Let S be a finite subset of a group G, |S| = n, and let g ∈ S • S. Then g induces a partial function λ g : S → S by λ g (s) = t if and only if st = g and λ g (s) is not defined if g ∈ sS. For every g ∈ S • S, λ g is a one-to-one mapping. In this note we describe the groups which have a finite genera
A note on the multiplicity expressions in nuclear safeguards
✍ Scribed by Imre Pázsit; Andreas Enqvist; Lénárd Pál
- Publisher
- Elsevier Science
- Year
- 2009
- Tongue
- English
- Weight
- 119 KB
- Volume
- 603
- Category
- Article
- ISSN
- 0168-9002
No coin nor oath required. For personal study only.
✦ Synopsis
The purpose of this note is to point out notational inconsistencies and actual errors in some of the basic and often cited expressions of Ensslin et al. [Application Guide to Neutron Multiplicity Counting, Los Alamos Report LA-13422-M, 1998], even if the final formulae are correct. These expressions describe the measured multiplicity counting rates, i.e. singles, doubles, and triples rates S, D, and T, as parameters of a multiplying sample, through analytical expressions of the factorial moments of the neutrons generated in the sample by one initial source event. They serve as the basis of unfolding these parameters by the inversion of the formulae.
The motivation for this brief communication is twofold. First, Ref.
📜 SIMILAR VOLUMES
In this note we give a formula for the multiplicities of homogenous Gorenstein algebras. Herzog, Huneke, and Srinivasan have conjectured bounds for the multiplicities of homogeneous Cohen᎐Macaulay algebras. Herzog and Srinivasan have proved this conjecture for C-M algebras with quasi-pure resolution