Prevalence of Homologous Recombination Deficiency and Treatment Patterns in Patients with Newly Diagnosed Advanced Ovarian Cancer in Bulgaria: A Real-World Cohort Study (VALIDATE). [PDF]
Arabadjiev J +9 more
europepmc +1 more source
The Impact of <i>UGT1A1</i> Genetic Variability on Enzyme Expression in Liver Pathology. [PDF]
Szeląg-Pieniek S +5 more
europepmc +1 more source
Association between adverse childhood experiences and over-the-counter drug abuse in Japan: A nationwide population-based cross-sectional study. [PDF]
Mori Y +11 more
europepmc +1 more source
Trends in Ultraprocessed Food Consumption Among Korean Children and Adolescents, 2007 to 2024.
Jung S +5 more
europepmc +1 more source
Age and frailty in anticancer drug regulatory assessment: a comprehensive cohort study of European marketing authorisations 2012-2023. [PDF]
Tenhunen O +4 more
europepmc +1 more source
Identifying Latent Classes of Dual Cigarette/ENDS Users Based on Motivations for ENDS Use: Product Substitution Versus Complementary Use. [PDF]
Pacek LR +4 more
europepmc +1 more source
Food intakes based on degree of processing and metabolic dysfunction-associated steatotic liver disease (MASLD): the Tehran Lipid and Glucose Study (TLGS). [PDF]
Moslehi N +3 more
europepmc +1 more source
Fuzzy subgroups are different from ordinary subgroups in that one cannot tell with certainty which group elements belong and which do not. Of course this requires an appropriate modification of the closure property which takes the form of an inequality. In this paper a study of products of fuzzy subgroups is begun.
H. Sherwood
exaly +4 more sources
Related searches:
Products of Subgroups Which Are Subgroups
Communications in Algebra, 2007We prove conditions for a product of distinct subgroups of an arbitrary group G to be a subgroup of G. In particular, the normal closure of any A ≤ G is equal to the product of some distinct conjugates of A. As an application of the later result we derive constraints on the size of a nontrivial conjugacy class of a finite non-Abelian simple group.
Gil Kaplan, Dan Levy
openaire +2 more sources

