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Hermite Interpolation Polynomials on Parallelepipeds and FEM Applications interpolation polynomials (HIPs) inside a d-dimensional hypercube as a product of d pieces of one

Symbolic-Numerical Algorithm for Generating Interpolation Multivariate Hermite Polynomials of High-Accuracy Finite Element Method is presented. The basis functions of finite elements are high-order polynomials, determined from a specially

Symbolic-Numerical Algorithm for Generating Interpolation Multivariable Hermite Polynomials of High-Accuracy Finite Element MethodSymbolic-Numerical Algorithm for Generating Interpolation Multivariable Hermite Polynomials of High

INTEGRAL ERROR REPRESENTATION OF HERMITS INTERPOLATING POLYNOMIALS AND RELATED GENERALIZATIONS OF STEFFENSEN'S INEQUALITYSome representations of Steffensen's inequality are obtained by using Hermite interpolating

Construction of Multivariate Interpolation Hermite Polynomials for Finite Element MethodA new algorithm for constructing multivariate interpolation Hermite polynomials in analytical form

Estimate of the Norm of the Hermite—Fejér Interpolation Operator in Sobolev Spaces© 2019, Pleiades Publishing, Ltd. Upper bounds for the norms of Hermite—Fejér interpolation

New entropic bounds on time scales via Hermite interpolating polynomialHermite’s interpolation is utilized to establish a new generalization of an inequality for higher

New bounds for Shannon, Relative and Mandelbrot entropies via Hermite interpolating polynomial function by means of different new Green functions by employing Hermite interpolating polynomial whose

Integral error representation of Hermite interpolating polynomials and related generalizations of Steffensen’s inequalityIntegral error representation of Hermite interpolating polynomials and related generalizations

Estimation of different entropies via Hermite interpolating polynomial using Jensen type functionals to estimate the Shannon entropy. Further the Hermite interpolating polynomial is used to generalize the new

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