An invitation to the positivity and geometry of algebraic cycles

Justyna Szpond

doi:10.18778/8331-092-3

An invitation to the positivity and geometry of algebraic cycles

Justyna Szpond

University of Cracow, Department of Mathematics, Poland

Publication:

Analitic and Algebraic Geometry 4

Pages: 163-173

DOI: https://doi.org/10.18778/8331-092-3.13

Keywords: algebraic Geometry, Analitic Geometry

Published: 28 December 2022

Categories: Mathematics, Open Access

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The purpose of this work is an introduction and overview of geometric and numeric properties of algebraic cycles in smooth projective varieties. We recall or propose several problems, which we consider worth to study. We are mainly interested in, but do not restrict our story to, codimension 2 cycles in projective spaces. These are points in P^2, curves in P^3, surfaces in P^4 and so on.

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This work is licensed under a Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.

How to Cite

Szpond, J. (2022). An invitation to the positivity and geometry of algebraic cycles. In T. Krasiński & S. Spodzieja (Eds.), Analitic and Algebraic Geometry 4 (pp. 163-173). Lodz University Press. https://doi.org/10.18778/8331-092-3.13

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An invitation to the positivity and geometry of algebraic cycles

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