Based on CFD results, the planks' configuration that matched open terrain was a set of angles: 15°, 12°, 10°, 5°, 0°, 0° from bottom to top.
By finding the overlap with the sensing regions of all neighboring nodes, the covered portions of any given segment are represented with a set of angles where.
In multiangle elastic light scattering (MAELS) experiments, the morphology of aerosolized particles is inferred by shining collimated radiation through the aerosol and then measuring the scattered light intensity over a set of angles.
First, we map all identity basis vectors {i k |k = 1,..., N} onto a set of angles uniformly distributed along a unit circle, {α k = (k - 1) * 2π/N|k = 1,..., N}.
The nonrigid synchronization problem is equivalent to finding a set of angle-dependent warping functions w θ(t) for all rotation angles θ ∈ [0, π) such as to minimize, along the shared z-axis (that is, the axis defined by r = 0, see Fig. 3(c)), the functional (3) Q θ { w } = (1 − λ ) ∫ 0 z m ∫ 0 T | I 0 (0, z, t ) − I θ (0, z, w (t ) ) | d t d z + λ ∫ 0 T | d d t w (t ) − 1 | d t.
Second, a set of angles that gives an estimate of how the underlying vertebrae are oriented was obtained.
Therefore, we can take homogeneity in coupling coefficient estimates as a criterion for determining the true estimates of the angles and coupling coefficients, i.e., we take a set of K angle estimates associated with K identical coupling coefficient estimates as the true estimates.
The IKP of determining a set of joint angles to achieve a given command for the manipulator's postures is addressed.
The angular synchronization problem is to obtain an accurate estimation (up to a constant additive phase) for a set of unknown angles θ1,…,θn from m noisy measurements of their offsets θi−θjmod2π.
The choice of parameters is governed by a set of mode angles which are used in describing geometrically how a ray propagates through the duct and out into free space.
