We establish a Fredholm criterion for an arbitrary operator in the Banach algebra of singular integral operators with piecewise continuous coefficients on Nakano spaces (generalized Lebesgue spaces with variable exponent) with Khvedelidze weights over Carleson curves with logarithmic whirl points.
Singular integral operators on Nakano spaces with weights having finite sets of discontinuities
Singular integral operators on variable Lebesgue spaces with radial oscillating weights
Algebras of singular integral operators with kernels controlled by multiple norms
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