Igor M. Novitskii
Abstract
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We prove that, at regular values lying in a strong convergence region, the resolvent kernels for a continuous bi-Carleman kernel vanishing at infinity can be expressed as uniform limits of sequences of resolvent kernels for its approximating subkernels of Hilbert-Schmidt type
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We prove that, at regular values lying in a strong convergence region, the resolvent kernels for a continuous bi-Carleman kernel vanishing at infinity can be expressed as uniform limits of sequences of resolvent kernels for its approximating subkernels of Hilbert-Schmidt type
Key concepts: Resolvent, Mathematics, Infinity, Kernel (algebra), Resolvent formalism, Convergence (economics), Mathematical analysis, Type (biology)