Results 121 to 130 of about 5,232 (228)
Bidiagonal Factorizations of Filbert and Lilbert Matrices
AxiomsExtensions of Filbert and Lilbert matrices are addressed in this work. They are reciprocal Hankel matrices based on Fibonacci and Lucas numbers, respectively, and both are related to Hilbert matrices.
Yasmina Khiar +4 more
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On the Critical-Subcritical Moments of Moments of Random Characteristic Polynomials: A GMC Perspective. [PDF]
Commun Math Phys, 2022 Keating JP, Wong MD.
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What is a vector Hankel determinant
Linear Algebra and its Applications, 1998 The aim of the paper under review is to give, under some assumptions, a necessary and sufficient condition that the following system \[ \sum_{j=1}^n x_j a_{i,j} = b_i, \] where \(i=1,\dots,n\), and the \(a_{i,j}\)'s and the \(b_i\)'s are in a euclidean vector space \(V\) of dimension \(n\), has one and only one solution.
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Analytical continuation of two-dimensional wave fields. [PDF]
Proc Math Phys Eng Sci, 2021 Assier RC, Shanin AV.
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MathematicsIn this paper, we define new subclasses Cq(t,λ,δ,n) and Kq(η,t,λ,δ,n) of analytic functions by using a Linear Multiplier q-differintegral operator with a generalized binomial series. In particular, we find the Hankel, Toeplitz determinant boundary values
Ningegowda Ravikumar +4 more
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Initial Coefficient Bounds of Convex Functions Related to Pascal Snail Function
Journal of MathematicsFor −1≤λ≤1, let Cλ be a subclass of convex functions associated with the Pascal snail function, analytically defined by the subordination relation, 1+τf″τ/f′τ≺1/1−λτ.
Arooj Fatima +3 more
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Asymptotics of determinants of Hankel matrices via non-linear difference equations [PDF]
, 2015 Estelle Basor, Yang Chen, Nazmus S. Haq
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Hankel determinants and Jacobi continued fractions for $q$-Euler numbers
Comptes Rendus. MathématiqueThe $q$-analogs of Bernoulli and Euler numbers were introduced by Carlitz in 1948. Similar to recent results on the Hankel determinants for the $q$-Bernoulli numbers established by Chapoton and Zeng, we perform a parallel analysis for the $q$-Euler ...
Chern, Shane, Jiu, Lin
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A special class of Hankel determinants
, 2013 This is an enlarged version of the original paper which contains some new material.
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