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Global socioeconomic inequalities in vaccination coverage, supply, and confidence. [PDF]
NPJ VaccinesWang Q, Leung K, Jit M, Wu JT, Lin L.
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Singularity formation in 3D Euler equations with smooth initial data and boundary. [PDF]
Proc Natl Acad Sci U S AChen J, Hou TY.
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Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences, 1977
The general integral inequality with which this paper is concerned is [J ∞ a {p(x)f'(x) 2 +q(x)f(x)2}dx] 2 <K(p,q)J ∞ a f(x) 2 dxJ ∞ a {(p(x)f'(x))'-q(x)f(x)}
W. N. Everitt, D. S. Jones
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The general integral inequality with which this paper is concerned is [J ∞ a {p(x)f'(x) 2 +q(x)f(x)2}dx] 2 <K(p,q)J ∞ a f(x) 2 dxJ ∞ a {(p(x)f'(x))'-q(x)f(x)}
W. N. Everitt, D. S. Jones
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Mathematical Notes of the Academy of Sciences of the USSR, 1969
The author proves the following analogue to a well-known result of Hardy and Littlewood [\textit{G. H. Hardy, J. E. Littlewood} and \textit{G. Pólya} [Inequalities. 2nd ed. Cambridge: At the University Press (1952; Zbl 0047.05302), Theorem 382]. Let \(p, q, r, s, t\) be positive numbers such that \(q>1\), \(1/p+1/q>1\), and either (i) \(11\). If \(u=(2-
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The author proves the following analogue to a well-known result of Hardy and Littlewood [\textit{G. H. Hardy, J. E. Littlewood} and \textit{G. Pólya} [Inequalities. 2nd ed. Cambridge: At the University Press (1952; Zbl 0047.05302), Theorem 382]. Let \(p, q, r, s, t\) be positive numbers such that \(q>1\), \(1/p+1/q>1\), and either (i) \(11\). If \(u=(2-
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Israel Journal of Mathematics, 1971
Let (X, S, μ) and (Y, T, ν) be two measure spaces,K(g)=∫ Y k(x,y)g(y)dv(y) ξ +=max (ξ,0), and $$\delta (K) = \sup _{x_1 ,x_2 \in X} \int {{}_Y(k(x_1 } y) - (k(x_2 ,y))^ + dv(y)$$
J. R. Blum +3 more
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Let (X, S, μ) and (Y, T, ν) be two measure spaces,K(g)=∫ Y k(x,y)g(y)dv(y) ξ +=max (ξ,0), and $$\delta (K) = \sup _{x_1 ,x_2 \in X} \int {{}_Y(k(x_1 } y) - (k(x_2 ,y))^ + dv(y)$$
J. R. Blum +3 more
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On a quadratic integral inequality
Proceedings of the Royal Society of Edinburgh: Section A Mathematics, 1978SynopsisThe inequality considered iswhere p and q are given real-valued coefficients on the interval [a, b), with b ≦ ∝, of the real line; here D is a linear manifold of the Hilbert function space L2(a, b), and μ is a real number characterised in terms of the spectrum of a uniquely determined self-adjoint differential operator in L2(a, b).
W. N. Everitt, R. J. Amos
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Inequalities for a Multiple Integral [PDF]
Acta Mathematica Hungarica, 1999 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On two integral inequalities [PDF]
Proceedings of the Royal Society of Edinburgh: Section A Mathematics, 1977 SynopsisIn 1932, Hardy and Littlewood [1] proved the inequalityThe constant 4 is best possible; equality occurs when f(x) = A Y(Bx), wherey(x) = e−½x sin (x sin y−y) (y = ⅓π), (x ≧ o)and A and B (>0) are constants. In [2], three proofs are given. The inequality has also been discussed in [3, 4].
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Inequality and Economic Integration
2004Introduction Part 1: Inequality in an Historical Perspective 1. Globalization, Income Distribution and History Part 2: Income Inequality 2. From Earning Dispersion to Income Inequality 3. Social Mobility 4. The Size of Redistribution in OECD Countries: Does it influence Wage Inequality Part 3: Globalisation and Well-Being 5. Global Health 6.
SAVAGLIO, Ernesto, FARINA F.
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