A note on some top local cohomology modules
Majid Eghbali

TL;DR
This paper investigates specific top local cohomology modules, especially $H^{d-1}_{a}(R)$, providing new insights into their properties within Noetherian rings.
Contribution
It offers new information on the structure and properties of top local cohomology modules, focusing on the last non-zero modules in Noetherian rings.
Findings
Insights into the structure of $H^{d-1}_{a}(R)$
Conditions for non-vanishing of top local cohomology modules
Relationships between ideal $a$ and top local cohomology modules
Abstract
Let be an ideal of a -dimensional commutative Noetherian ring . In this paper we give some information on some last non-zero local cohomology modules known as top local cohomology modules in particular, .
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Taxonomy
TopicsCommutative Algebra and Its Applications · Algebraic structures and combinatorial models · Algebraic Geometry and Number Theory
