- #1
EngWiPy
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Hi,
The eigenvalues of a circulant matrix are given by:
[tex]\lambda_n=\sum_{l=0}^Lh_l\exp\left(-j\frac{2\pi}{N}nl\right)[/tex]
for n=0,1,...N-1. Is it legal to do analysis in asymptiptic sense (as N approaches infinity), in which case:
[tex]\lambda_1=\cdots=\lambda_N=\sum_{l=0}^Lh_l[/tex]??
Thanks
The eigenvalues of a circulant matrix are given by:
[tex]\lambda_n=\sum_{l=0}^Lh_l\exp\left(-j\frac{2\pi}{N}nl\right)[/tex]
for n=0,1,...N-1. Is it legal to do analysis in asymptiptic sense (as N approaches infinity), in which case:
[tex]\lambda_1=\cdots=\lambda_N=\sum_{l=0}^Lh_l[/tex]??
Thanks