Vector bundles on tropical schemes
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Publication:6085503
DOI10.1016/j.jalgebra.2023.08.033arXiv2009.03030OpenAlexW3083386533MaRDI QIDQ6085503
Jeffrey Tolliver, Jaiung Jun, Kalina Mincheva
Publication date: 8 November 2023
Published in: Journal of Algebra (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2009.03030
Picard groupvector bundlesemiringtropical geometryfield with one elementmonoid schemecharacteristic onesemiring schemescheme-theoretic tropicalization
Cites Work
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- An equivalence between two approaches to limits of local fields
- Picard groups and class groups of monoid schemes
- A tropical proof of the Brill-Noether theorem
- The arithmetic site
- Toric varieties, monoid schemes and cdh descent
- Equations of tropical varieties
- Vector bundles over projective spaces. The case \({\mathbb F_1}\)
- The geometry of blueprints. I: Algebraic background and scheme theory
- Chern classes of tropical vector bundles
- \(\mathbb F_1\)-schemes and toric varieties
- Decompositions of modules lacking zero sums
- Valuations of semirings
- A Grassmann algebra for matroids
- Lattices, spectral spaces, and closure operations on idempotent semirings
- Skeleta in non-Archimedean and tropical geometry
- Geometry of hyperfields
- Projective systemic modules
- Analytic geometry over \(\mathbb{F}_1\) and the Fargues-Fontaine curve
- Picard groups for tropical toric schemes
- On cohomology and vector bundles over monoid schemes
- Geometry of the scaling site
- Čech cohomology of semiring schemes
- On the notion of geometry over 𝔽₁
- Tropical ideals
- Enumerative tropical algebraic geometry in ℝ²
- THE GEOMETRY OF BLUEPRINTS PART II: TITS–WEYL MODELS OF ALGEBRAIC GROUPS
- Schemes over $$ \mathbb{F}_1 $$
- Prime Ideal Structure in Commutative Rings
- The universal tropicalization and the Berkovich analytification
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