The Spectrum of Abelian Categories and Reconstruction of Schemes
By A. Rosenberg. 2020
57 citations recorded by the source corpus.
This is a method of and apparatus for forming a trench in the ballast under railroad track, commonly referred to as scarifying, and for grasping new ties, one at a time, positioned on top of the rails, drawing each tie in turn out to one side, positioning it opposite the trench and inserting it, all in a series of coordinated movements in sequence with a minimum, if any, disturbance of the ballast.
Subfields: Computational Theory and Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/eb160551111e88435ab67c2b951f3efe56467487
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In Computational Theory and Mathematics
In Geometry and Topology
Citations in the corpus
- Tensor categorical foundations of algebraic geometry (2014, methodology): “Rosenberg used a different spectrum construction to give a short proof of the Reconstruction Theorem for arbitrary schemes ([Ros96], [Ros98]), then in 2004 another proof for quasi-separated schemes ([Ros04]).”
- DERIVED CATEGORIES OF TWISTED SHEAVES ON ELLIPTIC THREEFOLDS (2000, unknown): “However, the results in [29] suggest that any k-linear Morita equivalence can be made into an R-linear one by pulling back by an automorphism.”