Truncation Error Bounds for Modified Continued Fractions with Applications to Special Functions.
W.B. Jones, Christopher Baltus (1987)
Numerische Mathematik
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W.B. Jones, Christopher Baltus (1987)
Numerische Mathematik
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Christopher Baltus, William B. Jones (1985)
Numerische Mathematik
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Vejchodský, Tomáš
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This paper presents a review of the complementary technique with the emphasis on computable and guaranteed upper bounds of the approximation error. For simplicity, the approach is described on a numerical solution of the Poisson problem. We derive the complementary error bounds, prove their fundamental properties, present the method of hypercircle, mention possible generalizations and show a couple of numerical examples.
Grigori Litvinov (2003)
Open Mathematics
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The error autocorrection effect means that in a calculation all the intermediate errors compensate each other, so the final result is much more accurate than the intermediate results. In this case standard interval estimates (in the framework of interval analysis including the so-called a posteriori interval analysis of Yu. Matijasevich) are too pessimistic. We shall discuss a very strong form of the effect which appears in rational approximations to functions. The error autocorrection...
W.B. GRAGG (1968)
Numerische Mathematik
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Marcel G. de-Bruin (1990)
Banach Center Publications
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Olof Widlund (1977)
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Ned Anderson (1989)
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