On a Problem of BABUŠKA (Stable Asymptotics of the Solution to the DIRICHLET Problem for Elliptic Equations of Second Order in Domains with Angular Points)
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We consider the DIRICHLET problem for linear elliptic differential equations with smooth real coefficients in a two-dimensional domain with an angle point. We find an asymptotic representation of the solution near this point, which is stable under small variations of the angle.
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