Generating some semiclassical orthogonal polynomials.
Geometric convexity of a function involving gamma function and applications to inequality theory.
Geometric properties of Wright function
In the present paper, we investigate certain geometric properties and inequalities for the Wright function and mention a few important consequences of our main results. A nonlinear differential equation involving the Wright function is also investigated.
Geometric structures on the complement of a projective arrangement
Consider a complex projective space with its Fubini-Study metric. We study certain one parameter deformations of this metric on the complement of an arrangement (= finite union of hyperplanes) whose Levi-Civita connection is of Dunkl type. Interesting examples are obtained from the arrangements defined by finite complex reflection groups. We determine a parameter interval for which the metric is locally of Fubini-Study type, flat, or complex-hyperbolic. We find a finite subset of this interval for...
Geometrical convexity and generalizations of the Bohr-Mollerup theorem on the gamma function.
Geometrische Krystallographie [Book]
Gleitkörper in konvexen Polytopen.
Goniometrické funkce v elementární matematice [Book]
Goniometricko-fysikální obdoba
Goodness of fit procedures for the multivariate linear model based on spherical harmonics.
Grünbaum-type inequalities for special functions.
Grundlagen einer independenten Theorie der elliptischen Modulfunctionen und Theorie der Multiplicatorgleichungen erster Stufe.
-function with complex parameters. I: Existence.
-function with complex parameters. II: Evaluation.
Hankel Transform in Quantum Calculus and Applications
Mathematics Subject Classification: 44A15, 33D15, 81Q99This paper is devoted to study the q-Hankel transform associated with the third q-Bessel function called also Hahn-Exton function. We use the q- approximation of unit for establishing a q-inverse formula of this transform. Moreover, we establish the related q-Parseval theorem.
Hankel type integral transforms connected with the hyper-Bessel differential operators
In this paper we give a solution of a problem posed by the second author in her book, namely, to find symmetrical integral transforms of Fourier type, generalizing the cos-Fourier (sin-Fourier) transform and the Hankel transform, and suitable for dealing with the hyper-Bessel differential operators of order m>1 , β>0, , j=1,...,m. We obtain such integral transforms corresponding to hyper-Bessel operators of even order 2m and belonging to the class of the Mellin convolution type transforms...
Hardy and Cowling-Price theorems for a Cherednik type operator on the real line
This paper is aimed to establish Hardy and Cowling-Price type theorems for the Fourier transform tied to a generalized Cherednik operator on the real line.
Hardy spaces on SU(2)
Hardy-type inequalities for Hermite expansions.
Harmonic analysis and Radon transforms on pencils of geodesics.