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- W203034580 abstract "Since the advent of the recursion method, its applications have been multitudinous [1], but the computation of the greenian remains an area of research aimed at improving the extraction of physical quantities from the results. The problem is to incorporate information about the analytic structure of the greenian, G(e) = m(e) − i π n(e), with the explicitly calculated coefficients obtained in the application of the recursion algorithm to the given physical system. The principal line of enquiry [2] in this area has been oriented by the continued fraction representation of the greenian and analysis and extrapolation of its coefficients to take account of additional physical knowledge. The quadrature approach [3] has not proved fruitful in the incorporation of other than general analytic properties, but can in fact be so used as will be shown later." @default.
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- W203034580 date "1987-01-01" @default.
- W203034580 modified "2023-09-27" @default.
- W203034580 title "Computing Greenians: Quadrature and Termination" @default.
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- W203034580 doi "https://doi.org/10.1007/978-3-642-82444-9_5" @default.
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