Results 31 to 40 of about 934 (139)
The Political Economy of Income Inequality and Redistribution
This dissertation addresses three interlinked questions that revolve around the theoretical finding of Meltzer and Richard (1981) which predicts a monotonic relationship between income inequality and redistribution.
Sara Jabeen (11771878)
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Convexity and fractional integral operators are closely related due to their fascinating properties in the mathematical sciences. In this article, we first establish an identity for the modified Atangana-Baleanu (MAB) fractional integral operators. Using
Gauhar Rahman +4 more
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A sharp version of Bonsall’s inequality
The best possible constant in a classical inequality due to Bonsall is established by relating that inequality to Young’s. Further, this extends the range of Bonsall’s inequality and yields a reverse inequality.
Peachey, T. C.
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Some results of Heron mean and Young’s inequalities
In this paper, we will show some improvements of Heron mean and the refinements of Young’s inequalities for operators and matrices with a different method based on others’ results.
Changsen Yang, Yonghui Ren
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New general Grüss-type inequalities over σ-finite measure space with applications
In this paper, we establish some new integral inequalities involving general kernels. We obtain the related broad range of fractional integral inequalities.
Sajid Iqbal +5 more
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Young's integral inequality with upper and lower bounds
Young's integral inequality is reformulated with upper and lower bounds for the remainder. The new inequalities improve Young's integral inequality on all time scales, such that the case where equality holds becomes particularly transparent in this ...
Douglas R. Anderson +2 more
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The main motivation in this article is to prove new integral identities and related results. In this paper, we deal with E`-convex function, Hermite-Hadamard type inequalities, and Katugampola fractional integrals.
Muhammad Sadaqat Talha +5 more
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Yet another proof of the entropy power inequality
International audienceYet another simple proof of the entropy power inequality is given, which avoids both the integration over a path of Gaussian perturbation and the use of Young’s inequality with sharp constant or Rényi entropies.
Rioul, Olivier, Olivier Rioul
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In this paper, the notion of generalized (s; m; ξ)-preinvex function is introduced and some new integral inequalities for the left-hand side of Gauss-Jacobi type quadrature formula involving generalized (s; m; ξ)-preinvex functions along with beta ...
Kashuri Artion, Liko Rozana
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An analog of Young’s inequality for convolutions of functions for general Morrey-type spaces
An analog of the classical Young’s inequality for convolutions of functions is proved in the case of general global Morrey-type spaces. The form of this analog is different from Young’s inequality for convolutions in the case of Lebesgue spaces.
Burenkov V.I., Tararykova T.V.
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