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BREZINSKI, C. The Muhlbach-Nevdle-Aitken algorithm and some extensions. BIT 20 (1980), 444-451.
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CORDELLIER, F Analyse num6mque des transformations de suites et de s6ries. Th~se, Universit6 de Lille, Lille, France, to be published.
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CORDELLIER, F. Une mdthode d'accdldratlon de la convergence bas~e sur l'approximatIon au sens des moindres carrds. Sdminalre d'analyse numdrique et d'optimisation (Umversltd de Lille, Lille, France, March 13, 1975).
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DAVIS, P.J. Interpolation and Approximation. Blaisdell, New York, 1961.
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G~RMAIN-BONNE, B Estimation de la hmite de suites et formahsation de proc6d6s d'acc616ration de convergence Thbse, Unlversit6 de Lille, Lille, France, 1978.
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HAvIE, T. Generalized Neville type extrapolation schemes. BIT 19 (1979), 204-213.
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LEVIN, D. Development of non-linear transformations for improving convergence of sequences Int. J. Comput Math B3 (1973), 371-388.
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MUHLBACH, G. Neville-Aitken algorithms for interpolation by functions of Chebyshev-systems in the sense of Newton and in a generalized sense of Hermlte. In Theory ofApproxtmation wtth Apphcattons, A G Law and B.N. Sahney (Eds.), Academic, New York, 1976.
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MUHLBACH, G. The general Nevfile-Aitken algorithm and some applications. Nurner. Math. 31 (1978), 97-110.
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SHANKS, D. Non linear transformations of divergent and slowly convergent sequences J. Math Phys 34 (1955), 1-42
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WIMP, J. Sequence Transformattons and Thetr Apphcatmns Academic, New York, 1981.
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WYNN, P On a device for computing the em (S,) transformation. Math. Tables and Other Aids to Computattons 10 (1956), 91-96.
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