LIPIcs.ITCS.2017.5.pdf
- Filesize: 0.5 MB
- 15 pages
We give a strongly polynomial time algorithm which determines whether or not a bivariate polynomial is real stable. As a corollary, this implies an algorithm for testing whether a given linear transformation on univariate polynomials preserves real-rootedness. The proof exploits properties of hyperbolic polynomials to reduce real stability testing to testing nonnegativity of a finite number of polynomials on an interval.
Feedback for Dagstuhl Publishing