Results 111 to 120 of about 5,472,506 (230)
Functional Inequalities for Generalized Complete Elliptic Integrals with Two Parameters
In this paper, we establish some functional inequalities for generalized complete elliptic integrals with two parameters, such as estimation of bounds and mean inequalities.
Xiangkai Dou, Li Yin, Xiu-Li Lin
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Tensor inequalities, ξ-functions and inequalities involving immanants
This paper improves the result of the author's recent paper [Proc. Lond. Math. Soc., III. Ser. 76, No. 2, 307-358 (1998; Zbl 0907.15011)]. Using the same notations as in that paper, he shows that permanent dominance holds for all immanants whose associated partitions are of the form \((p,q^2,r)\).
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Functional Inequalities Associated with Jordan‐von Neumann‐Type Additive Functional Equations
We prove the generalized Hyers‐Ulam stability of the following functional inequalities: , , in the spirit of the Rassias stability approach for approximately homomorphisms.
Cho Young Sun +2 more
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On moment inequalities and stochastic ordering for weighted reliability measures
We obtain stochastic inequalities, error bounds, and classification probability for a general class of distributions. We introduce the notion of variability ordering via the probability functional and comparisons made for the weighted and the original ...
Broderick O. Oluyede, Mekki Terbeche
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Functional Inequalities related to the Rogers‐Shephard Inequality
22 pages. See also http://www.math.unifi.it/~colesant/
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Additive Functional Inequalities in Banach Modules
We investigate the following functional inequality in Banach modules over a -algebra and prove the generalized Hyers-Ulam stability of linear mappings in Banach modules over a -algebra in the spirit of the Th. M. Rassias stability approach. Moreover,
An JongSu +2 more
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Some improvements on the stability results for additive functional inequalities in Banach spaces
We discuss two functional inequalities proposed by Lu and Park (J. Inequal. Appl. 2012:294, 2012). Using the concept of γ-additive mappings and the results of Forti (J. Math. Anal. Appl.
Sajjatit Santawong, Satit Saejung
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LetM, N, O be open subsets of ℝ n and letF:M×N→O,f:O→ℝ,g: M→ℝ,h: N→ℝ be functions, satisfying the functional inequality $$\forall (x,y) \in M \times N:f[F(x,y)] \leqslant g(x) + h(y).$$ IfF belongs to a certain extensive class of functions, we prove in this note, thatf is bounded above on every compact subset of ℝ n , wheneverh is bounded above ...
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Testing Predictive Ability and Power Robustification [PDF]
One of the approaches to compare forecasts is to test whether the loss from a benchmark prediction is smaller than the others. The test can be embedded into the general problem of testing functional inequalities using a one-sided Kolmogorov-Smirnov ...
Kyungchul Song
core
Doubling measure and regularity to K-quasiminimizers of double-phase energy
We consider an integral functional involving the double-phase operator in a metric measure space equipped with a doubling measure. On the basis of suitable hypotheses on the function governing the phase changes, we design a unifying approach to establish
Cen Jinxia, Vetro Calogero, Zeng Shengda
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