A Hilbert-type integral inequality with its best extension
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<p>By using the way of weight function and the technique of real analysis, a new Hilbert-type integral inequality with a kernel as \(min\{x^{\lambda_1},y^{\lambda_2}\}\) and its equivalent form are established. As application, the constant factor on the plane are the best value and its best extension form with some parameters and the reverse forms are also considered.</p>
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2009 ◽
Vol 40
(3)
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pp. 217-223
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2012 ◽
Vol 4
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pp. 41-46
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2006 ◽
Vol 2006
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pp. 1-6
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