References - Signal Processing in MRS with Biomedical Applications - page 410

[121] Bessis, D., and Talman, J.D., Variational approach to the theory of
operator Pade approximant, Rocky Mount. J. Math., 4, 151 - 158,
1974.
[122] Bessis, D., Mary, P., and Turchetti, G., Variational bounds from
matrix Pade approximants in potential scattering, Phys. Rev. D, 15,
2345 - 2353, 1977.
[123] Hu, N., On the application of Heisenberg's theory of Smatrix to the
problems of resonance scattering and reactions in nuclear physics,
Phys. Rev., 74, 131 - 140, 1948.
[124] Hylleraas, E.A., and Undheim, B., Numerische Berechnung der
2STerme von Ortho und ParHelium, Z. Phys., 65 759 - 772, 1930.
[125] Mandelshtam, V.A., and Taylor, H.S., Spectral projection approach to
the quantum scattering calculations, J. Chem. Phys., 102, 7390 -
7399, 1995.
[126] Mandelshtam, V.A., and Taylor, H.S., A simple recursion polynomial
expansion of the Green's function with absorbing boundary
conditions: Application to the reactive scattering, J. Chem. Phys.,
103, 2903 - 2907, 1995.
[127] Chen, R., and Guo, H., The Chebyshev propagator for quantum
systems, Comp. Phys. Commun., 119, 19 - 31, 1999.
[128] Tanaka, H., Kunishima, W., and Itoh, M., E cient scheme to
calculate Green functions by recursive polynomial expansion, RIKEN
Rev., 29, 20 - 24, 2000.
[129] Kunishima, W., Itoh, M., and Tanaka, H., A new method to calculate
the Green function by polynomial expansion, Progr. Theor. Phys., 138
(Suppl.), 149 - 150, 2000.
[130] Kunishima, W., Itoh, M., and Tanaka, H., Generalized polynomial
expansion of Green's function with applications to electronic structure
calculations, AIP Conf. Proc., 519, 350 - 352, 2000.
[131] Kunishima, W., Tokihiro T., and Tanaka, H., Error estimation of
recursive orthogonal polynomial expansion method for large
Hamiltonian system, Comput. Phys. Commun., 148, 171 - 181, 2002.
[132] Arfken, G.B., and Weber, H.J., Mathematical Methods for Physicists,
5th edn, Academic, New York, 2000.
[133] Gradshteyn, I.S. and Ryzhik, I.M., Tables of Integrals, Series and
Products, Academic, New York, 1980.
[134] Mandelshtam, V.A, and Taylor, H.S., Harmonic inversion of time
signals, J. Chem. Phys. 107, 6756 - 6769, 1997 [Erratum, ibid., 109,
4128, 1998].