Sentence examples for map and considered from inspiring English sources

When he began looking for country property, he drew a circle around New York City on a map, and considered everything within an hour's drive so that he could get back to his patients on short notice.

Mr. Obama singled out Mr. Ryan at a visit with Republican House members last January, saying that he had read the road map and considered it a serious proposal.

4. Examine the proposed "road map" and consider how this new plan of action may shape the roller coaster ride.

Let ({x_{i}}_{i=0}^{N}) be an orbit of a chaotic map and consider the coverage of its attractor by hypercubes of edge length ℓ.

Considering only pairs of SNPs where both loci were separated by more than 5 cM within a single input map, and considering that both SNPs had MAF >0.1, 135 SNP pairs in CCLONES and seven SNP pairs in ADEPT2 had adjusted r > 0.1.

As we ate, we pored over our maps and considered our options.

A mapping is called nonexpansive if the following inequality holds: ∥ S x − S y ∥ ≤ ∥ x − y ∥. for all x, y ∈ C. In 1967, Halpern [1] used contractions to approximate a nonexpansive mapping and considered the following explicit iterative process: x 0 ∈ C, x n + 1 = α n u + ( 1 − α n ) S x n, ∀ n ≥ 0, where u is a given point and S : C → C is nonexpansive.

We discuss methods used to evaluate the information contained in cryo-EM density maps and consider strengths and weaknesses of approaches currently used to measure map resolution.

We introduce the concept of asymptotic center of maps and consider relation between asymptotic center and fixed point of nonexpansive maps in a Banach space.

In this paper, we propose a more generalized Neuro-SM approach including not only static mapping but also dynamic mapping, and considering both voltage mapping and current mapping for the first time.

In this article, we introduce the concept of nonself uniformly quasi-Lipschitzian mapping and consider a new iterative scheme with errors to converge to a common fixed point for a finite family of nonself uniformly quasi-Lipschitzian mappings in Banach spaces.