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Impact of the derivation assumptions on simulation accuracy, especially with respect to shock wave capture, is discussed.
The presentation begins with a review of the various potential equation forms (with emphasis on the full potential equation) and includes a discussion of pertinent mathematical characteristics and all derivation assumptions.
The simulation scenario includes analytical derivation assumptions and uses the parameters listed in Table 1. Figure 3 shows the sum capacity of a macrocell for different SSR values for co-channel, dedicated channel, and hybrid approaches.
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For a fluid where this assumption is not valid, a separate derivation, whose assumptions are more restrictive, is presented in the appendix.
The full derivation with assumptions are presented.
Full details of the model derivation and assumptions are given in Woodhouse et al. (2013).
The equations of motion are then compared with those already in existence, e.g., by Holmes, Rousselet and Herrmann, and Lundgren, Sethna and Bajaj, at the same time clarifying the derivations and assumptions made, and discussing the validity and completeness of the final equations.
For the following derivations, the assumption is made that a target is always detected when its corresponding peak in P e r(n,m) is larger than θe.
In addition, data preparation, the function derivation process and assumptions should be documented to ensure process transparency and repeatability.
The averaged field conservation equations and interfacial jump conditions are obtained from the local instantaneous formulation through a derivation with minimal assumptions.
Its detailed derivation and the assumptions involved are discussed in a general context that applies to all properly defined reaction progress variables.
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CEO of Professional Science Editing for Scientists @ prosciediting.com