Sentence examples for possessed fixed from inspiring English sources

In all pairs, individuals of each species were monophyletic in a neighbor-joining (NJ) tree, and each species possessed fixed mutational differences distinguishing them from their sister species.

Of course it implies that (beta_{H} C t))=0) (so (C t)) is relatively compact), and then the Mönch fixed point theorem asserts that the operator N possesses fixed points, which means that our evolution problem has (mathcal{L}^{infty} -solutions.

Of course it implies that (beta_{H} C t))=0) (so (C t)) is relatively compact) and then the Ascoli type theorem Lemma 5 applies to yield the relative compactness of C. Finally, the Mönch fixed point theorem asserts that the operator N possesses fixed points, which means that our evolution problem has (mathcal{L}^{infty} -solutions.

Neither human beings nor string quartets possess fixed meanings.

Verbal and nonverbal signs don't possess fixed meanings or applicability conditions independent of particular occasions of use.

A new tetradentate N,N′,O,O′-ligands possessing fixed preorganised conformation geometry for metal ion binding are proposed and effectively synthesised.

Ion chromatography (IC) refers to the trace analysis of ions on low-capacity, high-efficiency columns possessing fixed ion-exchange sites.

It is now proven that if and ;, then all the self-mappings ; are composed -cyclic -contraction self-mappings possessing fixed points.

It is well known that a large contraction self-map in a Banach space can possess fixed points (see, e.g., [6]).

On the other hand, pseudocontractive self-maps and semicontinuous compact maps in Banach spaces can also possess fixed points [13, 14].

Under additional boundedness-type conditions, a large contractive self-map from to which generates uniformly bounded iterates for any number of iterations still possesses a unique fixed point in a complete metric space (or in a Banach space [6]. Some nonexpansive self-maps as well as certain expansive self-maps also possess fixed points (see, e.g., [11, 12]).