Results 41 to 50 of about 1,176 (141)
The sharp A(p) constant for weights in a reverse-Holder class
Coifman and Fefferman established that the class of Muckenhoupt weights is equivalent to the class of weights satisfying the "reverse Holder inequality". In a recent paper V.
Dindos, Martin; id_orcid, Wall, Treven
core
Ostrowski Type Inequality for Absolutely Continuous Functions on Segments in Linear Spaces
An Ostrowski type inequality is developed for estimating the deviation of the integral mean of an absolutely continuous function, and the linear combination of its values at k + 1 partition points, on a segment of (real) linear spaces.
Dragomir, Sever S +2 more
core
Kumaraswamy Modified Kies Power Lomax Distribution: Properties, Actuarial Measures, and Applications
In this paper, we introduce a novel five‐parameter probability model integrating the features of the Kumaraswamy Modified Kies‐G family and the power Lomax distribution, offering improved flexibility in modeling real‐world data. The proposed model is named the Kumaraswamy Modified Kies power Lomax distribution, which captures a wide range of shapes ...
Potluri S. S. Swetha +5 more
wiley +1 more source
On Kolmogorov-type inequalities for fractional derivatives of functions of two variables
Доведено нову точну нерівність типу Колмогорова, яка оцінює норму мішаної похідної дробового порядку (в сенсі Маршо) функції двох змінних через норму самої функції і норми її частинних похідних першого порядку.A new sharp inequality of the Kolmogorov ...
Бабенко, В.Ф. +1 more
core +2 more sources
Some Sharp Chernoff type inequalities
Two sharp Chernoff type inequalities are obtained for star body in $\mathbb{R}^2$, one of which is an extension of the dual Chernoff-Ou-Pan inequality, and the other is the reverse Chernoff type inequality.
Zhou, Yuqi, Zeng, Chunna
core
Brézis–Gallouët–Wainger type inequality with a double logarithmic term in the Hölder space: Its sharp constants and extremal functions [PDF]
We investigate the sharp constants in a Brézis–Gallouët–Wainger type inequality with a double logarithmic term in the Hölder space in a bounded domain in Rn. Ibrahim, Majdoub and Masmoudi gave the sharp constant in the two-dimensional case.
Wadade, Hidemitsu +2 more
core +1 more source
Sharp inequalities of Simpson type and Ostrowski type
Two sharp inequalities are derived. The first is a sharp Simpson's inequality and the second is a sharp inequality of Ostrowski type. The mentioned inequalities give error bounds for some known quadrature rules. These results enlarge applicability o£ the
Ujević, N.
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A sharp \(L_2\) inequality of Ostrowski type
A new sharp \(L_2\) inequality of Ostrowski type is established, which provides some other interesting results as special cases. Applications in numerical integration are also given.
Liu, Zheng
core
Extensions of Hardy Type Integral Inequality
[[abstract]]In this paper, we prove sharp Hardy type integral inequality by using the generalized Riesz potential generated by the generalized Shift operator. Our results improve and extend the well-known results of Hardy [2]
Mehmet Zeki Sarkaya, Huseyin Yldrm
core
Evaluation of the One-Dimensional Lp Sobolev Type Inequality
This study applies the extended L 2 Sobolev type inequality to the L p Sobolev type inequality using Hölder’s inequality. The sharp constant and best function of the L p Sobolev type inequality are found using a Green ...
Yoshinori Kametaka, Kazuo Takemura
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