> n (x), the Chebyshev polynomial of the second kind, where E n+1 (x) = T n+1 (x), the Chebyshev polynomial of the first kind. For h(x) = (1 \Gamma x 2 ) \Gamma1=2 , P n (x) = T n (x) and E n+1 (x) = (1 \Gamma x 2 )U n\Gamma1 (x). A generalisation are the Bernstein-Szego weight functions h(x) = (1 \Gamma x 2 ) \Sigma1=2 =ae m (x), where ae m is a polynomial of degree m that is
Chebyshev polynomials crop up in virtually every area of numerical analysis, and they hold particula...
AbstractIn this note, interpolatory quadrature formulas with nodes xj being the zeros of Tn(x) + C w...
Paper presented at the 5th Strathmore International Mathematics Conference (SIMC 2019), 12 - 16 Augu...
Two applications of the modified Chebyshev algorithm are considered. The first application deals wit...
The Chebyshev polynomials are orthogonal polynomials used in many disparate areas of pure and applie...
The Chebyshev polynomials are orthogonal polynomials used in many disparate areas of pure and applie...
In this article, we discuss the Chebyshev Polynomial and its characteristics. The second order diffe...
In this article, we discuss the Chebyshev Polynomial and its characteristics. The second order diffe...
ABSTRACT. A pair of polynomial sequences {S(x’k)} and {T(x;k)} where S(x;k) is n m n of degree n in ...
ABSTRACT. A pair of polynomial sequences {S(x’k)} and {T(x;k)} where S(x;k) is n m n of degree n in ...
ABSTRACT. A pair of polynomial sequences {S(x’k)} and {T(x;k)} where S(x;k) is n m n of degree n in ...
AbstractChebyshev polynomials of the third and fourth kinds, orthogonal with respect to (1 + x)12(1 ...
We present approximation kernels for orthogonal expansions with respect to Bernstein–Szegö...
AbstractSome results concerning finite perturbations of order s of the Chebyshev polynomials are sho...
AbstractThe Chebyshev and Stieltjes procedures are algorithms for computing recursion coefficients f...
Chebyshev polynomials crop up in virtually every area of numerical analysis, and they hold particula...
AbstractIn this note, interpolatory quadrature formulas with nodes xj being the zeros of Tn(x) + C w...
Paper presented at the 5th Strathmore International Mathematics Conference (SIMC 2019), 12 - 16 Augu...
Two applications of the modified Chebyshev algorithm are considered. The first application deals wit...
The Chebyshev polynomials are orthogonal polynomials used in many disparate areas of pure and applie...
The Chebyshev polynomials are orthogonal polynomials used in many disparate areas of pure and applie...
In this article, we discuss the Chebyshev Polynomial and its characteristics. The second order diffe...
In this article, we discuss the Chebyshev Polynomial and its characteristics. The second order diffe...
ABSTRACT. A pair of polynomial sequences {S(x’k)} and {T(x;k)} where S(x;k) is n m n of degree n in ...
ABSTRACT. A pair of polynomial sequences {S(x’k)} and {T(x;k)} where S(x;k) is n m n of degree n in ...
ABSTRACT. A pair of polynomial sequences {S(x’k)} and {T(x;k)} where S(x;k) is n m n of degree n in ...
AbstractChebyshev polynomials of the third and fourth kinds, orthogonal with respect to (1 + x)12(1 ...
We present approximation kernels for orthogonal expansions with respect to Bernstein–Szegö...
AbstractSome results concerning finite perturbations of order s of the Chebyshev polynomials are sho...
AbstractThe Chebyshev and Stieltjes procedures are algorithms for computing recursion coefficients f...
Chebyshev polynomials crop up in virtually every area of numerical analysis, and they hold particula...
AbstractIn this note, interpolatory quadrature formulas with nodes xj being the zeros of Tn(x) + C w...
Paper presented at the 5th Strathmore International Mathematics Conference (SIMC 2019), 12 - 16 Augu...