Titlebook: Approximation by Max-Product Type Operators; Barnabás Bede,Lucian Coroianu,Sorin G. Gal Book 2016 Springer International Publishing Switze

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Ergebnisse der experimentellen Balneologie,wing the ideas in Theorem?. (see also Subsection?., Property C) it is easily seen that all the approximation and shape preserving properties proved for ...(.)(.) and . below in this chapter remain valid for the max-product operators . and ..

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Book 2016type operators and convolution type operators: firstly, as possibilistic expectations of somefuzzy variables, and secondly, as bases for the Feller type scheme in terms of the possibilistic integral. These approaches also offer new proofs for the uniform convergence based on a Chebyshev type inequal

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omefuzzy variables, and secondly, as bases for the Feller type scheme in terms of the possibilistic integral. These approaches also offer new proofs for the uniform convergence based on a Chebyshev type inequal978-3-319-81697-5978-3-319-34189-7

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Approximation by Max-Product Interpolation Operators, on Chebyshev knots of first kind, max-product Lagrange operator on Chebyshev knots of second kind, and max-product Lagrange operator on equidistant and on general Jacobi knots. An important characteristic of the approximation error estimates obtained is that they are all of Jackson-type, thus essen

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Possibilistic Approaches of the Max-Product Type Operators,a random variable based on the Bernoulli distribution and uses the Chebyshev’s inequality in probability theory (see [.], or the more available [.]). The first main aim of this chapter is to give a proof for the convergence of the max-product Bernstein operators by using the possibility theory, whic

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