Results 31 to 40 of about 634,955 (209)
A generalization of Minkowski’s inequality by Hahn integral operator
In this paper, we use the Hahn integral operator for the description of new generalization of Minkowski’s inequality. The use of this integral operator definitely generalizes the classical Minkowski’s inequality.
H. Khan+4 more
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Minkowski’s Inequality Based Sensitivity Analysis of Fuzzy Signatures
Fuzzy signatures were introduced as special tools to describe and handle complex systems without their detailed mathematical models. The input parameters of these systems naturally have uncertainties, due to human activities or lack of precise data ...
I. Harmati, Á. Bukovics, L. Kóczy
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An Inequality for Minkowski Matrices [PDF]
Introduction. The class of Minkowski matrices consists of square matrices of the form a -a, where a is the identity matrix and a, with real or complex elements, satisfies the condition (1). The inequality is given in the lemma, which improves the author's previous result [3, p. 239] by removing two restrictions.2 Refinements of the inequality are given
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Diamond-α Jensen's Inequality on Time Scales
The theory and applications of dynamic derivatives on time scales have recently received considerable attention. The primary purpose of this paper is to give basic properties of diamond-α derivatives which are a linear combination of delta and nabla ...
Delfim F. M. Torres+2 more
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A Generalization Of The Inequality Of Minkowski [PDF]
Let us suppose that the inequality is true for all the values less or equal to m.
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The Hölder and Minkowski Inequalities Utilizing a Fractional Operator Involvement of Pseudo-Operator [PDF]
A generalized integral operator of order $\alpha$ of a real function $f$ including a parameter set $P$, namely $K_P^\alpha f(t)$ has been introduced by O. P.
Hadiseh Fallah Andevari+2 more
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In this paper, the dynamically consistent nonlinear evaluations that were introduced by Peng are considered in probability space L2(Ω,F,(Ft)t≥0,P)$L^{2} (\Omega,{\mathcal{F}}, ({\mathcal {F}}_{t} )_{t\geq0},P )$.
Zhaojun Zong, F. Hu, C. Yin, Helin Wu
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The log-Brunn–Minkowski inequality
AbstractFor origin-symmetric convex bodies (i.e., the unit balls of finite dimensional Banach spaces) it is conjectured that there exist a family of inequalities each of which is stronger than the classical Brunn–Minkowski inequality and a family of inequalities each of which is stronger than the classical Minkowski mixed-volume inequality. It is shown
Böröczky, Károly (Ifj.)+3 more
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Orlicz hormonic Blaschke addition [PDF]
Recently, Gardner, Hug and Weil have introduced the Orlicz-Brunn-Minkowski theory: a general framework, additions, and inequalities. Following this, in the paper we consider Orlicz dual Brunn-Minkowski theory. We introduce Orlicz hormonic Blaschke addition which is an extension of the Lp hormonic Blaschke addition and L p radial Minkowski addition ...
arxiv
The converse of the Minkowski’s inequality theorem and its generalization
Let (£2, X, p.) be a measure space with two sets A, B el. such that 0 :R+ -+ R+ be bijective and (i> continuous at 0. We prove that if for all //-integrable step functions JCy:fi->R, ~X (I 1 .
J. Matkowski
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