Weyl Cycles on the Blow-Up of $${\mathbb P}^4$$ at Eight Points

DOI10.1007/978-3-031-11938-5_1zbMath1530.14036arXiv2103.08556OpenAlexW3138386927MaRDI QIDQ6191792

Maria Chiara Brambilla, Unnamed Author, Elisa Postinghel

Publication date: 11 February 2024

Published in: Trends in Mathematics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2103.08556

Mathematics Subject Classification ID

Minimal model program (Mori theory, extremal rays) (14E30) Algebraic cycles (14C25)

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• On linear systems of \(\mathbb P^3\) with nine base points
• Effective cones of cycles on blowups of projective space
• Vanishing theorems for linearly obstructed divisors
• On linear systems of \(\mathbb P^3\) through multiple points
• On linear systems with multiple points on a rational normal curve
• On the Fano variety of linear spaces contained in two odd-dimensional quadrics
• The blow-up of \(\mathbb{P}^4\) at 8 points and its Fano model, via vector bundles on a del Pezzo surface
• Standard Classes on the Blow-Up of ℙⁿat Points in Very General Position
• Elementary (−1)-Curves of ℙ³
• On a notion of speciality of linear systems in $\mathbb {P}^n$
• Log Fano structures and Cox rings of blow-ups of products of projective spaces
• Variations on Nagata's Conjecture
• On the Effective Cone of Blown-up atn+ 3 Points

This page was built for publication: Weyl Cycles on the Blow-Up of $${\mathbb P}^4$$ at Eight Points