of only RDM components. The interest of such a possibility for the second-order perturbation theory has been expressed by McWeeny and Sutcliffe [ll].…”
Section: (37')mentioning
confidence: 99%
“…(4)) within the true wave functions of the Kramers doublet are the same as the matrix elements of H S within the fictitious spin doublet. 16,17 For example, if we denote the basis states of the Kramers doublet by |0 a and |0 b and let |0 a correspond to the fictitious spin state | 1 2 and |0 b to |− 1 2 , then we have…”
Section: A Kramers Doubletmentioning
confidence: 99%
“…An expansion of this kind is an application of a general theorem to the effect that any n × n matrix can be reproduced by a unique spin operator, polynomial in the spin components S i . 16 Mathematical details about the construction and properties of this spin operator are given in Appendix . The main result is that the matrix of an operator X in a basis {ψ i } i=1...n can be reproduced by a spin operator X S in a fictitious spin multiplet {|S M } whose dimension equals n, i.e., 2S + 1 = n. Specifically, 16…”
Section: B Degeneracy Of Arbitrary Multiplicitymentioning
confidence: 99%
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