New Approximated Method of Auxiliary Sources for large-size scatterer
In this paper, an efficient approximated method based upon the
method of auxiliary sources (MAS) is proposed to solve the twodimensional
scattering problem of large, infinite and perfectly
conducting cylinder (PEC). To reduce the size of the total
computational cost, the formulation of the MAS is modified by
minimizing the number of auxiliary sources considered to
implement the solution. It is shown that the standard formulation
of the method of auxiliary sources, based on placing a finite
number of auxiliary sources in an interior cylinder, can be
replaced by a finite number of strips placed on the same interior
cylinder. These strips, containing auxiliary sources, are separated
by a constant angle. Thus, compared with the standard MAS, the
number of auxiliary sources of the new approximated method is
reduced; also the proposed method can greatly reduce the
computational complexity and the memory requirement. The
numerical results obtained in this paper reveal the validity of the
proposed approximated method.
Keywords: Numerical method, method of auxiliary sources (MAS), electromagnetic scattering, approximation of the MAS, radar cross section, boundary condition
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