## Approximation Theory and Applications |

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### Contents

Approximation Theory and Applications | 1 |

W BUHRING and H M SRTVASTAVA Analytic continuation of | 17 |

R CAPOBIANCO G CRISCUOLO and G MASTROIANNI Special | 37 |

Copyright | |

6 other sections not shown

### Common terms and phrases

acyclic additive Cauchy equation additive function Amer Applications Hadronic Press Approximation Theory Assume asymptotic Banach space Besov spaces bounded coefficients coincidence theorems Corollary defined denote derivatives Editor Approximation Theory entire functions exists a point exponential function following theorem formula function f given Hence Hermite interpolation holds true Hyers-Ulam stability Hyers-Ulam-Rassias stability hypergeometric function hypergeometric series integer Jung k=n+p Lagrange interpolation Lemma Let f linear difference operator Math matrix Moreover normed space obtain optimal sequence orthogonal polynomials oscillating polynomial oscillation points Palm Harbor polynomial of degree problem Proc proof of Theorem proved quadratic functional quadratic functional equation Rassias recurrence relation regular linear difference resp satisfies the inequality Semrl sequence of oscillation set-valued mappings Srivastava Stability of Mappings superstability Suppose Tabor Themistocles topological space topological vector space unit argument upper semicontinuous weight Yuan 30 zero-balanced zeros