G. Robertson et al., A PSEUDOINVERSE UPDATE ALGORITHM FOR RANK-REDUCED COVARIANCE MATRICESFROM 2-D DATA, IEEE signal processing letters, 4(8), 1997, pp. 230-231
A number of algorithms have a higher resolution than the common beamfo
rmer, These often require the calculation of a pseudoinverse of a matr
ix, which makes the algorithm very slow for repeated applications, We
consider updating the pseudoinverse for window motions either in time
or in space for two dimensional (2-D) data taken from a linear array,
Our results are shown to reduce the computational complexity of the mu
ltiple sidelobe canceller (MSC) [1], for example, by more than 75% for
a downward window movement (with time) and more than 55% For a sidewa
ys window movement (across traces).