Asymptotic representation of minimal polynomials on several intervals
Franz Peherstorfer

TL;DR
This paper provides an asymptotic representation of minimal polynomials on multiple intervals, contributing to the understanding of their behavior in complex approximation theory.
Contribution
It offers a new asymptotic formula for minimal polynomials on several intervals, extending previous results in approximation theory.
Findings
Derived asymptotic representations for minimal polynomials on multiple intervals
Extended theoretical understanding of polynomial behavior in complex domains
Provides foundational results for further research in approximation theory
Abstract
Asymptotic representation of minimal polynomials on several intervals is given. The last modifications and corrections of this manuscript were done by the author in the two months preceding his passing away in November 2009. The manuscript remained unsubmitted and is not published elsewhere.
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Taxonomy
TopicsMathematical functions and polynomials · Algebraic and Geometric Analysis · Holomorphic and Operator Theory
