Search Results - "Bencze, Mihály"

L p -dual three mixed quermassintegrals by Zhao, Chang-Jian, Bencze, Mihály

“…In the paper, the concept of L p -dual three-mixed quermassintegrals is introduced. The formula for the L p -dual three-mixed quermassintegrals with respect to…”
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The L p -mixed quermassintegrals for 0 < p < 1 by Zhao, Chang-Jian, Bencze, Mihály

“…In the paper, L p -harmonic addition, p-harmonic Blaschke addition and L p -dual mixed volume are improved. A new p-harmonic Blaschke mixed quermassintegral is…”
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Inequalities for pqth-dual mixed volumes by Zhao, Chang-Jian, Bencze, Mihály

“…In the paper, our main aim is to generalize the dual volume to space, and introduce by calculating the first order variation of dual volumes. We establish the…”
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Lp-dual three mixed quermassintegrals by Zhao, Chang-Jian, Bencze, Mihály

“…In the paper, the concept of -dual three-mixed quermassintegrals is introduced. The formula for the -dual three-mixed quermassintegrals with respect to the…”
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The Lp-mixed quermassintegrals for 0 < p < 1 by Zhao, Chang-Jian, Bencze, Mihály

“…In the paper, L -harmonic addition, p-harmonic Blaschke addition and L -dual mixed volume are improved. A new p-harmonic Blaschke mixed quermassintegral is…”
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About k-Perfect Numbers by Bencze, Mihály

“…In this paper we present some results about -perfect numbers, and generalize two inequalities due to M. Perisastri (see [6])…”
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Some consequences of the rank normal form of a matrix by Rădulescu, Sorin, Drăgan, Marius, Bencze, Mihály

“…If A is a rectangular matrix of rank r, then A may be written as PSQ where P and Q are invertible matrices and . This is the rank normal form of the matrix A…”
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Some inequalities in bicentric quadrilateral by Bencze, Mihály, Drăgan, Marius

“…In this paper we prove some results concerning bicentric quadrilaterals. We offer a new proof of the Blundon-Eddy inequality, which we use to obtain other…”
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Some sharp integral inequalities involving partial derivatives by Zhao, Chang-Jian, Cheung, Wing-Sum, Bencze, Mihály

“…The main purpose of the present article is to establish some new sharp integral inequalities in 2 n independent variables. Our results in special cases yield…”
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Inequalities That Imply the Norm of a Linear Space Is Induced by an Inner Product by Rădulescu, Sorin, Rădulescu, Marius, Bencze, Mihaly

“…The aim of this paper is to investigate when a linear normed space is an inner product space. Several conditions in a linear normed space are formulated with…”
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Schur Convexity of Generalized Heronian Means Involving Two Parameters by Shi, Huan-Nan, Bencze, Mihály, Wu, Shan-He, Li, Da-Mao

“…The Schur convexity and Schur-geometric convexity of generalized Heronian means involving two parameters are studied, the main result is then used to obtain…”
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The Aleksandrov-Fenchel inequality for p-dual volumes by Chang-Jian, Zhao, Bencze, Mihály

“…In this paper, we establish the Aleksandrov-Fenchel inequality for p-dual mixed volumes…”
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Cosine Inequalities: 10962 by Bencze, Mihály, Zhou, Li

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More AGM Inequalities: 11347 [2008,167] by Bencze, Mihály, Grivaux, Julien

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11211 by Bencze, Mihály

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A simple proof of Popoviciu's inequality by Mihaly Bencze, Florin Popovici

“…T. Popoviciu [5] has proved in 1965 the following inequality relating the values of a convex function \(f:I\rightarrow\mathbb{R}\) at the weighted arithmetic…”
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More A-G Inequalities: 11211 by Bencze, Mihály, Seiffert, Heinz-Jürgen

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Schur Convexity of Generalized Heronian Means Involving Two Parameters by Shi, Huan-Nan, Bencze, Mihály, Wu, Shan-He, Li, Da-Mao

“…The Schur convexity and Schur-geometric convexity of generalized Heronian means involving two parameters are studied, the main result is then used to obtain…”
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A New Proof of the Arithmetic-Geometric Mean Inequality by Bencze, Mihaly, Schaumberger, Norman

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Popoviciu's inequality for functions of several variables by Bencze, Mihaly, Niculescu, Constantin P., Popovici, Florin

“…T. Popoviciu (1965) [13] has proved an interesting characterization of the convex functions of one real variable, based on an inequality relating the values at…”
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