Results 111 to 120 of about 1,081,230 (234)
F-electron spectral function of the Falicov-Kimball model and the Wiener-Hopf sum equation approach
Condensed Matter Physics, 2008 We derive an alternative representation for the f-electron spectral function of the Falicov-Kimball model from the original one proposed by Brandt and Urbanek.
A.M. Shvaika, J.K. Freericks
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CNS Neuroscience &Therapeutics, Volume 32, Issue 4, April 2026.Adjunctive zonisamide provides sustained efficacy and favorable tolerability in children with DEE/EE, including young children < 6 years and highly drug‐resistant cases. Gender and prior treatment history predict long‐term efficacy, supporting its reliable risk–benefit profile for refractory epilepsy.
Peijiao Liu +5 more
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Lattice Theory and Toeplitz Determinants
, 2018 This is a survey of our recent joint investigations of lattices that are generated by finite Abelian groups. In the case of cyclic groups, the volume of a fundamental domain of such a lattice is a perturbed Toeplitz determinant with a simple Fisher–Hartwig symbol.
Albrecht Büttcher +3 more
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On determinants of cyclic pentadiagonal matrices with Toeplitz structure
Computers & Mathematics with Applications, 2017 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ji-Teng Jia, Sumei Li
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Toeplitz Determinants with One Fisher–Hartwig Singularity
Journal of Functional Analysis, 1997 The authors study the asymptotic behaviour of the Toeplitz determinants \(T_n (c)\) as \(n\) tends to infinity in the case of symbols with one singularity. This symbol has a form \[ c(e^{i\theta} e^{i\theta}) \prod_{r}^R t_{\beta _r}\left( e^{i(\theta-i\theta _r)}\right) u_{\alpha _r}\left( e^{i(\theta-i\theta _r)}\right) \] where \(t_\beta \left (e^{i\
Ehrhardt, Torsten, Silbermann, Bernd
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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
Extracta MathematicaeThe objective of this paper is to establish initial coefficient inequalities, Upper bounds to the Hankel and Toeplitz determinants for certain normalized univalent functions defined on the open unit disk D in the complex plane related to the analytic ...
R. Rudrani +2 more
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Third-Order Hankel and Toeplitz Determinants for Starlike Functions Connected with the Sine Function
Mathematics, 2019 Let S s * be the class of normalized functions f defined in the open unit disk D = { z : | z | < 1 } such that the quantity z f ′ ( z ) f ( z ) lies in an eight-shaped region in the right-half plane and satisfying
Hai-Yan Zhang +2 more
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Inverse and Logarithmic Coefficient Bounds of Concave Univalent Functions
AxiomsThe concept of coefficient estimates on univalent functions is one of the interesting aspects explored recently by many researchers. Motivated by this direction, in this present work, we obtain the upper bounds of initial inverse coefficients and ...
Kuppusami Sakthivel +2 more
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Asymptotic Behavior of Variable-Coefficient Toeplitz Determinants
Journal of Fourier Analysis and Applications, 2001 Let \(\sigma\) be a continuous function on \([0,1]\times {\mathbb T}\), where \(\mathbb T\) is the unit circle. Denote by \(op_n \sigma\) the \((n+1)\times (n+1)\) matrix whose \((j,k)\)-entris are given by \({1 \over 2\pi} \int_0^{2\pi} \sigma ({j\over n}, e^{-i(j-k)\theta}) d\theta\).
Ehrhardt, Torsten, Shao, Bin
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