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A local solvability result for operators with characteristics having odd order multiplicity |
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| Authors: | Paul R Wenston |
| Institution: | Department of Mathematics, University of Georgia, Athens, Georgia 30602 USA |
| Abstract: | It is shown that an operator L with the canonical form L = Dt2p + 1 + a(t, Dx) is locally solvable if and only if a(t, Dx) satisfies a Nirenberg-Treves-type condition. |
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