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Generalization of the Pecaric-Rajic Inequality in a Quasi-Banach Space

Generalization of the Pecaric-Rajic Inequality in a Quasi-Banach Space
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摘要 In the present paper, we shall give an extension of the well known Pecaric-Rajic inequality in a quasi-Banach space, we establish the generalized inequality for an arbitrary number of finitely many nonzero elements of a quasi-Banach space, and obtain the corresponding upper and lower bounds. As a result, we get some more general inequalities. In the present paper, we shall give an extension of the well known Pecaric-Rajic inequality in a quasi-Banach space, we establish the generalized inequality for an arbitrary number of finitely many nonzero elements of a quasi-Banach space, and obtain the corresponding upper and lower bounds. As a result, we get some more general inequalities.
作者 Jianbing Cao
出处 《Advances in Pure Mathematics》 2017年第9期467-471,共5页 理论数学进展(英文)
关键词 Pecaric-Rajic INEQUALITY Dunkl-Williams INEQUALITY Triangle INEQUALITY Quasi-Banach Space Pecaric-Rajic Inequality Dunkl-Williams Inequality Triangle Inequality Quasi-Banach Space
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