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Titlebook: Approximation and Computation: A Festschrift in Honor of Walter Gautschi; Proceedings of the P R. V. M. Zahar Conference proceedings 1994 S

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期刊全稱(chēng)Approximation and Computation: A Festschrift in Honor of Walter Gautschi
期刊簡(jiǎn)稱(chēng)Proceedings of the P
影響因子2023R. V. M. Zahar
視頻videohttp://file.papertrans.cn/161/160413/160413.mp4
學(xué)科分類(lèi)International Series of Numerical Mathematics
圖書(shū)封面Titlebook: Approximation and Computation: A Festschrift in Honor of Walter Gautschi; Proceedings of the P R. V. M. Zahar Conference proceedings 1994 S
影響因子R. V. M. Zahar* The sixty-fifth birthday of Walter Gautschi provided an opportune moment for an international symposium in his honor, to recognize his many contributions to mathematics and computer sciences. Conceived by John Rice and sponsored by Purdue University, the conference took place in West Lafayette from December 2 to 5, 1993, and was organized around the four main themes representing Professor Gautschi‘s principal research interests: Approximation, Orthogonal Polynomials, Quadrature and Special Functions. Thirty-eight speakers - colleagues, co-authors, research collaborators or doctoral students of Professor Gautschi - were invited to present articles at the conference, their lectures providing an approximately equal representation of the four disciplines. Five invited speakers, Germund Dahlquist, Philip Davis, Luigi Gatteschi, Werner Rheinboldt and Stephan Ruscheweyh, were unable to present their talks because of illness or other commitments, although Professors Dahlquist, Gatteschi and Ruscheweyh subsequently contributed arti- cles to these proceedings. Thus, the final program contained thirty-three technical lectures, ten of which were plenary sessions. Approximately
Pindex Conference proceedings 1994
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A Unified Approach to Recurrence Algorithms,stems, are based on the replacement of an initial value problem by a system of linear equations expressed in boundary value form. This fact allows the development of a single uniform analysis for the convergence of the methods, and for the condition of the problem. Moreover, it is demonstrated that
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Quasi-Interpolation on Irregular Points,ctions from ?. to ?. The case of irregularly situated nodes is of particular interest. We investigate the question of how to select the “base functions” .. in order to obtain favorable estimates of ∥. - .∥.
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Sharp Bounds for the Lebesgue Constant in Quadratic Nodal Spline Interpolation,ts are incompatible for quadratic and higher order splines. In previous work, the authors employed the concept of additional (or secondary) knots to explicitly construct a nodal spline approximation operator . which possesses, for arbitrary order ., the properties of locality, interpolation at parti
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