Results 121 to 130 of about 535,269 (286)
The Zeros of Orthogonal Polynomials for Jacobi-Exponential Weights
This paper gives the estimates of the zeros of orthogonal polynomials for Jacobi-exponential weights.
Rong Liu, Ying Guang Shi
doaj +1 more source
Inequalities for zeros of Jacobi polynomials via Obrechkoff’s theorem [PDF]
Iván Area +3 more
openalex +1 more source
A New Numerical Algorithm for Solving a Class of Fractional Advection-Dispersion Equation with Variable Coefficients Using Jacobi Polynomials [PDF]
A. H. Bhrawy
openalex +1 more source
A Bochner Theorem for Dunkl Polynomials
We establish an analogue of the Bochner theorem for first order operators of Dunkl type, that is we classify all such operators having polynomial solutions.
Luc Vinet, Alexei Zhedanov
doaj +1 more source
Finite Integral Formulas Involving Multivariable Aleph-Functions
The integrals evaluated are the products of multivariable Aleph-functions with algebraic functions, Jacobi polynomials, Legendre functions, Bessel-Maitland functions, and general class of polynomials.
Hagos Tadesse +2 more
doaj +1 more source
An approach to NLO QCD analysis of the semi-inclusive DIS data with the modified Jacobi polynomial expansion method [PDF]
A. Sissakian +2 more
openalex +1 more source
In this paper, with the help of generalized hypergeometric functions of the type 4 2 F , an extension of the Jacobi polynomials is established and a number of generating functions similar to those of classical Jacobi polynomials have been proved.
openaire +1 more source
Program for Calculation of Augmented Jacobi Polynomials [PDF]
Peter R. Morris
openalex +1 more source
A New Library Program for Generating Augmented Jacobi Polynomials for Texture Calculations [PDF]
J. I. Ohsugi, Tadayuki Fujii
openalex +1 more source
Darboux transformation of symmetric Jacobi matrices and Toda lattices
Let J be a symmetric Jacobi matrix associated with some Toda lattice. We find conditions for Jacobi matrix J to admit factorization J = LU (or J = 𝔘𝔏) with L (or 𝔏) and U (or 𝔘) being lower and upper triangular two-diagonal matrices, respectively.
Ivan Kovalyov, Oleksandra Levina
doaj +1 more source

