Yehuda Shalom and I have just uploaded to the arXiv our paper “A finitary version of Gromov’s polynomial growth theorem“, to be submitted to Geom. Func. Anal.. The purpose of this paper is to ...

Abstract: This paper is concerned with obtaining the inverse of polynomial functions using semidefinite programming (SDP). Given a polynomial function and a nominal point at which the Jacobian of the ...

Scientists have long sought to understand the limits of approximation in complex optimisation problems, and a new finite de Finetti representation theorem offers a significant step forward. Julius A.

A bundle is a package of resources grouped together to teach a particular topic, or a series of lessons, in one place. A collection of three worksheets on the following topics: * Dividing polynomials ...

Abstract: Polynomial correlation may be used to identify the component linear and nonlinear subsystems of a bandpass nonlinear (BPNL) network. In this letter, a straightforward proof of the polynomial ...

👉 Learn about and how to apply the remainder and factor theorem. The remainder theorem states that f(a) is the remainder when the polynomial f(x) is divided by x - a. Thus, given a polynomial, f(x), ...

👉 Learn about and how to apply the remainder and factor theorem. The remainder theorem states that f(a) is the remainder when the polynomial f(x) is divided by x - a. Thus, given a polynomial, f(x), ...

(Linear) Fourier analysis can be viewed as a tool to study an arbitrary function on (say) the integers , by looking at how such a function correlates with linear phases such as , where is the ...

If \((x \pm h)\) is a factor of a polynomial, then the remainder will be zero. Conversely, if the remainder is zero, then \((x \pm h)\) is a factor. Often ...

Polynomial equations are fundamental concepts in mathematics that define relationships between numbers and variables in a structured manner. In mathematics, various equations are composed using ...