Mahler's measure of a polynomial in terms of the number of its monomials
Maillet’s determinant
Matrix divisibility sequences
Matrix field extensions
Meixner-type results for Riordan arrays and associated integer sequences.
Metric theorems on the approximation of zero by a linear combination of polynomials with integral coefficients
Minorations pour les mesures de Mahler de certains polynômes particuliers
Dans cet article nous donnons des minorations de la mesure de Mahler des polynômes totalement positifs et totalement réels. Ces résultats sont supérieurs à ceux obtenus par A. Schinzel, M. J. Bertin et V. Flammang.
More calculations on determinant evaluations.
More on evaluating determinants
Multiple gcd-closed sets and determinants of matrices associated with arithmetic functions
Let f be an arithmetic function and S = {x1, …, xn} be a set of n distinct positive integers. By (f(xi, xj)) (resp. (f[xi, xj])) we denote the n × n matrix having f evaluated at the greatest common divisor (xi, xj) (resp. the least common multiple [xi, xj]) of x, and xj as its (i, j)-entry, respectively. The set S is said to be gcd closed if (xi, xj) ∈ S for 1 ≤ i, j ≤ n. In this paper, we give formulas for the determinants of the matrices (f(xi, xj)) and (f[xi, xj]) if S consists of multiple coprime...
Multiplicative polynomials and Fermat's little theorem for non-primes.
Multiplicities of integer arrays.
Multiply integer-valued polynomials in a Galois field.
Multivariable polynomial injections on rational numbers