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Rening the Submean Inequality for Subharmonic Functions

机译:为次谐波函数保留次均值不等式

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It is known that the composition of a convex, increasing functional with a subharmonic function is subharmonic. In this paper we show that the composition of a superquadratic functional with a subharmonic function is subharmonic, with a sharper submean inequality. It is further demonstrated that the composition of an increasing convex functional with a nonnegative superquadratic functional with a subharmonic function is subharmonic, with a sharper submean inequality.
机译:已知具有次谐波功能的凸的,增加的功能的组成是次谐波的。在本文中,我们表明具有次谐波函数的超二次函数的组成是次谐波,次均值不等式更加尖锐。进一步证明,具有次谐波函数的非负超二次函数的递增凸函数的组成为次谐波,具有次均值不等式。

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