Applications of Babalola q-convolution operator on subclass of analytic functions
In this study, we present a specific type of analytic functions called B γ ( q ) $\mathfrak{B}_{\gamma}(q)$ , characterized by the Babalola q-convolution operator.
Timilehin Gideon Shaba +4 more
doaj +1 more source
On the Critical-Subcritical Moments of Moments of Random Characteristic Polynomials: A GMC Perspective. [PDF]
Keating JP, Wong MD.
europepmc +1 more source
Bordered and Framed Toeplitz and Hankel Determinants with Applications to Integrable Probability [PDF]
Bordered and framed Toeplitz/Hankel determinants have the same structure as Toeplitz/Hankel determinants except in small number of matrix rows and/or columns.
Liechty, Karl, Gharakhloo, Roozbeh
core +1 more source
On the Determinants for a Class of Analytic Function Using Sigmoid Beta-Catas Operator
Geometric function theory (GFT) is the study of geometric properties of analytic functions. The cornerstone of GFT is the theory of univalent functions.
Olubunmi A. Fadipe-Joseph +3 more
doaj +1 more source
A Critical Evaluation and Modification of the Padé-Laplace Method for Deconvolution of Viscoelastic Spectra. [PDF]
Shams Es-Haghi S, Gardner DJ.
europepmc +1 more source
On the asymptotics of a Toeplitz determinant with singularities [PDF]
We provide an alternative proof of the classical single-term asymptotics for Toeplitz determinants whose symbols possess Fisher-Hartwig singularities.
P. Deift, A. Its, I. Krasovsky
core
The Estimation of Some Determinants of Toeplitz-Type [PDF]
Pollak, H. O., Shepp, L. A.
openaire +2 more sources
Asymptotic study of Toeplitz determinants with Fisher-Hartwig symbols and their double-scaling limits [PDF]
This thesis aims to study the asymptotic behavior of Toeplitz determinants Dn(ft(z)) by using the Riemann-Hilbert analysis. We consider the double scaling limits of Toeplitz determinants with respect to symbol ft(z).
Alahmadi, Reham
core +1 more source
Zhang-Zhang Polynomials of Multiple Zigzag Chains Revisited: A Connection with the John-Sachs Theorem. [PDF]
Witek HA.
europepmc +1 more source
A Note on Cumulant Technique in Random Matrix Theory. [PDF]
Soshnikov A, Wu C.
europepmc +1 more source

