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An inequality similar to Opial’s inequality [PDF]
rb 1 b (1) fJ |yy(n) I dx (b ? a)n1 I y(n) 12dx. 2 (He employs (1) to prove uniqueness of the initial value problem for linear differential equations of order n.) Also there are generalizations of Opial's original inequality in other directions. (See, for instance, Calvert [2] and Yang [6].) The purpose of this note is to obtain a sharper version of (1)
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Which Inequality? The Inequality of Endowments versus the Inequality of Rewards [PDF]
We introduce a new distinction between inequality in initial endowments (e.g., ability, inherited wealth) and inequality of what one can obtain as rewards (e.g., prestigious positions, money). We show that, when society allocates resources via tournaments, these two types of inequality have opposing effects on equilibrium behavior and well-being ...
Ed Hopkins, Tatiana Kornienko
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Abstract The deteriorating position ofless-qualified workers has been a growing cause for concern in many OECD countries in the 1980s and 1990s. As well as contributing directly to rising inequality, it compounds the difficulties faced by workers already disadvantaged in the labour market for reasons of age, gender, or race.
Andrew Glyn, Wiemer Salverda
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Various issues surrounding a recently proposed inequality among twist-two quark distributions in the nucleon are discussed. We provide a rigorous derivation of the inequality in QCD, including radiative corrections and scale dependence. We also give a more heuristic, but more physical derivation, from which we show that a similar inequality does not ...
Goldstein, Gary R. +2 more
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Complaints and inequality [PDF]
The authors move beyond the Temkin suggestion [see \textit{L. S. Temkin}, Inequality, Oxford Ethics Ser., Oxford University Press, Oxford (1993)] about the nature of complaints and the way in which they may be aggregated in order to provide a rigorous analysis of a tape of inequality index and inequality literature.
Frank A. Cowell, Udo Ebert
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INEQUALITIES RELATED WITH CARLSON'S INEQUALITY
We prove a generalizatin of Cadson's inequality. We improve a previous equivalent inequality of Carlson's inequality and give some examples.
Barza, Sorina, Popa, Emil C.
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An inequality of Schur and an inequality of Newton [PDF]
2 (1.3) Er ? Er-iEr+1 and (1.4) 1r ? Hr-lHr+i. 1 The inequality (1.3) is known as Newton's inequality and is true when a1, a2, * * *, am are real numbers. The inequality (1.4), given by Professor Schur, is true when a1, a2, * * X am are nonnegative reals. In [1], Whiteley has given the following generalizations of (1.3) and (1.4): Let (1.5) El(K) = Xi1,
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Heinz’s inequality and Bernstein’s inequality [PDF]
Summary: The purpose of the present account is to sharpen Heinz's inequality, and to investigate the equality and the bound of the inequality. As a consequence of this we present a Bernstein type inequality for nonselfadjoint operators. The Heinz inequality can be naturally extended to a more general case, and from which we obtain in particular Bessel ...
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Inequalities Similar to Hilbert's Inequality [PDF]
In the present paper, we establish some new inequalities similar to Hilbert’s type inequalities. Our results provide some new estimates to these types of inequalities.
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Some inequalities related to Hölder’s inequality [PDF]
In this paper we generalize the Jodeit-Jones-Moser inequalities relating 0 ⩽
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