Sentence examples for perturbed sequence from inspiring English sources

Therefore, x ˜ n is known as the perturbation of x n, and { x ˜ n } is known as the perturbed sequence of { x n }.

We tested the robustness of our ancestral proteins by constructing alternative ancestors based on perturbed sequence data, evolutionary assumptions, and phylogenetic methodology.

We then applied several mutational and environmental perturbations to each of the sequences, recomputed the ensemble of structures of perturbed sequences, and calculated the base-pair distance between ensembles [ 26].

The perturbed sequences simulate the method of Schorlemmer et al. (2007).

Figure 6(a) compares the likelihood distributions of the Hazmap model observed for the catalog with uncertain parameters with those derived by our formula (dark line indicates a cumulative form of that in Fig. 3) and those obtained from 10,000 perturbed sequences from the original catalogs (light line).

In comparison to porcine circovirus type 2, porcine circovirus type 1 mutant genomes with perturbed octanucleotide sequences exhibited higher propensity to revert to wild-type under similar experimental conditions.

Then the perturbed implicit iterative sequence { x n } defined by (9) converges strongly to a common fixed point of { T 1, T 2, …, T N } if and only if lim inf n → ∞ d ( x n, F ( T ) ) = 0. Proof It is enough to take β n = 1, δ n = 0 for all n ∈ N in Theorem 3.1.

At this time, the perturbed composite implicit iterative sequence generated by (7) becomes a perturbed implicit iterative sequence with random errors.

At this time, the perturbed composite implicit iterative sequence generated by (7) becomes a Mann-type iterative sequence with random errors.

At this time, the perturbed composite implicit iterative sequence generated by (7) becomes an Ishikawa-type iterative sequence with random errors for a finite family of asymptotically nonexpansive mappings { T i, i ∈ I }.

Let { x n } be the perturbed composite implicit iterative sequence defined by (7), then lim n → ∞ ∥ x n − p ∥ exists for all p ∈ F ( T ).