The interest of this second equivalent encoding structure of a classical TC lies in its simplicity and in the opportunity of introducing an irregular structure.
But even Nigel Lawson, the chancellor most taken with the Treasury's doctrine of simplicity, introduced a "business expansion scheme" in 1983 which SEIS resembles.
For the sake of simplicity, we introduce the following notations for any sequences : (2.3).
For the sake of simplicity, we introduce some notations: begin{aligned}& Omega=bigl{ xin R^{n}:mathcal{A}(x preceq0, h(x)=0bigr}, & mathcal{F}=bigl{ xin R^{n}:mathcal{A}(x preceq0bigr}, qquad mathcal{F}_{0}=bigl{ xin R^{n}:mathcal{A}(x prec0bigr}, end{aligned} that is, Ω is the feasible set of NLSDP (1.1).
In this section, for the sake of simplicity, we introduce and use the following notations for the problem (1) in this paper: begin{aligned}& X: = bigl{ x in R^{n}: f_{j}(x) le 0, j in Jbigr}, end{aligned} (2) begin{aligned}& I x): = bigl{ i in I:f_{i}(x) = F x bigr},qquad J x): = bigl{ j in J f_{j}(x) = 0bigr}.
For reasons of simplicity, we introduce a pseudo base pair a ψ : = (0, | A | + 1 ), which formally closes the external loop of A. Although a ψ does not satisfy 1 ≤ a ψ L < a ψ R ≤ | A |, it is otherwise handled like a base pair of A. The position k of A is paired according to S, iff there exists k ′ such that (k, k ′ ) ∈ S or (k ′, k ) ∈ S. Otherwise k is unpaired.
The predictive power of the proposed model combined with simplicity of its implementation introduces an attractive reduced model for the computation of turbulent flames.
For simplicity of computation, we introduce the new time by, rewrite as, and obtain (3.1).
For the sake of simplicity, ϵ is introduced to estimate the link availability contributed by this part.
where τ n = t n + 1 − t n is the interspike time interval and, for the sake of simplicity, we have introduced the new variable P : = α E + E ˙.
For simplicity, we introduce.
