Pages that link to "Item:Q3546125"

The following pages link to The {ie210-01}-property in finite simple groups (Q3546125):

Displaying 24 items.

• Finite simple groups in which all maximal subgroups are \(\pi\)-closed. I. (Q338012) (← links)
• On Thompson's conjecture for alternating and symmetric groups of degree greater than 1361. (Q338018) (← links)
• On the pronormality of Hall subgroups. (Q359323) (← links)
• On the class of groups with pronormal Hall \(\pi\)-subgroups. (Q404707) (← links)
• On the heritability of the property \(D_\pi\) by subgroups. (Q461072) (← links)
• On the local case in the Aschbacher theorem for linear and unitary groups. (Q483436) (← links)
• On Baer-Suzuki \(\pi\)-theorems. (Q546224) (← links)
• On the number of classes of conjugate Hall subgroups in finite simple groups. (Q627987) (← links)
• On a relation between the Sylow and Baer-Suzuki theorems. (Q665903) (← links)
• The \(D_\pi\) property of finite groups in the case \(2\notin\pi\). (Q764695) (← links)
• \(D_{\pi}\)-property and normal subgroups (Q1098936) (← links)
• Classification and properties of the \(\pi \)-submaximal subgroups in minimal nonsolvable groups (Q1656842) (← links)
• Pronormality and submaximal \(\mathfrak{X}\)-subgroups on finite groups (Q1757188) (← links)
• Maximal and submaximal \(\mathfrak{X}\)-subgroups (Q1792002) (← links)
• On a finite group with restriction on set of conjugacy classes size (Q2186270) (← links)
• The \(D_\pi\)-property on products of \(\pi\)-decomposable groups (Q2219814) (← links)
• Heritability of the property \(\mathcal D_\pi\) by overgroups of \(\pi\)-Hall subgroups in the case where \(2\in\pi\). (Q2342298) (← links)
• Confirmation for Wielandt's conjecture. (Q2343513) (← links)
• An existence criterion for Hall subgroups of finite groups (Q3083485) (← links)
• ANALYTIC PROPERTIES OF THE q-VOLKENBORN INTEGRAL ON THE RING OF p-ADIC INTEGERS (Q4205645) (← links)
• Thompson’s conjecture for alternating groups (Q4634062) (← links)
• The reduction theorem for relatively maximal subgroups (Q5070200) (← links)
• On the heritability of the Sylow -theorem by subgroups (Q5112432) (← links)
• The strong \(\pi \)-Sylow theorem for the groups \(\operatorname{PSL}_2(q) \) (Q6631346) (← links)