Results 61 to 70 of about 1,176 (141)
On Weighted Simpson Type Inequalities and Applications
, 2004 In this paper we establish some weighted Simpson type inequalities and give several applications for the r − moments and the expectation of a continuous random variable.
Yang, Gou-Sheng +2 more
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UEG Week 2025 Moderated Posters
United European Gastroenterology Journal, Volume 13, Issue S8, Page S189-S802, October 2025.
wiley +1 more source
, 2006 A new generalized and sharp version of Jordan’s inequality is proved and it is applied in the improvement of the Yang Le inequality. Moreover, a mistake in the proof of sharpening Jordan’s inequality due to Zhu [S.H.
Wu, Shanhe +3 more
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Some sharp inequalities related to Moser-Tridinger-Onofri inequality [PDF]
, 2014 In this dissertation, we focus on the study of sharp inequalities of Moser- Trudinger-Onofri type. We first establish the analog Bliss and Hardy inequal- ities with sharp constant involving exponential weight function.
Li, Suyu
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Bayes robustness via the Kolmogorov metric
, 1993 An upper bound for the Kolmogorov distance between the posterior distributions in terms of that between the prior distributions is given. For some likelihood functions the inequality is sharp.
Zieliński, Ryszard, Boratyńska, Agata
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Riesz and Kolmogorov inequality for harmonic quasiregular mappings
, 2023 Let $K\ge 1$ and $p\in(1,2]$. We obtain asymptotically sharp constant $c(K,p)$, when $K\to 1$ in the inequality $$\|\Im f\|_{p}\le c(K,p)\|\Re(f)\|_p$$ where $f\in \mathbf{h}^p$ is a $K-$quasiregular harmonic mapping in the unit disk belonging to the ...
Kalaj, David
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The sharp exponent for a Liouville-type theorem for an elliptic inequality
, 2002 We determine the sharp exponent for a Liouville-type theorem for an elliptic inequality. This answers a question raised in [1] which is related to a conjecture by De Giorgi [5]
GAZZOLA, FILIPPO
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In this work, we first introduce the two-sided quaternion Fourier transform and demonstrate its essential properties. We generalize Titchmarsh’s-type theorem in the framework of the two-sided quaternion Fourier transform. Based on the interaction between
Mawardi Bahri
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, 2019 We prove a sharp integral inequality that generalizes the well known Hardy type integral inequality for negative exponents. We also give sharp applications in two directions for Muckenhoupt weights on R. This work refines the results of Nikolidakis (2014)
Nikolidakis, E.N., Stavropoulos, T.
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Weighted sharp inequality for vector-valued multilinear integral operator
, 2011 In this paper, we prove the sharp inequality for some vector-valued multilinear integral operators. The operators include Littlewood-Paley opera- tors, Marcinkiewicz operators and Bochner-Riesz operator. By using this in- equality, we obtain the weighted
Husna Zayadi
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