Kernel cancellation in the Müller equation reduces hypersingular operators to weakly singular ones, enabling a nodal P2 isoparametric Galerkin discretization for penetrable EM scattering with robust preconditioning.
Accuracy improvement of the second-kind integral equations for generally shaped objects.IEEE Transactions on Antennas and Propagation, 61(2):788–797, Feb 2013
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A High-Order Nodal Galerkin Formulation for the M\"uller Equation: Bypassing Divergence Conformity via Kernel Cancellation
Kernel cancellation in the Müller equation reduces hypersingular operators to weakly singular ones, enabling a nodal P2 isoparametric Galerkin discretization for penetrable EM scattering with robust preconditioning.