Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din MoldovaRO EN
On (σ-δ)-rings over Noetherian rings
Authors: Vijay Kumar Bhat, Meeru Abrol, Latif Hanna, Maryam Alkandari
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Abstract
For a ring R, an endomorphism σ of R and a σ-derivation δ of R, we introduce (σ-δ)-ring and (σ-δ)-rigid ring which are the generalizations of σ(*)-rings and δ-rings, and investigate their properties. Moreover, we prove that a (σ-δ)-ring is 2-primal and its prime radical is completely semiprime.Vijay Kumar Bhat, Meeru Abrol
Department of Mathematics
SMVD University, Katra
India-182320
Latif Hanna, Maryam Alkandari
Department of Mathematics
Kuwait University, Kuwait
E-mail:
Department of Mathematics
SMVD University, Katra
India-182320
Latif Hanna, Maryam Alkandari
Department of Mathematics
Kuwait University, Kuwait
E-mail:
Fulltext
– 0.11 Mb
Contents
- On (σ-δ)-rings over Noetherian rings
- On invariants and canonical form of matrices of second order with respect to semiscalar equivalence
- Resonant Riemann-Liouville Fractional Differential Equations with Periodic Boundary Conditions
- Cubic systems with degenerate infinity and invariant straight lines of total parallel multiplicity five
- Invariant integrability conditions for ternary differential systems with quadratic nonlinearities
- Nontrivial convex covers of trees
- An investment problem under multicriteriality, uncertainty and risk
- Uniqueness of certain power of a meromorphic function sharing a set with its differential monomial
- On a solution to equation with discrete multiplicative-additive derivative
