Minimal projective resolutions
By Edward L. Green, Ø. Solberg, D. Zacharia. 2001
68 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/199d62095b70a9eae7ab75e151fc618e507832e3
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
- R. Taillefer
- N. Snashall
- Eduardo N. Marcos
- Oyvind Solberg
- R. Buchweitz
- Edward L. Green
- S. Witherspoon
- S. Iyengar
In Geometry and Topology
- R. Taillefer
- N. Snashall
- Eduardo N. Marcos
- Oyvind Solberg
- R. Buchweitz
- Edward L. Green
- S. Witherspoon
- S. Iyengar
In Mathematical Physics
- R. Taillefer
- N. Snashall
- Eduardo N. Marcos
- Oyvind Solberg
- R. Buchweitz
- Edward L. Green
- Thomas Cassidy
- B. Shelton
Citations in the corpus
- MULTIPLICATIVE STRUCTURES FOR KOSZUL ALGEBRAS (2005, methodology): “A minimal projective resolution (F, d) of Λ0 as a right Λ-module can be constructed from a sequence of right ideals in R = kQ as follows: There exists a choice of integers tn in Z and of uniform elements {f n i } tn i=0 in R, for all n ≥ 0, with · · · ⊆ ∐n i=0f n i R ⊆ ∐ tn−1 i=0 f n−1 i R ⊆ · · · ⊆”
- d-Koszul Algebras (2004, methodology): “To prove this result, we use the results in [6].”
- The hochschild cohomology ring of a class of special biserial algebras (2008, background): “We start by recalling briefly the theory of projective resolutions developed in [13] and [11].”