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Questions in which polynomials (single or several variables) play a key role. It is typically important that this tag is combined with other tags; polynomials appear in very different contexts. Please, use at least one of the top-level tags, such as nt.number-theory, co.combinatorics, ac.commutative-algebra, in addition to it. Also, note the more specific tags for some special types of polynomials, e.g., orthogonal-polynomials, symmetric-polynomials.

15 votes
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Distribution of roots of complex polynomials

Hence the sequence of polynomials $f_n=c_0+c_1X+\cdots+c_nX^n$ converge uniformly on the ball of radius $r$ (with probability 1). …
George Lowther's user avatar
25 votes

Polynomial representing all nonnegative integers

Polynomials of degree less than four can be quickly dismissed. Then, assuming $f$ has degree $2n$, look at the leading order terms $f_{2n}$, which is a homogeneous polynomial of degree $2n$. … So, polynomials such as \eqref{47389_1} appear unlikely to do what we want, but proving this seems to be very difficult. …
George Lowther's user avatar
22 votes
Accepted

When are complex polynomial maps almost surjective?

Being algebraically independent is indeed a necessary and sufficient condition for the image of $f$ to be dense. As $f\colon\mathbb{C}^n\to\mathbb{C}^n$ is regular, its image is constructible and, in …
George Lowther's user avatar