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Abstract A mixed quadrature rule of higher precision for approximate evaluation of real definite integrals has been constructed using an anti-Lobatto rule. The analytical convergence of the rule has been studied. The relative effciencies of the mixed quadrature rule has been shown with the help of suitable test integrals. The error bound has been determined asymptotically.
Lobatto two point rule; anti-Lobatto three point rule; Fejer three point second rule; mixed quadrature rule.
Lobatto two point rule; anti-Lobatto three point rule; Fejer three point second rule; mixed quadrature rule.
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