Sentence examples for metric for which from inspiring English sources

This theorem grants us an excellent metric for which different modifications of a kernel can be measured.

This prediction method is essentially a normalized similarity metric, for which proposed compounds are ranked favorably if they are similar to known target binders.

Let (M, g) be a hemisphere or a euclidean ball with boundary B, determination of a conformal metric for which the scalar curvature of M and the mean curvature of B take prescribed values.

There is no metric for which T is a Kannan contraction on X. Define (D: Xtimes Xlongrightarrow[0,+infty]) by textstylebegin{cases} D a,a)=D b,b =0quadtext{and}quad D b,b)=+infty, D a,b =D b,a)=1, D a,c =D c,a)=2, D b,c =D c,b =3.

We demonstrated our approach using SUVmax, yet STARCIST is equally applicable to SUVpeak, SUVaverage (normalized by weight or lean body mass), total lesion glycolysis, or any other metric for which appropriate test-retest (i.e. training) data is available.

The pair (ℝ-, p) is a partial metric space for which p is called the usual partial metric on ℝ- and where the self-distance for any point x ∈ ℝ- is its absolute value.

In this section we characterize those partial metric spaces for which every -Caristi mapping has a fixed point in the style of Kirk's characterization of metric completeness.

The aim of this paper is to show the existence of metrics gε on Sn, where gε is a perturbation of the standard metric g0, for which the Yamabe problem possesses a sequence of solutions unbounded in L∞(Sn).

We now list several examples of nontrivial metric transforms for which the condition holds.

A metric space for which every two points can be joined by a geodesic segment is called a geodesic space.

A selfmapping of a metric space for which there is a function satisfying the conditions of Caristi's theorem is called a Caristi mapping for.