Steklov eigenvalues of curvilinear polygons are asymptotically equal to explicit quasi-eigenvalues built from side lengths and angles, with errors tending to zero.
Brown, The mixed problem for Laplace's equation in a class of Lipschitz domains, Comm
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Sloshing, Steklov and corners: Asymptotics of Steklov eigenvalues for curvilinear polygons
Steklov eigenvalues of curvilinear polygons are asymptotically equal to explicit quasi-eigenvalues built from side lengths and angles, with errors tending to zero.