Home / Store / Journals / Electronic Articles / Nuclear Science and Engineering / Volume 59 / Number 1 / Pages 53-56
J. Kenneth Shultis, T. R. Hill
Nuclear Science and Engineering / Volume 59 / Number 1 / Pages 53-56
Format:electronic copy (download)
The discrete eigenvalue problem associated with the one-speed azimuthal Fourier harmonics in plane geometry is discussed. An explicit expression, well-suited to numerical evaluation, is given for the dispersion function, and the reality and maximum number of discrete eigenvalues are demonstrated. From numerical examples, it is found that quite often there are no discrete eigenvalues, particularly for the higher harmonics.
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