Titlebook: Scientific Computing, Computer Arithmetic, and Validated Numerics; 16th International S Marco Nehmeier,Jürgen Wolff von Gudenberg,Warwick

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书目名称Scientific Computing, Computer Arithmetic, and Validated Numerics影响因子(影响力)




书目名称Scientific Computing, Computer Arithmetic, and Validated Numerics影响因子(影响力)学科排名




书目名称Scientific Computing, Computer Arithmetic, and Validated Numerics网络公开度




书目名称Scientific Computing, Computer Arithmetic, and Validated Numerics网络公开度学科排名




书目名称Scientific Computing, Computer Arithmetic, and Validated Numerics被引频次




书目名称Scientific Computing, Computer Arithmetic, and Validated Numerics被引频次学科排名




书目名称Scientific Computing, Computer Arithmetic, and Validated Numerics年度引用




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书目名称Scientific Computing, Computer Arithmetic, and Validated Numerics读者反馈学科排名

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978-3-319-31768-7Springer International Publishing Switzerland 2016

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How Much for an Interval? a Set? a Twin Set? a p-Box? A Kaucher Interval? Towards an Economics-MotivA natural idea of decision making under uncertainty is to assign a fair price to different alternatives, and then to use these fair prices to select the best alternative. In this paper, we show how to assign a fair price under different types of uncertainty.

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Efficiency of Reproducible Level 1 BLASe IEEE-754 correct rounding to larger computing sequences, . to the BLAS. Is the extra cost for numerical reproducibility acceptable in practice? We present solutions and experiments for the level 1 BLAS and we conclude about their efficiency.

Mast-Cell

Reserve of Characteristic Inclusion as Recognizing Functional for Interval Linear Systems “reserve”, and investigate its properties and application. We show that the reserve proves useful in the study of AE-solutions and quantifier solutions to interval linear problems. In particular, using the reserve can help to recognize position of a point with respect to the solution set, emptiness of the solution set and of its interior, etc.

Condescending

Convergence and Inclusion Isotonicity of the Tensorial Rational Bernstein Form expansion of the numerator and denominator polynomials in Bernstein polynomials. Convergence of the bounds to the range with respect to degree elevation of the Bernstein expansion, to the width of the box and to subdivision are proven and the inclusion isotonicity of the related enclosure function is shown.

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