Results 131 to 140 of about 653 (205)
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.
europepmc +1 more source
Analytical continuation of two-dimensional wave fields. [PDF]
Proc Math Phys Eng Sci, 2021 Assier RC, Shanin AV.
europepmc +1 more source
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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Double scaling limits of Toeplitz, Hankel and Fredholm determinants [PDF]
, 2017 Toeplitz, Hankel and Fredholm determinants occur naturally in the study of the eigenvalues of the Circular Unitary Ensemble and the Gaussian Unitary Ensemble (GUE) of random matrices, as partition functions and gap probabilities.
Fahs, Benjamin
core
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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A combinatorial proof of the non-vanishing of Hankel determinants of the Thue–Morse sequence [PDF]
, 2014 International audienceIn 1998, Allouche,Peyrì ere, Wen and Wen established that the Hankel determinants associated with the Thue–Morse sequence on {−1, 1} are always nonzero. Their proof depends on a set of sixteen recurrence relations.
Yann Bugeaud +3 more
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Central Oxidative Stress and Early Vocational Outcomes in First Episode Psychosis: A 7-Tesla Magnetic Resonance Spectroscopy Study of Glutathione. [PDF]
Schizophr Bull, 2022 MacKinley M +4 more
europepmc +1 more source
Hankel continued fractions and Hankel determinants for $q$-deformed metallic numbers
Fix $n$ a positive integer. Take the $n$-th metallic number $ϕ_n=\frac{n+\sqrt{n^2+4}}{2}$ (e.g. $ϕ_1$ is the golden number) and let $Φ_n(q)$ be its $q$-deformation in the sense of S. Morier-Genoud and V. Ovsienko. This is an algebraic continued fraction which admits an expansion into a Taylor series around $q=0$, with integral coefficients.
Han, Guo-Niu, Pedon, Emmanuel
openaire +2 more sources