Search engine for discovering works of Art, research articles, and books related to Art and Culture
Javascript must be enabled to continue!
Non-Archimedean Massera-Schaffer-Maligranda-Pecaric-Rajic Inequality
View through CrossRef
Massera and Schaffer [\textit{Ann. Math. (2), 1958}] derived a breakthrough upper bound for the Clarkson angle between two nonzero vectors in a normed linear space, which was later improved by Maligranda [\textit{Am. Math. Mon., 2006}]. Pecaric and Rajic [\textit{Math. Inequal. Appl., 2007}] extended Maligranda's inequality to finitely many nonzero vectors. We derive a non-Archimedean version of Massera-Schaffer-Maligranda-Pecaric-Rajic inequality.
Title: Non-Archimedean Massera-Schaffer-Maligranda-Pecaric-Rajic Inequality
Description:
Massera and Schaffer [\textit{Ann.
Math.
(2), 1958}] derived a breakthrough upper bound for the Clarkson angle between two nonzero vectors in a normed linear space, which was later improved by Maligranda [\textit{Am.
Math.
Mon.
, 2006}].
Pecaric and Rajic [\textit{Math.
Inequal.
Appl.
, 2007}] extended Maligranda's inequality to finitely many nonzero vectors.
We derive a non-Archimedean version of Massera-Schaffer-Maligranda-Pecaric-Rajic inequality.
Related Results
Finite Field Massera-Schaffer-Maligranda-Pecaric-Rajic Inequality
Finite Field Massera-Schaffer-Maligranda-Pecaric-Rajic Inequality
Massera and Schaffer [Ann. Math. (2), 1958] established a breakthrough upper bound for the Clarkson angle between two nonzero vectors in a normed linear space. Maligranda [Am. Math...
Non-Archimedean Massera-Schaffer-Maligranda-Pecaric-Rajic Inequality
Non-Archimedean Massera-Schaffer-Maligranda-Pecaric-Rajic Inequality
Massera and Schaffer [\textit{Ann. Math. (2), 1958}] derived a breakthrough upper bound for the Clarkson angle between two nonzero vectors in a normed linear space, which was later...
Non-Archimedean Massera-Schaffer-Maligranda-Pecaric-Rajic Inequality
Non-Archimedean Massera-Schaffer-Maligranda-Pecaric-Rajic Inequality
Massera and Schaffer [\textit{Ann. Math. (2), 1958}] derived a breakthrough upper bound for the Clarkson angle between two nonzero vectors in a normed linear space, which was later...
Zakat and Income Inequality in Indonesia: Panel Data Analysis in 34 Provinces
Zakat and Income Inequality in Indonesia: Panel Data Analysis in 34 Provinces
ABSTRAK
Tujuan utama dari makalah ini untuk menguji secara empiris pengaruh zakat, Produk Domestik Regional Bruto (PDRB) perkapita, Upah Minimum Regional/Provinsi (UMP), dan inflas...
MANIFESTATIONS OF INEQUALITY IN THE ACADEMIC ENVIRONMENT AND ON THE LABOUR MARKET AND COMMUNICATIVE TECHNOLOGIES FOR OVERCOMING IT
MANIFESTATIONS OF INEQUALITY IN THE ACADEMIC ENVIRONMENT AND ON THE LABOUR MARKET AND COMMUNICATIVE TECHNOLOGIES FOR OVERCOMING IT
Fedoryshyna L.M., Makartetska V.S., Rohozha A.O., Havrysh A.V. MANIFESTATIONS OF INEQUALITY IN THE ACADEMIC ENVIRONMENT AND ON THE LABOUR MARKET AND COMMUNICATIVE TECHNOLOGIES FOR ...
Linear Programming with Non-Archimedean Right-Hand Sides
Linear Programming with Non-Archimedean Right-Hand Sides
Abstract
The goal of this work is to propose a new type of constraint for linear programs: inequalities having a non-Archimedean right-hand side. Here, the word non-Archime...
Distribution Function, Probability Generating Function and Archimedean Generator
Distribution Function, Probability Generating Function and Archimedean Generator
Archimedean copulas form a very wide subclass of symmetric copulas. Most of the popular copulas are members of the Archimedean copulas. These copulas are obtained using real functi...
q-Rung Orthopair Fuzzy Archimedean Aggregation Operators: Application in the Site Selection for Software Operating Units
q-Rung Orthopair Fuzzy Archimedean Aggregation Operators: Application in the Site Selection for Software Operating Units
The q-rung orthopair fuzzy (q-ROF) set is an efficient tool for dealing with uncertain and inaccurate data in real-world multi-attribute decision-making (MADM). In MADM, aggregatio...