Diameter and Radius in the Manhattan Metric.
D.J. Kleitman, D.Z. Du (1990)
Discrete & computational geometry
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Displaying similar documents to “Efficient Piecewise-Linear Function Approximation Using the Uniform Metric.”
Diameter and Radius in the Manhattan Metric.
On good approximation in metric spaces
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Approximation of Zonoids by Zonotopes in Fixed Directions.
W. Weil, S. Campi, D. Haas (1994)
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Uniform Oriented Matroids Without the Isotopy Property.
Bernd Sturmfels, Neil White, B. Jaggi, Peter Mani-Levitska (1989)
Discrete & computational geometry
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A Bounded Compactness Theorem for L1-Embeddability of Metric Spaces in the Plane.
G. Kalai (1992)
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On Common Fixed Points In Uniform Spaces
Ljubomir B. Ćirić (1978)
Publications de l'Institut Mathématique
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Algorithms 77-78. Uniform approximation of empirical functions being either monotone or having a fixed number of extrema
E. Pankowski (1980)
Applicationes Mathematicae
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Approximating the Ball by a Minkowski Sum of Segments with Equal Length.
J. Bourgain, J. Lindenstrauss (1993)
Discrete & computational geometry
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Metric results on the approximation of zero by linear combinations of independent and of dependent rationals.
Gerhard Larcher (1997)
Manuscripta mathematica
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The best uniform quadratic approximation of circular arcs with high accuracy
Abedallah Rababah (2016)
Open Mathematics
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In this article, the issue of the best uniform approximation of circular arcs with parametrically defined polynomial curves is considered. The best uniform approximation of degree 2 to a circular arc is given in explicit form. The approximation is constructed so that the error function is the Chebyshev polynomial of degree 4; the error function equioscillates five times; the approximation order is four. For θ = π/4 arcs (quarter of a circle), the uniform error is 5.5 × 10−3. The numerical...