Coppersmith–Rivlin type inequalities and the order of vanishing of polynomials at 1
- Additional Document Info
- View All
We examine the maximal number of zeros a polynomial of degree at most n with constrained coefficients may have at 1. Our results are essentially sharp and extend earlier results of this variety. An interesting connection to certain extensions of the Coppersmith-Rivlin inequality is explored.
author list (cited authors)