%0 Journal Article %1 bose01 %A Bose, N. K. %D 2001 %J AEU - International Journal of Electronics and Communications %K dft eigenvalues fourier linear.algebra no.pdf %N 2 %P 131--133 %R 10.1078/1434-8411-00019 %T Eigenvectors and Eigenvalues of 1-D and $n$-D DFT Matrices %V 55 %X Summary A simple and straightforward derivation of the eigenvectors of the \DFT\ matrix is given. The multiplicity of each of the four eigenvalues of a two-dimensional \DFT\ matrix is then supplied in closed form that is generalizable to higher dimensions.

@article{bose01, abstract = {Summary A simple and straightforward derivation of the eigenvectors of the \{DFT\} matrix is given. The multiplicity of each of the four eigenvalues of a two-dimensional \{DFT\} matrix is then supplied in closed form that is generalizable to higher dimensions. }, added-at = {2015-12-10T05:27:06.000+0100}, author = {Bose, N. K.}, biburl = {https://www.bibsonomy.org/bibtex/20944790fe527b61e180e96593a6d1265/ytyoun}, doi = {10.1078/1434-8411-00019}, interhash = {638b514a8d99dffe2f8a22a90d7310c6}, intrahash = {0944790fe527b61e180e96593a6d1265}, issn = {1434-8411}, journal = {{AEU} - International Journal of Electronics and Communications }, keywords = {dft eigenvalues fourier linear.algebra no.pdf}, number = 2, pages = {131--133}, timestamp = {2016-03-29T06:40:27.000+0200}, title = {Eigenvectors and Eigenvalues of 1-D and $n$-D {DFT} Matrices }, volume = 55, year = 2001 }