A Fast DOA Estimating Method of Wideband Signals Based on Krylov Subspace
Huang Zhi-tao
Abstract
Huang Zhi-tao
Abstract
A fast DOA estimation method of wideband signals based on Krylov subspace has been proposed in the paper. At first, A focusing matrix is formed by expanding the steering matrix using the Jacobi-Anger expansion, then the Krylov subspace is educed using the Multistage Weiner Filtering arithmetic. Because the Krylov subspace is equivalent to the signal subspace under some conditions, signals DOA can be estimated. This method needs no direction pre-estimation or eigenvalues decomposition, which needs less computational cost than other methods. Simulation results demonstrale the effectivenes of the method.
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A fast DOA estimation method of wideband signals based on Krylov subspace has been proposed in the paper. At first, A focusing matrix is formed by expanding the steering matrix using the Jacobi-Anger expansion, then the Krylov subspace is educed using the Multistage Weiner Filtering arithmetic. Because the Krylov subspace is equivalent to the signal subspace under some conditions, signals DOA can be estimated. This method needs no direction pre-estimation or eigenvalues decomposition, which needs less computational cost than other methods. Simulation results demonstrale the effectivenes of the method.
Key concepts: Krylov subspace, Generalized minimal residual method, Signal subspace, Subspace topology, Algorithm, Computer science, Mathematics, Eigenvalues and eigenvectors