Sentence examples for planar drawing from inspiring English sources

While details about how it works remain sparse, one Redditor speculates that, "It looks like they're doing 2D planar drawing and you have to do some action (scroll wheel, something) to pan and rotate that 2D plane".

Now, fix an ordering x1, x2,..., x n of the taxa in X that corresponds to walking around a planar drawing of  T  (see Figure 1(a)).

If a planar drawing exists for the tanglegram of N1, N2 and M, then the NN-tanglegram heuristic will find a solution with zero crossings among connectors.

It can be shown that in any planar drawing of the split network, the position of the root in the plane will be exactly the average of the positions of the midpoint.

Both orderings give a solution with zero crossings among connectors; yet, while a planar drawing for (a, b, c, d) exists [see Fig. 4(a)], a drawing respecting the ordering (b, c, d, a) will contain some crossings involving reticulate edges and thus fail to be optimal [see Fig. 4(b)].

It is easy to verify that compatible split systems are circular (actually, every planar drawing of an X-tree provides such a circular ordering), and that circular split systems are weakly compatible – i.e., A1 ∩ A2 ∩ A3, A1 ∩ A ¯ 2 ∩ A ¯ 3, A ¯ 1 ∩ A2 ∩ A ¯ 3 or A ¯ 1 ∩ A ¯ 2 ∩ A3 is empty for any three splits A1| A ¯ 1, A2| A ¯ 2, A3| A ¯ 3 in a circular split system, cf. [ 13].

To follow common drawing conventions, it is drawn using a planar graph drawing algorithm.

The edges that have been removed and not re-inserted during the planarization step will be re-inserted after the planar subgraph is drawn.

This paper presents a synthesis methodology for a planar linkage that draws a given plane algebraic curve.

A graph is 1-planar if it has a drawing where each edge is crossed at most once.

In this paper, we propose a new location model to support spatially configuring a system of recharging stations for commercial drone delivery service, drawing on literature from planar-space routing, range-restricted flow-refueling location, and maximal coverage location.