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Sufficient conditions for existence and uniqueness of a Chebyshev center of a nonempty bounded set in a geodesic spaceWe obtain sufficient conditions for existence and uniqueness of a Chebyshev center of a nonempty
Clenshaw algorithm in the interpolation problem by the Chebyshev collocation method Chebyshev polynomials. The method is valid when the desired function is bounded and has a finite number
Sufficient conditions for existence and uniqueness of a Chebyshev center of a nonempty bounded set in a geodesic spaceWe obtain sufficient conditions for existence and uniqueness of a Chebyshev center of a nonempty
PSEUDOSPECTRAL METHOD FOR SECOND-ORDER AUTONOMOUS NONLINEAR DIFFERENTIAL EQUATIONS on the Chebyshev differentiation matrix with Chebyshev-Gauss-Lobatto points to solve these problems. Moreover, we
Local Lipschitz property for the Chebyshev center mapping over N-nets Chebyshev center. If dimension of Euclidean or Lobachevsky space is greater than 1 and the net consists
New general variants of Chebyshev type inequalities via generalized fractional integral operatorsIn this study, new and general variants have been obtained on Chebyshev’s inequality, which
POLYA-SZEGO AND CHEBYSHEV TYPES INEQUALITIES VIA AN EXTENDED GENERALIZED MITTAG-LEFFLER FUNCTION of the Chebyshev quotient are presented. Those inequalities include an extended generalized Mittag-Leffler function
ANALYSIS AND SYNTHESIS OF THE CHEBYSHEV POLYNOMIALS IN THE REGRESSION ANALYSIS PROBLEMS orthogonal polynomials, or the Chebyshev polynomials, aimed to improve stability of approximated regression
Local Lipschitz property for the Chebyshev center mapping over N-nets Chebyshev center. If dimension of Euclidean or Lobachevsky space is greater than 1 and the net consists
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