Titlebook: Delay Equations, Approximation and Application; International Sympos G. Meinardus,G. Nürnberger Book 1985 Springer Basel AG 1985 Europe.Ger

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Karl Triebold,Albert Ritter,Karl Trieboldk der Universität Münster unter der Anleitung von Herrn Professor Dr. Schellong angefertigten Dissertationen (vgl. [2], [3]) erhoben. Aus der Lösung des mathematischen Modells können Rückschlüsse für die Medizin gezogen werden. Die zur Beschreibung benutzten Parameter werden hierbei durch optimale A

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Constrained Mesh Methods for Functional Differential Equations,K,K′ map: {(t,s): t.≦s≦t≦b} × ℝ.→ℝ.. Moreover assume the delays τ and σ are continuous and strictly positive. For K=K′=0 (1) reduces to a Delay Differential Equation (DDE), and for τ=σ=0 to a Volterra Integro Differential Equation (VIDE).

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Distribution of Zeros of Polynomial Sequences, Especially Best Approximations, is not everywhere analytic on E. For example, suppose E is a finite union of compact intervals of the real line and f is continuous, but not analytic on E; then we have shown that every point of E is a limit point of zeros of the polynomials of best uniform approximation to f on E. Moreover, if the

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,Stochastic Properties of Simple Differential — Delay Equations,cause of the immense variety of its different solution types and the infinity of bifurcations occuring when α varies from 0 to 4. The solutions, corresponding to initial conditions x.∈ [0,1], may be periodic, but nevertheless very complicated, or aperiodic, in some sense “chaotic”. The solutions are

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Reconstruction and Approximation of Functions from Samples,dified approach which has many interesting aspects. Most of the results mentioned here were first presented at a Conference on Approximation Theory held in Oberwolfach from November 16 to 21, 1981 but, due to prolonged illness of the first named author, could not be submitted for publication so far.

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