Generalization of the Sobolev-Lieb-Thirring inequality and its application in nonautonomous infinite dynamical system (Q2764401)

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scientific article; zbMATH DE number 1690397
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Generalization of the Sobolev-Lieb-Thirring inequality and its application in nonautonomous infinite dynamical system
scientific article; zbMATH DE number 1690397

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    23 May 2002
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    estimation of the dimension of attractors
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    Generalization of the Sobolev-Lieb-Thirring inequality and its application in nonautonomous infinite dynamical system (English)
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    The Sobolev-Lieb-Thirring inequality, which is very important in the estimation of the dimension of attractors of autonomous infinite-dimensional systems, is generalized from the unit sphere to the unit ball of Banach space, which also plays a key role in the dimension estimate of the attractor of a nonautonomous infinite-dimensional system.
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