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Ternary representation of trivariate data

โœ Scribed by Peter M. A. Sloot; Carl G. Figdor


Publisher
John Wiley and Sons
Year
1989
Tongue
English
Weight
277 KB
Volume
10
Category
Article
ISSN
0196-4763

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๐Ÿ“œ SIMILAR VOLUMES


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This paper considers representations of ternary matroids over fields other than GF(3). It is shown that a 3-connected ternary matroid representable over a finite field F has at most IFI -2 inequivalent representations over F. This resolves a special case of a conjecture of Kahn in the affirmative.

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Let f be an indefinite ternary integral quadratic form and let q be a nonzero integer such that &q det( f ) is not a square. Let N(T, f, q) denote the number of integral solutions of the equation f (x)=q where x lies in the ball of radius T centered at the origin. We are interested in the asymptotic

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When developing models to represent experimental data, residual plots are effective for assessing quality of fit, and these present the differences between data and reference data or a model. However, when some ordinate values are excessive, it is impossible to maintain definition for small values.