Showing 101 - 120 results of 15,106 for search 'Ineu~', query time: 1.87s Refine Results
  1. 101

    Bell's Inequalities, Superquantum Correlations, and String Theory by Lay Nam Chang, Zachary Lewis, Djordje Minic, Tatsu Takeuchi, Chia-Hsiung Tze

    Published 2011-01-01
    “…We argue that string theory, viewed as a quantum theory with two deformation parameters, the string tension α ' , and the string coupling constant g s , is such a superquantum theory that transgresses the usual quantum violations of Bell's inequalities. We also discuss the ℏ → ∞ limit of quantum mechanics in this context. …”
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  2. 102

    Iterative Algorithms for General Multivalued Variational Inequalities by Yonghong Yao, Muhammad Aslam Noor, Yeong-Cheng Liou, Shin Min Kang

    Published 2012-01-01
    “…We introduce and study some new classes of variational inequalities and the Wiener-Hopf equations. …”
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  3. 103

    On a Parametric Mulholland-Type Inequality and Applications by Bicheng Yang, Meifa Huang, Yanru Zhong

    Published 2019-01-01
    “…In this paper, by the use of the weight functions, and the idea of introducing parameters, a discrete Mulholland-type inequality with the general homogeneous kernel and the equivalent form are given. …”
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  4. 104

    On a Class of Ky Fan-Type Inequalities by Peng Gao

    Published 2009-01-01
    “…We study one class of Ky Fan-type inequalities, which has ties with the original Ky Fan inequality. …”
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  5. 105

    Opial type Lp-inequalities for fractional derivatives by G. A. Anastassiou, J. J. Koliha, J. Pecaric

    Published 2002-01-01
    “…The novelty of our approach is the use of the index law for fractional derivatives in lieu of Taylor's formula, which enables us to relax restrictions on the orders of fractional derivatives.…”
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  6. 106
  7. 107

    The five gradients inequality for non quadratic costs by Caillet, Thibault

    Published 2023-03-01
    “…We give a proof of the “five gradients inequality” of Optimal Transportation Theory for general costs of the form $c(x,y)=h(x-y)$ where $h$ is a $C^1$ strictly convex radially symmetric function.…”
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  8. 108

    On Some Inequalities Involving Three or More Means by Mustapha Raïssouli, Mohamed Chergui

    Published 2016-01-01
    “…We investigate some results about mean-inequalities involving a large number of bivariate means. …”
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  9. 109
  10. 110

    On Hilbert's Inequality for Double Series and Its Applications by Zhou Yu, Gao Mingzhe

    Published 2008-01-01
    “…In particular, some sharp results of the classical Hilbert inequality are obtained by means of a sharpening of the Cauchy inequality. …”
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  11. 111
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  13. 113

    Mind the gap: inheritance and inequality in retirement wealth by Lukas Brenner, Oscar A. Stolper

    Published 2020-12-01
    “…Our evidence supports the impact of gifts and inheritances on inequality in retirement wealth highlighted in recent research on intergenerational justice. …”
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  14. 114

    On Some Vector-Valued Inequalities of Gronwall Type by Dah-Chin Luor

    Published 2014-01-01
    “…In this paper we established some vector-valued inequalities of Gronwall type in ordered Banach spaces. …”
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  15. 115
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  17. 117

    A Hilbert Integral-Type Inequality with Parameters by Shang Xiaozhou, Gao Mingzhe

    Published 2010-01-01
    “…A Hilbert-type integral inequality with parameters α and (α,λ>0) can be established by introducing a nonhomogeneous kernel function. …”
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  18. 118

    Parametric Extended General Mixed Variational Inequalities by Muhammad Aslam Noor

    Published 2012-01-01
    “…It is well known that the resolvent equations are equivalent to the extended general mixed variational inequalities. We use this alternative equivalent formulation to study the sensitivity of the extended general mixed variational inequalities without assuming the differentiability of the given data. …”
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  19. 119
  20. 120

    On the sharpness of some quantitative Muckenhoupt–Wheeden inequalities by Lerner, Andrei K., Li, Kangwei, Ombrosi, Sheldy, Rivera-Ríos, Israel P.

    Published 2024-11-01
    “…In the recent work [Cruz-Uribe et al. (2021)] it was obtained that \[ |\lbrace x\in {\mathbb{R}^d}:w(x)|G(fw^{-1})(x)|>\alpha \rbrace |\lesssim \frac{[w]_{A_1}^2}{\alpha }\int _{{\mathbb{R}^d}}|f|\,\mathrm{d} x \] both in the matrix and scalar settings, where $G$ is either the Hardy–Littlewood maximal function or any Calderón–Zygmund operator. …”
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