Abstract

Two high-order accurate Calderon preconditioned time domain electric field integral equation (TDEFIE) solvers are presented. In contrast to existing Calderon preconditioned time domain solvers, the proposed preconditioner allows for high-order surface representations and current expansions by using a novel set of fully-localized high-order div- and quasi curl-conforming (DQCC) basis functions. Numerical results demonstrate that the linear systems of equations obtained using the proposed basis functions converge rapidly, regardless of the mesh density and of the order of the current expansion.

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