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- W885958745 abstract "Suppose the kernel function $kappa$ belongs to $S(R^2)$ and is symmetric such that $ geq 0$ for all $x in S'(R)$. Let A be the class of functions f such that the function f is measurable on $S'(R)$ with $int_{S'(R)}f((I + tK)^{frac{1}{2}}x^2dmu(x) 0$ and for all t > 0, where K is the integral operator with kernel function $kappa$. We show that the lambda$-potential $G_Kf$ of f is a weak solution of $(lambda I - frac{1}{2} tilde{Xi}_{0,2}(kappa))_u = f$." @default.
- W885958745 created "2016-06-24" @default.
- W885958745 creator A5043960096 @default.
- W885958745 date "1996-01-01" @default.
- W885958745 modified "2023-09-24" @default.
- W885958745 title "A poisson equation associated with an integral kernel operator" @default.
- W885958745 hasPublicationYear "1996" @default.
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