「hyperplanes」の共起表現(1語右で並び替え)

at are obtained by intersecting some of the hyperplanes; among these subspaces are S itself, all th

These hyperplanes are studied via the lift matroid of the gai

These hyperplanes are treated through the frame matroid of th

The geometry of the hyperplanes can be treated by using the following gain

he dihedral angle between two m-dimensional hyperplanes defined by m points in n-dimensional space.

comb can be grouped into 5 sets of parallel hyperplanes, each filled by a quarter cubic honeycomb.

cross-section of {3,4,3,3} by one of these hyperplanes gives a rhombic dodecahedral honeycomb.

Sometimes one wants to allow repeated hyperplanes in the arrangement.

s as configurations of points and lines (or hyperplanes) instead of using coordinates, one gets exa

ometry and combinatorics, an arrangement of hyperplanes is a finite set A of hyperplanes in a linea

without the requirement that the reflection hyperplanes pass through the origin).

d by a set of orthogonal reflections across hyperplanes passing through the origin.

ce: its centroid is the intersection of all hyperplanes that divide X into two parts of equal momen

1)-dimensional element will correspond to j hyperplanes that intersect to give a (n − j)-dimensiona

「hyperplanes」の共起表現一覧(1語右で並び替え)