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On spectral asymptotics of the tensor product of operators with almost regular marginal asymptotics

机译:几乎普通边际渐近态的运营商的张量渐近谱图的光谱渐近学

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摘要

The spectral asymptotics of a tensor product of compact operators in Hilbert space with known marginal asymptotics is studied. The methods of A. Karol', A. Nazarov, and Ya. Nikitin are generalized to operators with almost regular marginal asymptotics. In many (but not all) cases it is shown that the tensor product in question also has almost regular asymptotics. The results are then applied to the theory of small ball probabilities of Gaussian random fields.
机译:研究了具有已知边际渐近菌群的紧凑型芯片空间中紧凑型操作员的张量产品的光谱渐变。 A.  Karol',A.  Nazarov和Ya。  Nikitin概括为具有几乎普通的边际渐近症状的运营商。 在许多(但不是全部)案例中,表明有问题的张量产品也具有几乎是常规的渐近性。 然后将结果应用于高斯随机场的小球概率理论。

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