Commutativity theorems for rings with constraints on commutators.
Commutativity theorems for rings with differential identities on Jordan ideals
In this paper we investigate commutativity of ring with involution which admits a derivation satisfying certain algebraic identities on Jordan ideals of . Some related results for prime rings are also discussed. Finally, we provide examples to show that various restrictions imposed in the hypotheses of our theorems are not superfluous.
Complete radicals of some group rings.
Completely Prime Radical and Primary Ideal Representations in Non-Commutative Rings.
Constructing Units in commutative group rings.
Counting solutions of decomposable form equations
Cyclic Boolean algebras and Galois fields