Littlewood polynomial information

a Littlewood polynomial is a polynomial all of whose coefficients are +1 or −1. Littlewood's problem asks how large the values of such a polynomial must...

Koornwinder polynomials Kostka polynomial Kravchuk polynomials Laguerre polynomials Laurent polynomial Linearised polynomial Littlewood polynomial Legendre...

combination of Schur polynomials with non-negative integral coefficients; the values of these coefficients is given combinatorially by the Littlewood–Richardson...

theorem Littlewood conjecture Littlewood polynomial Littlewood's three principles of real analysis Littlewood's Tauberian theorem Littlewood's 4/3 inequality...

construct an explicit β such that (α,β) satisfies the conjecture. Littlewood polynomial J.W.S. Cassels; H.P.F. Swinnerton-Dyer (1955-06-23). "On the product...

orthogonal polynomials are the classical orthogonal polynomials, consisting of the Hermite polynomials, the Laguerre polynomials and the Jacobi polynomials. The...

subgroups lemma Hall algebra, and Hall polynomials Hall subgroup Hall–Higman theorem Hall–Littlewood polynomial Hall's universal group Hall's marriage...

set of Littlewood polynomials can be arrived at by such iterated applications of a set of functions. A Littlewood polynomial is a polynomial: p ( x )...

both even, the polynomial produces only even values, and is therefore composite except possibly for the value 2. Hardy and Littlewood assert that, apart...

Sahasrabudhe's work covers many topics such as Littlewood problems on polynomials, probability and geometry of polynomials, arithmetic Ramsey theory, Erdős covering...

other families of orthogonal polynomials, such as Jack polynomials and Hall–Littlewood polynomials and Askey–Wilson polynomials, which in turn include most...

one-variable specializations of the Kostka polynomials can be used to relate Hall-Littlewood polynomials Pμ to Schur polynomials sλ: s λ ( x 1 , … , x n ) = ∑ μ...

Szeged Died: John Littlewood, 92, British mathematician known for the Littlewood conjecture, the Littlewood polynomial, Littlewood–Paley theory, the two...

Hall: Hall polynomial, Hall–Littlewood polynomial Hermann Hankel: Hankel function Heine: Heine functions Charles Hermite: Hermite polynomials Karl L. W...

In mathematics, Schubert polynomials are generalizations of Schur polynomials that represent cohomology classes of Schubert cycles in flag varieties. They...

sense "is not an o of") was introduced in 1914 by Hardy and Littlewood. Hardy and Littlewood also introduced in 1916 the symbols Ω R {\displaystyle \Omega...

Number theorists have worked on polynomials with restricted coefficients over the years. For instance, Littlewood polynomials have coefficients ±1 when expressed...

expand Macdonald polynomials in terms of LLT polynomials. Ian Grojnowski and Mark Haiman proved a positivity conjecture for LLT polynomials that combined...

}\right)} for every positive ε is equivalent to the Riemann hypothesis (J. E. Littlewood, 1912; see for instance: paragraph 14.25 in Titchmarsh (1986)). The determinant...

n/2\rfloor -1}.\,} Littlewood polynomials John Brillhart and L. Carlitz (May 1970). "Note on the Shapiro polynomials". Proceedings of the American...

Press. doi:10.1017/CBO9780511546556. ISBN 9780511546556. Littlewood, D. E. (1936), "Polynomial concomitants and invariant matrices", J. London Math. Soc...