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Showing 1 to 4 of 4 for “"mixed problem"”.
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On the Characterization of the Mixed Problem of Coupled, Dynamic, Linear Thermoelasticity in Terms of the Temperature
Made available in DSpace on 2014-12-14T14:42:17Z (GMT). No. of bitstreams: 1 7913558.pdf: 1007680 bytes, checksum: 15f5dbefe63e5cd8dfcf61133308f2b3 (MD5) Previous issue date: 1978
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Mixed methods and reduced integration for the circular arch problem
The boundary-value problem for linear elastic circular arches is studied. The governing equations are based on the Timoshenko-Reissner-Mindlin hypotheses. The problem is formulated in both the standard and mixed variational forms which include a parameter relating to the thickness of the arch. …
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Mixed Problems and Layer Potentials for Harmonic and Biharmonic Functions
<p>The mixed problem is to find a harmonic or biharmonic function having prescribed Dirichlet data on one part of the boundary and prescribed Neumann data on the remainder. One must make a choice as to the required boundary regularity of solutions. When only weak regularity conditions are imposed, …
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The Navier-Stokes equations for elliptic quasicomplexes
… a good motivation for the study of the Neumann problem after Spencer for elliptic quasicomplexes. Such a study is also included in the work.We start this work by discussion of Lamé equations within the context of elliptic quasicomplexes on compact manifolds with boundary. The non-stationary Lamé …