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   <subfield code="D">T. C. T.</subfield>
   <subfield code="u">Department of Civil and Materials Engineering, University of Illinois at Chicago, 842 West Taylor Street (M/C246), Chicago, Illinois 60607-7023, USA</subfield>
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   <subfield code="a">EXISTENCE OF AN EXTRAORDINARY DEGENERATE MATRIX N FOR ANISOTROPIC ELASTIC MATERIALS</subfield>
   <subfield code="h">[Elektronische Daten]</subfield>
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   <subfield code="a">The 6×6 real matrix N for two-dimensional deformations of an anisotropic elastic body is extraordinary degenerate when it has three identical complex eigenvalues but only one independent eigenvector. It has been an open question if such an N exists. Isotropic material is the most degenerate material, in the physical sense, of all anisotropic materials. It has three identical complex eigenvalues but has two eigenvectors. This has led most researchers to believe that an extraordinary degenerate material does not exist. We show that it exists. Hence isotropic material is not the most degenerate material in the mathematical sense. In fact the set of extraordinary degenerate materials is probably larger than the set of egenerate materials of which isotropic material is a special case. We also show that N can be extraordinary degenerate for a steady-state motion such as a moving-line discolation. The question whether N can be extraordinary degenerate for surface waves will be addressed in a separate paper.</subfield>
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