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- W848078327 abstract "This paper develops a clase of quadrature formula with first derivativesIt is demonstrated that its degree of accuracy is not less than 2k+1 for a set of distinct nodes {x0,x1,...,xn} over interval [a,b],and just only 2k+1 for equally spaced nodes.Far overcoming the shortcoming of involving a great number of manual computations for the integration rules of the Hermitian interpolation formula,some simple formulas for computing automatically βi,γi and E [f] by computer are given,especially for equally spaced nodes." @default.
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- W848078327 modified "2023-09-24" @default.
- W848078327 title "ON A QUADRATURE FORMULA WITH FIRST DERIVATIVE AND ITS DEGREE OF ACCURACY" @default.
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