arXiv · 1211.5277
On a family of integral operators of Hankel type
Abstract
In this paper we perform an explicit diagonalization of Hankel integral operators $ K^{(0)}, K^{(1)}, K^{(2)}, ... $ It turns out that each of these operators has a simple purely absolutely continuous spectrum filling in the interval $ [-1,1] $. This generalizes a result of Kostrykin and Makarov (2008).
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Christoph Uebersohn. 2012-11-22. On a family of integral operators of Hankel type. https://arxiv.org/abs/1211.5277
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