Commutative Algebra and Its Applications
Commutative Algebra and Its Applications is a research topic within Algebra and Number Theory. Science Explorer counts 10k research works in it since 1950. 10.1% of them reached the world's top 10% most cited for their field and year.
This cluster of papers focuses on the algebraic properties of monomial ideals, including their graded Betti numbers, local cohomology modules, symbolic powers, edge ideals, Cohen-Macaulay modules, Stanley depth, toric algebra, regularity bounds, and their connections to combinatorial topology.
- Monomial Ideals
- Graded Betti Numbers
- Local Cohomology Modules
- Symbolic Powers
- Edge Ideals
- Cohen-Macaulay Modules
- Stanley Depth
- Toric Algebra
- Regularity Bounds
- Combinatorial Topology
- Research works
- 10k fractional, since 1950
- In the world top 10%
- 1k per year above
- Top-10% rate
- 10.1% share of its works in the world top 10%
- Growth, 2018-21 → 2022-25
- +13% the tick is no change
- Largest producer
United States
27% of the 10 largest, 2022-now
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