Аңдатпа
In the functional space $$C(|z|\leq 1)$$ is considered a spectral problem for the Cauchy–Riemann operator with boundary conditions of the Bitsadze–Samarskii type. It is proved under the assumption that when $$0\in\rho(K)$$ is a non-empty resolvent set of the operator $$K$$ , the considered spectral problem for the Cauchy–Riemann operator is reduced to a singular integral equation with a continuous kernel.