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首页> 外文期刊>Revista de la Unión Matemática Argentina >Extremal spaces related to Schr?dinger operators with potentials satisfying a reverse H?lder inequality
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Extremal spaces related to Schr?dinger operators with potentials satisfying a reverse H?lder inequality

机译:与薛定er算子相关的极值空间,其势能满足逆Hilder不等式

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We describe some elements of the theory of semigroups generated by second order differential operators needed to study the Hardy-type space H1 L related to the time independent Schr¨odinger operator L = ?? + V , with V ≥ 0 a potential satisfying a reverse H¨older inequality. Its dual space is a BMO-type space BMOL, that turns out to be the suitable one for the versions of some classical operators associated to L (Hardy-Littlewood, semigroup and Poisson maximal functions, square function, fractional integral operator). We also recall a characterization of BMOL in terms of Carlesson measures.
机译:我们描述了由二阶微分算子生成的半群理论的一些元素,这些半群理论是研究与时间无关的薛定inger算子L = ??相关的Hardy型空间H1 L所必需的。 + V,其中V≥0的电位满足反向Holder不等式。它的对偶空间是BMO型空间BMOL,事实证明它是与L相关的一些经典算子(Hardy-Littlewood,半群和泊松极大函数,平方函数,分数积分算子)的版本的合适空间。我们还记得根据Carlesson度量对BMOL进行的表征。

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