A toric proof of B\'ezout's theorem for weighted projective spaces
Bernt Ivar Utst{\o}l N{\o}dland

TL;DR
This paper employs toric geometry to establish a Bezout type theorem specifically tailored for weighted projective spaces, expanding the theoretical framework of algebraic geometry.
Contribution
It provides a novel toric geometric proof of Bezout's theorem adapted to weighted projective spaces, which were not previously covered by classical proofs.
Findings
Proves a Bezout type theorem for weighted projective spaces
Utilizes toric geometry methods for the proof
Extends classical algebraic geometry results to weighted spaces
Abstract
Using toric geometry we prove a B\'ezout type theorem for weighted projective spaces.
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Taxonomy
TopicsCommutative Algebra and Its Applications · Algebraic Geometry and Number Theory · Polynomial and algebraic computation
