Sentence examples for possible intersection from inspiring English sources

The purpose of this paper is to show the possibilities of art as a political and social tool, and the possible intersection of contemporary art, community, politics, and therapy, with reference to the activities and politics of the Museum of Contemporary Art of Barcelona, Spain (MACBA) and three artists of different nationalities.

What was needed, the court said, was much deeper and more comprehensive knowledge about cellphones, brain cancer and of the possible intersection of the two.

A DD simulation is computationally demanding due to the fact that the stress field of a dislocation segment is long-ranged and it needs to examine a possible intersection between dislocation segments during their motion.

If one contour has no crossing point in the hunting window, the calculation of M-points can be stopped for the following contours, and the crossing points calculated before on this possible intersection line must be abandoned.

For a generic input disk of size at least, we are going to compute the minimum number of corners contributed by each intersecting region (colored disk, subcorridor, or hall), while assuming that it has the largest possible intersection.

It is clear that the pathways stimulated and the effect of individual Wnts can vary depending on the cellular context [49] making the possible intersection of Plxdc2 with Wnt signaling pathways an important topic for further study.

(The possible intersections of a plane with a cone, known as the conic sections, are the circle, ellipse, point, straight line, parabola, and hyperbola).

However, their possible intersections do not occur in a structurally stable manner in (mathbb{R}^{4}).

Corresponding to an updated CNT distribution under a prescribed mechanical strain, a new CNT network can be formed by re-calculating the possible intersections between CNTs and tunneling resistances between CNTs within the cutoff distance.

Any pair of circles has two centers of similarity; these two points are the two possible intersections of two tangent lines to the two circles.

The graphs of two polar functions r=f(\theta) and r=g(\theta) have possible intersections in 3 cases: In the origin if the equations f(\theta)=0 and g(\theta)=0 have at least one solution each.