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The discrete continuation algorithm is detailed in Algorithm 1.
Among these algorithms, the simplest one is the so called discrete continuation or embedding algorithm.
In some cases the parameter λ may be ill suited to parameterize the zero path, and thus causes a slow progress or even a failure of the discrete continuation.
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Is nature discrete or continuous?
Discrete versus continuous time.
This work examines the unitarity and K spectrum of representations in the "analytic continuation" of discrete series of G, relating these properties to orbits in the nilpotent radical of a certain parabolic subalgebra of g.
These representations arise as analytic continuations of the discrete series and were studied extensively by Knapp in [K3].
The findings support a model of lexical predictability effects in which there is broad pre-activation of potential continuations, rather than discrete predictions of specific lexical items.
The analytic continuation of the holomorphic discrete series on Dopf; forms a family of interesting representations of G.
Finally, we investigate the complexification XC of X and show that the discrete series in question admits holomorphic continuation into a certain domain in XC.
Three stabilization techniques for identifying the resonances and estimating resonance widths are discussed: calculation of coordinate-space moments, application of an imaginary optical potential, and analytic continuation of a real discrete spectrum using rational polynomial interpolation.
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