Density of real and complex decomposable univariate polynomials
Joachim von zur Gathen, Guillermo Matera

TL;DR
This paper estimates the density of neighborhoods around the algebraic variety of decomposable univariate polynomials over real and complex fields, providing insights into their geometric distribution.
Contribution
It introduces a method to quantify the density of decomposable polynomials near their algebraic variety over real and complex numbers.
Findings
Density estimates for decomposable polynomials over reals and complex numbers
Quantitative analysis of polynomial decomposability
Insights into the geometric structure of polynomial varieties
Abstract
We estimate the density of tubes around the algebraic variety of decomposable univariate polynomials over the real and the complex numbers.
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Taxonomy
TopicsMeromorphic and Entire Functions · Polynomial and algebraic computation · Algebraic Geometry and Number Theory
