On cohomological dimension and depth under linkage
M. Eghbali, N. Shirmohammadi
TL;DR
This paper explores the relationships between cohomological dimensions and depths of linked ideals, providing insights through various examples to deepen understanding in algebraic geometry and commutative algebra.
Contribution
It investigates and discusses the connections between cohomological dimensions and depths of linked ideals, offering new examples and insights.
Findings
Identifies key relations between cohomological dimensions and depths
Provides examples illustrating these relationships
Enhances understanding of linkage in algebraic structures
Abstract
Some relations between cohomological dimensions and depths of linked ideals are investigated and discussed by various examples.
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Taxonomy
TopicsCommutative Algebra and Its Applications · Polynomial and algebraic computation · Algebraic Geometry and Number Theory