Title :
Inverse Source Problem in the Spheroidal Geometry: Vector Formulation
Author :
Sten, Johan C -E ; Marengo, Edwin A.
Author_Institution :
VTT Tech. Res. Centre of Finland, Espoo
fDate :
4/1/2008 12:00:00 AM
Abstract :
A formulation based on Lagrangian optimization and spheroidal vector wave functions is presented for the vector electromagnetic inverse source problem of deducing a time-harmonic current distribution that is confined within a spheroidal volume, that generates a prescribed radiation field, and that is subject to given constraints on the source functional energy, which characterizes antenna current level, and the source´s reactive power, which models antenna resonance matching. The paper includes computer simulation results illustrating the derived inverse theory.
Keywords :
current distribution; electromagnetism; geometry; inverse problems; wave equations; Lagrangian optimization; antenna current level; antenna resonance matching; functional energy; spheroidal geometry; spheroidal vector wave functions; time-harmonic current distribution; vector electromagnetic inverse source problem; vector formulation; Character generation; Constraint optimization; Current distribution; Electromagnetic fields; Electromagnetic radiation; Electromagnetic scattering; Geometry; Lagrangian functions; Power generation; Wave functions; Inverse source problem; minimum energy solution; reactive power; spheroidal wavefunctions;
Journal_Title :
Antennas and Propagation, IEEE Transactions on
DOI :
10.1109/TAP.2008.919176