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Variational formulation and unique solvability A variational formulation of the form (1.66) is obtained in the standard way. It is worth mentioning that it requires the components of f to be L -functions. Thus piecewise discontinuous coefficients corresponding to various materials are indeed possible, and the resulting potential still is a H1-function. The existence and uniqueness of solution is a consequence of the Lax-Milgram lemma, as it was described in Paragraph 1.2.8 (under the assumption that the part ru of d o corresponding to the Dirichlet boundary conditions is not empty). Calculation ofE After calculating the (continuous, elementwise-polynomial) distribution of the scalar electric potential (p. in the computational domain R,,, electric field E the is obtained via the relation (7.20). It is interesting to observe that the tangential component of E = -Vq< is continuous, i.e., E lies in the desired Hilbert space H(cur1). rdlc pdf 417 PDF417 Barcode Creating Library for RDLC Reports | Generate ...
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