Pages that link to "Item:Q1911784"
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The following pages link to Groups of finite Morley rank with strongly embedded subgroups (Q1911784):
Displaying 23 items.
- Involutive automorphisms of \(N^\circ_\circ\)-groups of finite Morley rank (Q318322) (← links)
- On groups of finite Morley rank with weakly embedded subgroups (Q1283939) (← links)
- Pushing up and \(C(G,T)\) in groups of finite Morley rank of even type (Q1348679) (← links)
- On groups of finite Morley rank of even type (Q1398147) (← links)
- Parabolic 2-local subgroups in groups of finite Morley rank of even type. (Q1414040) (← links)
- Simple \(L^*\)-groups of even type with strongly embedded subgroups. (Q1425089) (← links)
- Simple \(L^*\)-groups of even type with weakly embedded subgroups. (Q1771336) (← links)
- Groups of finite Morley rank with a generically sharply multiply transitive action (Q1786455) (← links)
- Tame minimal simple groups of finite Morley rank (Q1883047) (← links)
- Pseudofinite groups as fixed points in simple groups of finite Morley rank (Q2376545) (← links)
- Minimal connected simple groups of finite Morley rank with strongly embedded subgroups. (Q2456197) (← links)
- Minimal connected simple algebraic groups of odd type. (Q2466951) (← links)
- Generalized Fitting subgroup of a group of finite Morley rank (Q3984414) (← links)
- A characterisation of PS<sub>p</sub>(4,K) (Q4238122) (← links)
- On Split Zassenhaus Groups of Mixed Characteristic and of Finite Morley Rank (Q4327393) (← links)
- (Q4510744) (← links)
- A GENERATION THEOREM FOR GROUPS OF FINITE MORLEY RANK (Q5305057) (← links)
- Carter subgroups in tame groups of finite Morley rank (Q5480095) (← links)
- Groups of mixed type (Q5906355) (← links)
- Groups of mixed type (Q5906777) (← links)
- Groups of finite Morley rank and even type with strongly closed Abelian subgroups (Q5925807) (← links)
- Groups of finite Morley rank of even type with a weakly embedded subgroup (Q5939563) (← links)
- The classical involution theorem for groups of finite Morley rank (Q5949385) (← links)