where H LOS denotes the matrix containing the free space responses between all elements, H NLOS accounts for the scattered signals, and K is the Ricean K-factor which is equal to the ratio of the free space and scattered signals [33, 34].
The phase-space response of the simulated waveforms is shown to provide different topographic information, while the frequency domain shows similar spectral behavior.
The "straight with spaces" response is less important in the younger ages than in the adolescent.
Furthermore, the secondary dendrite arm spacing response could be expressed as third order nonlinear functions of density or hardness (structure to property relationship).
Solving the IBDT problem, or observing the observer, then reduces to inverting this state-space response model, given experimentally measured behaviour.
This resulted in a RAF consisting of 10 linearly spaced response estimations per trial with an azimuthal distance of 36° between 2 consecutive bins.
Attempts to identify roughly equally spaced response categories for three-, five-, five-, and six-category scales were unsuccessful, as the 95% CIs of one or several of the identified response categories failed to include the criterion values for equal distances.
We investigated the interpretation of commonly used rating scale response categories and attempted to identify distinct and roughly equally spaced response categories for patient-reported rating scales in Parkinson's disease (PD) and age-matched control subjects.
The objective of this study was to investigate the interpretation of commonly used rating scale response categories and to identify distinct and roughly equally spaced response categories for patient-reported rating scales in PD and age-matched control subjects.
Usually these numerical tools face the shock solution in two ways: 1) a direct mode, by using a time dependent enforcement and by evaluating the time-response and space-response as well as the internal forces; 2) a modal basis approach, by considering a frequency dependent load and of course by evaluating internal forces in the frequency domain.
