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We study the homogeneous Riemann-Hilbert problem with a vanishing scalar-valued continuous coefficient. We characterize non-existence of nontrivial solutions in the case where the coefficient has its values along several rays starting from the origin. As a consequence, some results on injectivity and existence of eigenvalues of Toeplitz operators in Hardy spaces are obtained.
Let be the space of all complex m × n matrices. The generalized unit disc in is >br> .
Here is the unit matrix. If 1 ≤ p < ∞ and α > -1, then is defined to be the space , where is the Lebesgue measure in , and is the subspace of holomorphic functions. In [8,9] M. M. Djrbashian and A. H. Karapetyan proved that, if (for 1 < p < ∞) and Re β ≥ α (for p = 1), then
where is the integral operator defined by (0.13)-(0.14). In the present paper, given 1 ≤ p <...
The paper is devoted to an integral equation algorithm for studying the scattering of plane waves by multilayer diffraction gratings under oblique incidence. The scattering problem is described by a system of Helmholtz equations with piecewise constant coefficients in coupled by special transmission conditions at the interfaces between different layers. Boundary integral methods lead to a system of singular integral equations, containing at least two equations for each interface. To deal with...
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