On the zeros of a polynomial
By V. K. Jain. 2009
51 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/1bbf6b5bd80ece52a0cc6cc11b6123953180acaf
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In Applied Mathematics
- Petter Brand'en
- Julius Borcea
- Thomas M. Liggett
- David G. Wagner
- Robin Pemantle
- Daniel A. Spielman
- Nikhil Srivastava
- Adam W. Marcus
In Mathematical Physics
Citations in the corpus
- The Lee-Yang and Pólya-Schur programs. I. Linear operators preserving stability (2008, background): “This is essentially the famous Grace-Walsh-Szegö coincidence theorem [20, 56, 58] albeit in a disguised form.”
- Polynomials with the half-plane property and matroid theory (2006, background): “Letting λ → 0 we end up with the polynomial a(0) + a(β)z|β|, which is then Hurwitz stable by Hurwitz’s Theorem (on the continuity of the zeros of a polynomial), see e.g., [6, Footnote 3] for the appropriate multivariate version.”
- Negative dependence and the geometry of polynomials (2007, background): “The famous Grace-Walsh-Szegö coincidence theorem [32, 66, 74] is stated next.”