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The Fubini Theorem for Normal Lie Subgroups of Index 2n [PDF]
RCT: Revista de Ciência e Tecnologia, 2023 In this paper we present a new proof to generalize the Fubini's Theorem for the even index subgroup of a compact Lie group, using a recent result on the semi-direct product of groups.
Leandro Nery de Oliveira +1 more
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An Expository Lecture of María Jesús Chasco on Some Applications of Fubini’s Theorem
Axioms, 2021 The usefulness of Fubini’s theorem as a measurement instrument is clearly understood from its multiple applications in Analysis, Convex Geometry, Statistics or Number Theory. This article is an expository paper based on a master class given by the second
Alberto Castejón +3 more
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Fubini’s Theorem on Measure [PDF]
Formalized Mathematics, 2017 The purpose of this article is to show Fubini’s theorem on measure [16], [4], [7], [15], [18]. Some theorems have the possibility of slight generalization, but we have priority to avoid the complexity of the description.
Endou, Noboru
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On the convergence of double integrals and a generalized version of Fubini's theorem on successive integration [PDF]
Acta Scientarum Mathematicarum, 2012 Let the function $f: \bar{\R}^2_+ \to \C$ be such that $f\in L^1_{\loc} (\bar{\R}^2_+)$. We investigate the convergence behavior of the double integral $$\int^A_0 \int^B_0 f(u,v) du dv \quad {\rm as} \quad A,B \to \infty,\leqno(*)$$ where $A$ and $B ...
Moricz, Ferenc
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Fubini’s theorem for Daniell integrals [PDF]
Archiv der Mathematik, 2022 We show that in the theory of Daniell integration iterated integrals may always be formed, and the order of integration may always be interchanged.
Götz Kersting, G. Rompf
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Double neutrosophic integrals [PDF]
Neutrosophic Sets and Systems, 2023 Several previous papers dealt with neutrosophic integrals without introducing the idea of double neutrosophic integrals. In this article, double integrals were discussed by presenting several theories in double neutrosophic integrals over a rectangle and
Yaser Ahmad Alhasan +2 more
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Hermite–Hadamard-Type Inequalities for Coordinated Convex Functions Using Fuzzy Integrals
Mathematics, 2023 In this paper, some estimates of third and fourth inequalities in Hermite–Hadamard-type inequalities for coordinated convex functions are proved using the non-additivity of the integrals and Fubini’s theorem for fuzzy integrals.
Muhammad Amer Latif
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Some Dynamic Inequalities via Diamond Integrals for Function of Several Variables
Fractal and Fractional, 2021 In this paper, Jensen’s inequality and Fubini’s Theorem are extended for the function of several variables via diamond integrals of time scale calculus.
Muhammad Bilal +6 more
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Some reverse inequalities of Hardy type on time scales
Advances in Difference Equations, 2020 In this article, we obtain some new dynamic inequalities of Hardy type on time scales. The main results are derived using Fubini’s theorem and the chain rule on time scales.
A. A. El-Deeb +2 more
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On Some Generalizations of Reverse Dynamic Hardy Type Inequalities on Time Scales
Axioms, 2022 In the present paper, we prove some new reverse type dynamic inequalities on T. Our main inequalities are proved by using the chain rule and Fubini’s theorem on time scales T. Our results extend some existing results in the literature.
Ahmed A. El-Deeb, Clemente Cesarano
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