Results 61 to 70 of about 665 (108)

Comonotone approximation by splines of piecewise monotone functions

Journal of Approximation Theory, 1982
Leviatan, D, Mhaskar, H.N
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Comonotonically additive functional and regular non-additive measure

Comonotonically additive functional and regular non-additive measure
identifier:oai:t2r2.star.titech.ac.jp ...
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A Riesz type integral representation theorem of comonotonically additive functionals

Journal of Japan Society for Fuzzy Theory and Intelligent Informatics, 2011
Jun KAWABE, Tadahiro SOMA
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On comonotonically modular functions

, 2013
Couceiro, Miguel, Marichal, Jean-Luc
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Regular fuzzy measure and representation of comonotonically additive functional

Regular fuzzy measure and representation of comonotonically additive functional
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Conditions for Choquet integral representation of the comonotonically additive and monotone functional

Conditions for Choquet integral representation of the comonotonically additive and monotone functional
identifier:oai:t2r2.star.titech.ac.jp ...
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Representation of Comonotonically Additive Functional (Applied Functional Analysis)

Representation of Comonotonically Additive Functional (Applied Functional Analysis)
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CHOQUET INTEGRAL REPRESENTATION OF COMONOTONICALLY ADDITIVE FUNCTIONALS (Mathematical Studies on Independence and Dependence Structure : A Functional Analytic Point of View)

CHOQUET INTEGRAL REPRESENTATION OF COMONOTONICALLY ADDITIVE FUNCTIONALS (Mathematical Studies on Independence and Dependence Structure : A Functional Analytic Point of View)
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The order of comonotone approximation of differentiable periodic functions

Ukrainian Mathematical Bulletin, 2021
Let $\Dely$ be a set of all $2\pi$-periodic functions $f$ that are continuous on the real axis $R$\ and\ change their monotonicity at various fixed points $y_{i}\in\lbrack-\pi,\pi),\ i=1,...,2s,\ s\in N$ (i.e., there is a set $Y:=\{y_{i}\}_{i\in\mathbb{Z}}$ of points $y_{i}=y_{i+2s}+2\pi$ on $R$ such that $f$ are nondecreasing on $[y_{i},y_{i-1}]$ if ...
Dzyubenko, German, Yushchenko, Lyudmyla
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Comonotone approximation of periodic functions

Mathematical Notes, 2008
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dzyubenko, G. A., Pleshakov, M. G.
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