Sentence examples for subgroup relation from inspiring English sources

Exact(1)

Thus, the fundamental group–subgroup relation defining the geometry of the two processes implies the intersection group, that gathers the symmetry operations that belong to both and.

Similar(59)

The functional is derived following group–subgroup relations between different martensitic phases – tetragonal, trigonal, orthorhombic and monoclinic – in order to fully capture the symmetry properties of the free energy of the austenite and martensite phases.

We did not observe a significant association with breast cancer in any racial-menopausal status subgroup in relation to the Poly(A) polymorphism.

The lower adiponectin concentrations in the SGA 3rd 10th percentile subgroup in relation to the SGA <3rd percentile subgroup may be due to their differences in height and waist circumference.

This study suggests that people with IHD and accompanying CHF and/or ARR constitute a sensitive subgroup in relation to the effects of criteria ambient air pollutants associated with motor vehicle combustion.

The risk of tubal pathology was assessed in all subfertile women and in the C. trachomatis IgG-positive subgroup in relation to the genotype of TLR9, TLR4, CD14 and CARD15/NOD2 (Table 2; Figure 1).

No obvious correlations between specific gains or losses were observed, possibly as a result of small numbers of patients in each subgroup in relation to a large number of aberrations.

This work shows the importance of logistic models as a tool in the study of traditional knowledge, given that they reflect, in a predictive way, the variation existing in different subgroups in relation to a complex network of multiple factors.

The size, composition, and geographical distribution of various population subgroups in relation to their governments is incredibly important to voting patterns and the potential for cooperation or conflict on a sub-national or international level.

(1) For any finite group G, let F be the free group generated by the elements of G and let (Rtrianglelefteq F) be the subgroup of relations, that is (G=F/R).

Quotient groups and subgroups together form a way of describing every group by its presentation: any group is the quotient of the free group over the generators of the group, quotiented by the subgroup of relations.

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