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On 2-primal Ore extensions over Noetherian Weak σ-rigid rings
Authors: Vijay Kumar Bhat
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Abstract
Let R be a ring, σ an endomorphism of R and δ a σ-derivation of R. In this article, we discuss skew polynomial rings over 2-primal weak σ-rigid rings. We show that if R is a 2-primal Noetherian weak σ-rigid ring, then R[x;σ,δ] is a 2-primal Noetherian weak σ-rigid ring.School of Mathematics
SMVD University, Katra
India-182320
E-mail:
SMVD University, Katra
India-182320
E-mail:
Fulltext
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Contents
- On a class of weighted composition operators on Fock space
- Invariant Characteristics of Special Compositions in Weyl Spaces WN
- Interpolating Bézier spline curves with local control
- Composition followed by differentiation between weighted Bergman spaces and weighted Banach spaces of holomorphic functions
- On π-quasigroups of type T1
- Irreducible triangulations of the Möbius band
- On 2-primal Ore extensions over Noetherian Weak σ-rigid rings
- Max-Erlang and Min-Erlang power series distributions as two new families of lifetime distribution
- A semi-isometric isomorphism on a ring of matrices
- Compact Global Attractors of Non-Autonomous Gradient-Like Dynamical Systems
- One new class of cubic systems with maximum number of invariant lines omitted in the classification of J. Llibre and N. Vulpe
