In statics, Lami's theorem is an equation relating the magnitudes of three coplanar, concurrent and noncollinear
forces, which keeps an object in static equilibrium, with the angles directly opposite to the corresponding forces.
nodes are chosen on structure, and the coordinates of these nodes are xA, xB and xC.
Another way to do it is by choosing three noncollinear
points and finding the affine transformation transformation F which transforms these points of X in into the corresponding ones in Y.
An affine transformation has six degrees of freedom and, consequently, can be computed by resorting to three noncollinear
parametric fluorescence by chirped quasi-phase matching for monocycle temporal entanglement.
The diffusion sensitizing gradients were applied simultaneously along 32 noncollinear
directions (b = 1000 s/[mm.
Actually, only three noncollinear
contour points are required to compute the applicator coordinate system transformation [T.
A Certus system (Northern Digital Inc; Waterloo, Canada) recorded the positions of at least three noncollinear
infrared markers on each lower-limb segment (pelvis, thighs, legs and feet; see Figure 1 for details) at a sampling frequency of 60 Hz to compute a three-dimensional link-segment model .
2] in two distinct points and hence contains three noncollinear
points of H and is thus contained in H.
Let's consider an Euclidean plane ([for all]) and three noncollinear
given points A, B, and C in it.
The solution is to transform two noncollinear
segments into a collinear segment by making a symmetry point.
In DTI, the scalar elements of this diffusion tensor matrix may be calculated on a voxel-by-voxel basis from data obtained by performing multiple DWI sequences, applying the diffusion-weighted gradient along [greater than or equal to]6 noncollinear
directions, with an additional, non-diffusion-weighted (b = 0) sequence.