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Weighted Nikol'skiĭ-type inequalities. II.
Publicationes Mathematicae Debrecen, 1996It is proved that the weighted Nikolskiǐ-type inequality \[ |p_nw_\alpha|_p\leq cN_n(m,p,q)|p_nw_\alpha|_q\tag{1} \] where \[ w_\alpha(x)=|x|^{\alpha/2}\exp(-|x|^m)\;\;(x \in R), \;\alpha \geq 0 \;\;m>0, \] and \[ N_n(m,p,q)=\begin{cases} n^{(1/m)(1/p-1/q)} &\text{ if \(p\leq q\)},\\ n^{(1-1/m)(1/q-1/p)} &\text{ if \(p>q\) and \(m>1\)},\\ (\log(n+1 ...
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Weighted Steffensen's inequality
2020Since its invention in 1918, Steffensen’s inequality is generalized in numerous directions under various settings. This book collects its most recent advances in generalizations. Under the vast diversities, in this book, Steffensen’s inequality is connected with the following notions: convex functions, higher order convexity, exponential convexity, h ...
Jakšetić, Julije +3 more
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Reverse Minkowski Inequalities Pertaining to New Weighted Generalized Fractional Integral Operators
Fractal and Fractional, 2022Rozana Liko +2 more
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Reducing Social Inequalities in Cancer: Setting Priorities for Research
Ca-A Cancer Journal for Clinicians, 2018Salvatore Vaccarella +2 more
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Exponential stability of time-delay systems via new weighted integral inequalities
Applied Mathematics and Computation, 2016Le Van Hien, Hieu M Trinh
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Weighted inequalities for multilinear fractional integral operators
Collectanea Mathematica, 2009Kabe Moen
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Suppose f, U and V are nonnegative measurable functions on (0,\(\infty)\), and \(\phi\) (x) is a nonnegative, continuous and monotonic function on (0,\(\infty)\). We define operators \(P_{\phi}\) and \(Q_{\phi}\) by \((1)\quad P_{\phi}f(x)=\phi (x)\int^{x}_{0}f(t)dt\) and \(Q_{\phi}f(x)=\phi (x)\int^{\infty}_{x}f(t)dt.\) Moreover, throughout the paper,
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Weighted Polynomial Inequalities with Doubling and A ∞ Weights
Constructive Approximation, 2000Giuseppe Mastroianni
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