Results 71 to 80 of about 224,835 (201)
Finite groups with some SS-embedded subgroups [PDF]
We call H an SS-embedded subgroup of G if there exists a normal subgroup T of G such that HT is subnormal in G and Hcap Tleq H_{sG}, where H_{sG} is the maximal s-permutable subgroup of G contained in H.
Tao Zhao
doaj
Interplay between erectile dysfunction, diabetes mellitus and genetics. ABSTRACT Introduction Erectile dysfunction (ED) is a highly prevalent complication of diabetes mellitus (DM), significantly impairing quality of life and psychosocial well‐being. The prevalence of ED is estimated to be over 3.5 times higher in men with diabetes mellitus compared to
Boštjan Hostnik +3 more
wiley +1 more source
Groups with the weak minimal condition for non-subnormal subgroups II [PDF]
summary:Let $G$ be a group with the property that there are no infinite descending chains of non-subnormal subgroups of $G$ for which all successive indices are infinite.
Smith, Howard, Kurdachenko, Leonid A.
core +1 more source
On Wielandt’s join theorem for fusion systems and localities
Saturated fusion systems are categories modeling properties of conjugacy of p-elements in finite groups. It was shown by Chermak that there are group-like structures called regular localities associated to saturated fusion systems.
Ellen Henke
doaj +1 more source
Background Because of the possible role of cytokines including interleukins (IL) in systemic non-thyroidal illnesses' (NTI) pathogenesis and consequently the frequently associated alterations in thyroid hormone (TH) concentrations constituting the ...
Sabry Alaa A +3 more
doaj +1 more source
On groups with formational subnormal Sylow subgroups [PDF]
We investigate a finite group G with F-subnormal Sylow subgroups, where F is a subgroup-closed formation and A1A⊆F⊆NA. We prove that G is soluble and the derived subgroup of each metanilpotent subgroup is nilpotent.
Sokhor, Irina Leonidovna +2 more
core
On groups with all subgroups almost subnormal [PDF]
AbstractIn this paper we consider groups in which every subgroup has finite index in the nth term of its normal closure series, for a fixed integer n. We prove that such a group is the extension of a finite normal subgroup by a nilpotent group, whose class is bounded in terms of n only, provided it is either periodic or torsion-free.
openaire +4 more sources
Hypercentral residuals of a join of subnormal subgroups
It is proved that the hypercentral residual of a group of finite rank, generated by two subnormal subgroups, is the join of the hypercentral residuals of the generating subnormal subgroups.
Jennifer Whitehead
core +1 more source
Groups Wıth All Non-Nılpotent Subgroups Subnormal
Bu tezde Howard SMITH'in Groups with all non-nilpotent subgroups subnormal'' adlı makalesi çalışılmıştır. Bu makalede her nilpotent olmayan altgrubu altnormal olan lokal sonlu gruplar incelenmiştir.
Küçükoğlu, Tuğçe
core
On groups with formational subnormal Sylow subgroups
We investigate a finite group G with 𝔉 {\mathfrak{F}} -subnormal ...
Irina L. Sokhor, Victor S. Monakhov
core +1 more source

