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On the asymptotics of certain Wiener-Hopf-plus-Hankel determinants
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On the asymptotics of certain Wiener-Hopf-plus-Hankel determinants
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In this paper we determine the asymptotics of the determinants of truncated Wiener-Hopf plus Hankel operators $\det(W_R(a)\pm H_R(a))$ as $R$ tends to infinity for symbols $a(x)=(x^2/(1+x^2))^\beta$ with the parameter $\beta$ being of small size.
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Cited by 1 Pith paper
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Geometry of the Ising persistence problem and the universal Bonnet-Manin Painlev\'e VI distribution
The full persistence distribution in 1D Ising coarsening equals a Pfaffian Fredholm determinant of the sech kernel and is controlled by a Painlevé VI equation that is the mean curvature of a Bonnet surface.
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