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Nonsymmetric systems on nonsmooth planar domains |
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| Authors: | G. C. Verchota A. L. Vogel |
| Affiliation: | Department of Mathematics, Syracuse University, Syracuse, New York 13244 A. L. Vogel ; Department of Mathematics, Syracuse University, Syracuse, New York 13244 |
| Abstract: | We study boundary value problems, in the sense of Dahlberg, for second order constant coefficient strongly elliptic systems. In this class are systems without a variational formulation, viz. the nonsymmetric systems. Various similarities and differences between this subclass and the symmetrizable systems are examined in nonsmooth domains. |
| Keywords: | Elliptic bianalytic weak maximum principle Rellich identity boundary value problems nonvariational |
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