Orthogonal polynomials and Riesz bases applied to the solution of Love's equation

DOI10.2140/MEMOCS.2016.4.55zbMath1381.33019OpenAlexW2319102598MaRDI QIDQ261320

Pierluigi Vellucci, Alberto Maria Bersani

Publication date: 23 March 2016

Published in: Mathematics and Mechanics of Complex Systems (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2140/memocs.2016.4.55

zbMATH Keywords

Chebyshev polynomialsintegral equationsRiesz basesexponential basesLove equationLucas-Lehmer primality testnumerical approximation and analysis

Mathematics Subject Classification ID

Orthogonal polynomials and functions of hypergeometric type (Jacobi, Laguerre, Hermite, Askey scheme, etc.) (33C45) Orthogonal functions and polynomials, general theory of nontrigonometric harmonic analysis (42C05) Electro- and magnetostatics (78A30)

Related Items (8)

Love--Lieb Integral Equations: Applications, Theory, Approximations, and Computations ⋮ Bi-Bazilevič functions of order \(\vartheta +i\delta\) associated with \((p, q)\)-Lucas polynomials ⋮ Two methods based on bivariate spline quasi-interpolants for solving Fredholm integral equations ⋮ A subclass with bi-univalence involving \((\mathfrak{p},\mathfrak{q})\)-Lucas polynomials and its coefficient bounds ⋮ (p, q)-Lucas polynomials and their applications to bi-univalent functions ⋮ Unnamed Item ⋮ On the \((p, q)\)-Lucas polynomial coefficient bounds of the bi-univalent function class \(\sigma\) ⋮ \(\pi\)-formulas and Gray code

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