Based on body mass and segment length inertial parameters of segments were estimated [ 33].
This process is drawn from a probability distribution which depends on a set of parameters among which one parameter θ is assumed to be affected by K-1 abrupt changes, called change-points, such that Y t ~ G θ r, ϕ if t ∈ r and r ∈ m where m is a partition of [ [1, n] ] into segments r, θ r stands for the parameter of segment r and ϕ is constant.
The method to calculate the parameters of such segment is described.
The return value (fits) is a list of dicts, each containing the fitting parameters of one segment.
The rupture parameters of each segment of PIN and YAN are given in Table 1 (Ayca 2012; Özdemir 2014).
The rupture parameters of each segment for the selected faults YAN, PIN, and CMN are shown in Fig. 4.
Experimental observations were used as parameters of approximate segment size for simulation of a neutral model under the coalescent.
The independent sample t-test was used for statistical analyses of the relevant parameters of each segment of the cervical vertebrae at the neutral position of the cervical vertebrae of healthy study subjects and HD patients with different disease courses.
Segment circumferences were each collected at 2 locations in order to approximate the segment mass distribution using geometric relationships, and hence the inertial parameters of the segments (30).
Detailed parameters of fault segments are shown in Table 2 Table 2 Parameters of fault segments in our model No. Lat.
Based on the ground reaction force (GRF), the calculated accelerations of the body segments (foot, lower and upper leg) and the estimated inertial parameters of these segments, an inverse dynamics approach was applied to calculate net internal joint moments.
