TL;DR
This paper establishes explicit polynomial bounds for Bochi's inequalities, providing new quantitative estimates for the joint spectral radius of matrix sets, which is fundamental in understanding matrix products and stability.
Contribution
It introduces explicit polynomial bounds for Bochi's inequalities, advancing the quantitative analysis of the joint spectral radius.
Findings
Derived explicit polynomial bounds for the joint spectral radius.
Enhanced understanding of matrix product stability.
Provided tools for further quantitative spectral analysis.
Abstract
We prove explicit polynomial bounds for Bochi's inequalities regarding the joint spectral radius of a subset of matrices.
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