Results 91 to 100 of about 652 (179)
Transference for radial multipliers and dimension free estimates
For a large class of radial multipliers on $ {L^p}({{\mathbf{R}}^{\mathbf{n}}})$, we obtain bounds that do not depend on the dimension n. These estimates apply to well-known multiplier operators and also give another proof of the boundedness of the Hardy-
Auscher, Pascal, 1963- +1 more
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Generalizations of the Brunn–Minkowski inequality
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One for all and all for one: regression checks with many regressors [PDF]
We develop a novel approach to build checks of parametric regression models when many regressors are present, based on a class of sufficiently rich semiparametric alternatives, namely single-index models.
Lavergne, Pascal, Patilea, Valentin
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Monotonicity inequalities for Blaschke-Minkowski homomorphisms
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Li, Yanan, Wang, Weidong
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On Multiple $$L_p$$-Curvilinear-Brunn–Minkowski Inequalities
AbstractWe construct the extension of the curvilinear summation for bounded Borel measurable sets to the $$L_p$$ L p space for multiple power parameter $$\bar{\alpha }=(\alpha _1, \ldots , \alpha _{n+1})$$
Michael Roysdon, Sudan Xing
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A Pure-Jump Transaction-Level Price Model Yielding Cointegration, Leverage, and Nonsynchronous Trading Effects [PDF]
We propose a new transaction-level bivariate log-price model, which yields fractional or standard cointegration. The model provides a link between market microstructure and lower-frequency observations.
Hurvich, Clifford, Wang, Yi
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Generalized lacunary strong Zweier convergent sequence spaces [PDF]
In this paper we introduce generalized double Zweier lacunary convergent sequence spaces via sequence of Orlicz functions over n-normed spaces. We also make an effort to study some topological properties and inclusion relations between these spaces ...
Pandoh Suruchi, Raj Kuldip
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Volumetric Minkowski Inequality on Manifolds with Weighted Poincaré Inequality
Abstract In the paper, we establish a volumetric Minkowski inequality for complete manifolds admitting a weighted Poincaré inequality with the weight commensurable to the Ricci curvature lower bound. More precisely, we show that the weighted volume of a compact smooth domain in such manifolds is bounded from above by an integral of the mean ...
Wei-Yi Chiu, Chiung-Jue Anna Sung
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Hardy inequalities on metric measure spaces. [PDF]
Ruzhansky M, Verma D.
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