International audienceGroups of finite Morley rank generalize algebraic groups; the simple ones have even been conjectured to be algebraic. Parallel to an ambitious classification program towards this conjecture, one can try to show direct equivalents of known results on algebraic groups in the context of groups of finite Morley rank. This is done here with Steinberg's theorem on central-izers of semi-simple elements
The paper addresses a question whether there is a reasonable self-contained theory of finite simple...
This paper gives a partial answer to the Cherlin-Zil'ber Conjecture, which states that every infinit...
We show that the universal central extensions of the little projective group of any Moufang polygon ...
AbstractThere is a longstanding conjecture, due to Gregory Cherlin and Boris Zilber, that all simple...
The algebraicity conjecture for simple groups of finite Morley rank, also known as the Cherlin–Zil'b...
summary:We investigate the Zassenhaus conjecture regarding rational conjugacy of torsion units in in...
AbstractWe generalize Steinberg symbols in K2 of a ring, and we use them to investigate torsion elem...
International audienceWe lay down the fundations of the theory of groups of finite Morley rank in wh...
AbstractThis paper gives a partial answer to the Cherlin–Zil'ber Conjecture, which states that every...
AbstractThis paper provides a method for identifying “sufficiently rich” simple groups of finite Mor...
The algebraicity conjecture for simple groups of finite Morley rank, also known as the Cherlin-Zilbe...
AbstractWe study the homology of iterated exterior squares of relation modules to obtain information...
The Steinberg tensor product theorem is a fundamental tool for study-ing irreducible representations...
torsion elements in K2 of some local fields by Xuejun Guo (Nanjing) 1. Introduction. Let F be a fiel...
AbstractThe Steinberg tensor product theorem is a fundamental tool for studying irreducible represen...
The paper addresses a question whether there is a reasonable self-contained theory of finite simple...
This paper gives a partial answer to the Cherlin-Zil'ber Conjecture, which states that every infinit...
We show that the universal central extensions of the little projective group of any Moufang polygon ...
AbstractThere is a longstanding conjecture, due to Gregory Cherlin and Boris Zilber, that all simple...
The algebraicity conjecture for simple groups of finite Morley rank, also known as the Cherlin–Zil'b...
summary:We investigate the Zassenhaus conjecture regarding rational conjugacy of torsion units in in...
AbstractWe generalize Steinberg symbols in K2 of a ring, and we use them to investigate torsion elem...
International audienceWe lay down the fundations of the theory of groups of finite Morley rank in wh...
AbstractThis paper gives a partial answer to the Cherlin–Zil'ber Conjecture, which states that every...
AbstractThis paper provides a method for identifying “sufficiently rich” simple groups of finite Mor...
The algebraicity conjecture for simple groups of finite Morley rank, also known as the Cherlin-Zilbe...
AbstractWe study the homology of iterated exterior squares of relation modules to obtain information...
The Steinberg tensor product theorem is a fundamental tool for study-ing irreducible representations...
torsion elements in K2 of some local fields by Xuejun Guo (Nanjing) 1. Introduction. Let F be a fiel...
AbstractThe Steinberg tensor product theorem is a fundamental tool for studying irreducible represen...
The paper addresses a question whether there is a reasonable self-contained theory of finite simple...
This paper gives a partial answer to the Cherlin-Zil'ber Conjecture, which states that every infinit...
We show that the universal central extensions of the little projective group of any Moufang polygon ...