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Titlebook: Computational Analysis; AMAT, Ankara, May 20 George A. Anastassiou,Oktay Duman Conference proceedings 2016 Springer International Publishin

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楼主: HEMI
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Dynamic Analysis of Plane Framesf a given order, let .. be a linear left fractional mixed partial differential operator and suppose that . on a critical region. Then for sufficiently large ., we can find a sequence of pseudo-polynomials ... in two variables with the property . on this critical region such that . is approximated wi
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Undamped Single Degree-of-Freedom System.. Then there exists a sequence of two-dimensional polynomials . with . there, where . such that ., ., so that . is approximated right fractionally simultaneously and uniformly by . on .. This restricted right fractional approximation is accomplished quantitatively by the use of a suitable integer p
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Dynamic Analysis of Plane Framesn the class of normalized analytic function in the unit disk. This operator is motivated by many researchers. With this operator sharp bound for the nonlinear functional for the class of analytic functions in the open unit disk is obtained. In this paper we discuss sharp bound for the nonlinear func
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Undamped Single Degree-of-Freedom Systemg a set of two variables polynomials suggested by Laguerre polynomials. In: Proceedings of international conference on recent advances in pure and applied mathematics (ICRAPAM 2014), 2014). We first obtain linear and mixed multilateral generating functions for the above-mentioned classes. We further
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Dynamic Analysis of Plane Framesds for all .., ., .. ∈ .. Let ., . be real vector spaces. It is shown that if a mapping . satisfies . or .for all .., ., .. ∈ ., then the mapping . is Cauchy additive-quadratic. Furthermore, we prove the Hyers–Ulam stability of the above quadratic functional equations in Banach spaces.
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Forced Motion of Shear BuildingsIn this study, we focus on the approximation to continuous functions by max-product operators in the sense of summation process. We also study error estimation corresponding to this approximation. At the end, we present an application to max-product Bernstein operators.
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