We clarify quasi-Frobenius configurations of finite Morley rank. 1. We remove one assumption in an identification theorem by Zamour while simplifying the proof. 2. We show that a strongly embedded quasi-Frobenius configuration of odd type, is actually Frobenius. 3. For dihedral configurations, one has dim G = 3 dim C. These results rely on an interesting phenomenon of closure of non-generic matter under taking centralisers
This is a survey report of my recent work [8], and we shall omit every proofs of the result in this ...
It is often stated that Frobenius quantales are necessarily unital. By taking negation as a primitiv...
Available from British Library Document Supply Centre-DSC:6609.268(no 2000/23) / BLDSC - British Lib...
This thesis is devoted to the study of certain groups of finite Morley rank and odd type. In the fir...
This thesis is devoted to the study of certain groups of finite Morley rank and odd type. In the fir...
We note here, in answer to a question of Poizat, that the Morley and Lascar ranks need not coincide ...
We show that any structure of finite Morley Rank having the definable multiplicity property (DMP) ha...
AbstractWe show that any structure of finite Morley Rank having the definable multiplicity property ...
We consider multicomponent local Poisson structures of the form $\mathcal P_3 + \mathcal P_1$, under...
summary:We give some new characterizations of quasi-Frobenius rings by the generalized injectivity o...
Given relatively prime positive integers a(1), ... , a(n), the Frobenius number is the largest integ...
AbstractIn this paper we study Frobenius bimodules between noncommutative spaces (quasi-schemes), de...
In this paper all rings are commutative with identity and Noetherian of positive prime characteristi...
It is widely known that if p and q are relatively prime positive integers then (a) the set of linear...
Abstract. We study co-Frobenius and more generally quasi-co-Frobenius corings over arbitrary base ri...
This is a survey report of my recent work [8], and we shall omit every proofs of the result in this ...
It is often stated that Frobenius quantales are necessarily unital. By taking negation as a primitiv...
Available from British Library Document Supply Centre-DSC:6609.268(no 2000/23) / BLDSC - British Lib...
This thesis is devoted to the study of certain groups of finite Morley rank and odd type. In the fir...
This thesis is devoted to the study of certain groups of finite Morley rank and odd type. In the fir...
We note here, in answer to a question of Poizat, that the Morley and Lascar ranks need not coincide ...
We show that any structure of finite Morley Rank having the definable multiplicity property (DMP) ha...
AbstractWe show that any structure of finite Morley Rank having the definable multiplicity property ...
We consider multicomponent local Poisson structures of the form $\mathcal P_3 + \mathcal P_1$, under...
summary:We give some new characterizations of quasi-Frobenius rings by the generalized injectivity o...
Given relatively prime positive integers a(1), ... , a(n), the Frobenius number is the largest integ...
AbstractIn this paper we study Frobenius bimodules between noncommutative spaces (quasi-schemes), de...
In this paper all rings are commutative with identity and Noetherian of positive prime characteristi...
It is widely known that if p and q are relatively prime positive integers then (a) the set of linear...
Abstract. We study co-Frobenius and more generally quasi-co-Frobenius corings over arbitrary base ri...
This is a survey report of my recent work [8], and we shall omit every proofs of the result in this ...
It is often stated that Frobenius quantales are necessarily unital. By taking negation as a primitiv...
Available from British Library Document Supply Centre-DSC:6609.268(no 2000/23) / BLDSC - British Lib...