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When midwife continuity of carer is the policy proposal, what is the problem of perinatal health inequalities represented to be? [PDF]
SN Soc SciMadsen D.
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Sustainability and the impact on health and wellbeing. [PDF]
Scand J Public HealthLindgren EC, Liveng A, Torp S.
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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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NEWTON’S-TYPE INTEGRAL INEQUALITIES VIA LOCAL FRACTIONAL INTEGRALS
, 2020We firstly establish an identity involving local fractional integrals. Then, with the help of this equality, some new Newton-type inequalities for functions whose the local fractional derivatives in modulus and their some powers are generalized convex ...
S. Iftikhar, Poom Kumam, S. Erden
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K-fractional integral inequalities of Hadamard type for (h − m)−convex functions
, 2020In this paper, we establish Hadamard type fractional integral inequalities for a more general class of functions that is the class of (h _ m)_convex functions. These results are due to Riemann-Liouville (RL) k-fractional integrals: a generalization of RL
G. Farid, A. Rehman, Qurat Ul Ain
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Integral inequalities resembling Copson's inequality
Journal of the Australian Mathematical Society. Series A. Pure Mathematics and Statistics, 1990AbstractThe present paper deals with two inequalities which resemble Copson's integral inequalities. From our theorems, we obtain two interesting corollaries.
Mohapatra, R. N., Vajravelu, K.
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Mathematical Notes of the Academy of Sciences of the USSR, 1969
In this paper we deduce an integral inequality which is an analog of a known two-parameter inequality of Hardy and Littlewood ([1], Theorem 382). A need for inequalities of a similar type arises, for example, in studying the imbedding of the functional spaces B p
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In this paper we deduce an integral inequality which is an analog of a known two-parameter inequality of Hardy and Littlewood ([1], Theorem 382). A need for inequalities of a similar type arises, for example, in studying the imbedding of the functional spaces B p
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