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Furthermore, numerical results have confirmed the validity of the analytical derivations in terms of closed-form BER expressions, since a fairly good agreement between the simulation and the analytical results is observed.
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We need not introduce parameters for q since it will arise implicitly in our derivation in terms of ϕ.
Rather, the derivation was understood in terms of atemporal ontological dependence.
These equations are also deduced conveniently for piezoelectric and elastic materials since these derivation are rendered in terms of matrix.
The derivation is presented in terms of a generalised Hooke's Law with coupling between the axial membrane stress resultant and axial bending moment.
In particular, given a metric current T, we show that if the module X ∥T∥) of Weaver derivations is finitely generated, then T can be represented in terms of derivations; this extends previous results of Williams.
We correct their derivation and give results in terms of the radiation stress concept in a general case including an oblique wave incidence.
The main contributions include the H∞-filtering formulation of RFDF design problem, the extension of an H∞-filtering approach to the polytopic type RFDF problem, the derivation of sufficient conditions in terms of linear matrix inequalities (LMIs), and the parameterization of parameter-independent RFDF solutions.
There is no significant difference between derivation and validation set in terms of OS (P = 0.06) contrary to DFS (P = 0.04) (Fig. S1 reporting the log-rank test).
In derivations some terms appear which are similar to the Harary index and we name them the second and third Harary index.
We present analytical derivations for evaluating the performance in terms of probability of bit error.
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