Geodesic
Applications of Variants of the Hölder Inequality and its Inverses: Extensions of Barnes, Marshall-Olkin, and Nehari Inequalities.
Canadian mathematical bulletin, Tome 21 (1978) no. 3, pp. 347-354

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The primary aim of this paper is to extend Barnes [1], Marshall-Olkin [6], and Nehari [8] inequalities as applications of some results introduced in [10] by the author.Since several results from various sources are adopted here, a unified notation is required in order to simplify our subsequent arguments. To this end, let Lp = Lp(S, ∑, μ), p>0 (unless otherwise stated), be the space of all pth power non-negative integrable functions over a given finite measure space (S, ∑, μ) (where S may be regarded as a bounded subset of real numbers). 
Wang, Chung-Lie. Applications of Variants of the Hölder Inequality and its Inverses: Extensions of Barnes, Marshall-Olkin, and Nehari Inequalities.. Canadian mathematical bulletin, Tome 21 (1978) no. 3, pp. 347-354. doi: 10.4153/CMB-1978-060-3
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     title = {Applications of {Variants} of the {H\"older} {Inequality} and its {Inverses:} {Extensions} of {Barnes,} {Marshall-Olkin,} and {Nehari} {Inequalities.}},
     journal = {Canadian mathematical bulletin},
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     year = {1978},
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     number = {3},
     doi = {10.4153/CMB-1978-060-3},
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