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This indirect signal propagation is defined as NLOS.
Switching time for subluminal/superluminal light propagation is defined as the time to reach a steady-state from the superluminal state to the subluminal state and vice versa.
To avoid the unbounded growth of value γ, we impose a respective upper bound, such that the signal propagation is defined by: gamma =min left(G d^{-k}, gamma_{max} right), (2).
The combined effect of CV and ERP on impulse propagation is defined by the wavelength L = CV x ERP, implying that a longer L (by increasing CV and/or ERP) will reduce the likelihood that a single or multiple reentrant circuits can be accommodated by the heart [43].
The main reason for this behavior may be attributed to the different daisy growth rates, which, in turn, are a result of the way available space for daisy propagation is defined in each of the respective models.
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In order to respond to widest range of the user cases driving model identification, the propagation was defined by three parameters, view, edit, and use.
Tau propagation was defined as a region showing significantly more tau pathology in P301SBE mice compared to PBS controls (highlighted in italic); those that did not are highlighted in bold.
The propagation length is defined as L GSPP = 1/[2k 0Im(N GSPP)] featuring the GSPP propagation loss.
In this section, the propagation power is defined to quantify the effect of different structures on the speed of virus propagation.
The results reported in this paper show that the flame base propagation speed is up to approximately four times of the one-dimensional stoichiometric flame speed of the fuels used, depending on where the propagation front is defined.
The NLOS propagation model is defined as (D9).
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CEO of Professional Science Editing for Scientists @ prosciediting.com