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On Integral Equations the Kernels of Which are Homogeneous Functions of Degree (-1)

机译:关于积分方程,其核是度(-1)的齐次函数

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The present paper deals with integral equations the kernels of which are homogeneous functions of degree (-1). Factorization approach to such equations is developed. The constructed operator factorization is applied to the equation with a positive symmetric kernel. We prove that in the conservative case, both the homogeneous equation and the corresponding nonhomogeneous equation with a positive free term can possess positive solutions simultaneously.
机译:本文处理积分方程,其内核是度(-1)的齐次函数。开发了此类方程的分解方法。将构造的算子分解应用于具有正对称核的方程式。我们证明,在保守情况下,具有正自由项的齐次方程和相应的非齐次方程都可以同时具有正解。

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