Abstract
AbstractA criterion for the Fredholmness of singular integral operators with Carleman shift in LP(Γ) is obtained, where Γ is either the unit circle or the real line. The approach allows to consider unbounded coefficients in a class related to that of quasicontinuous functions. Applications to Wiener‐Hopf‐Hankel type operators and operators with linear fractional Carleman shift on IR are included.
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