Results 311 to 320 of about 6,342,270 (352)

On homogeneity within critical groups [PDF]

open access: possibleJournal of Radiological Protection, 2004
Since the 1960s, the methodology recommended by the International Commission on Radiological Protection (ICRP) for assessment of individual doses has developed significantly, yet the specific recommendations related to the characteristics of 'critical groups' for the purposes of protection of the public have been interpreted but are relatively ...
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Group and person attributions in response to criticism of the in‐group

British Journal of Social Psychology, 2002
This study examined responses to criticism of the in‐group as influenced by critic's group membership and justifiability of the criticism. Participants responded to an article in which the author criticized their school. The critic was presented as a student either at the participant's own school (the in‐group) or at a college higher or lower in status
Anne O'Dwyer   +2 more
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The Group: An Experiment in Criticism

The Yearbook of English Studies, 1987
The Group was a collection of writers, based in London, and predominantly poets, who met each week between 1955 and 1965 to discuss one another's work. For the first four years I acted as chairman, selecting participants and making sure that they received in advance of each meeting a copy of the texts to be discussed. There was no membership fee and no
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Renormalization group and critical localization

Physical Review B, 1977
The renormalization-group (RG) method is applied to the problem of formation of a localized state of a particle moving in a given potential. It is shown that RG transformation on the particle's Green's function can be performed exactly. The fixed-point equations yield information on the critical binding strength, while the transformation equations near
Morrel H. Cohen   +3 more
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Morse Theory and Critical Groups

2019
Let H be a Hilbert space with inner product \((\cdot ,\cdot )_H\) and let \(\varphi \in C^2(H)\). By \(\varphi '(\cdot )\) we denote the Frechet derivative of \(\varphi \) and by \(\nabla \varphi (\cdot )\) its gradient, that is, \(\nabla \varphi (u)\in H\) for every \(u\in H\) and.
Nikolaos S. Papageorgiou   +2 more
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The critical groups of the Peisert graphs

Journal of Algebraic Combinatorics, 2017
The critical group of a finite graph is an abelian group defined by the Smith normal form of the Laplacian. We determine the critical groups of the Peisert graphs, a certain family of strongly regular graphs similar to, but different from, the Paley graphs. It is further shown that the adjacency matrices of the two graphs defined over a field of order
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