Sentence examples for a generic system for from inspiring English sources

This paper presents a generic system for creating and automatically populating a relational database from data generated by the widely used L-system approach to modelling plant morphogenesis.

Figure 2 shows a generic system for islanding study in accordance with UL 1741 and IEEE 929 as well as IEEE1547.

R={V}^2/{P}_{LOAD} (1) L={V}^2/leftimes times ftimes {Q}_ftimes {P}_{LOAD}right) (2) C={Q}_ftimes {P}_{LOAD}/left(2pi times ftimes {V}^2right) (3) f=1/leftimes timesqrt{t{L/C}right) (4) Fig. 2 A generic system for islanding study.

The approximation in (13) and the proposed decoding scheme in general may not be valid for a generic system matrix H k. As shown in Figure 3, the banded sparse structure of the system matrix reduces the residual ICI and CAI interference upon multiple iterations.

With that aim, a highly generic system for data control and acquisition has been developed.

A generic system model and a control scheme for the real-time adaptation of autonomy level for Human-Machine-Interaction are proposed.

Predictions are compared to measurements for a generic system equipped with a swirl injector, a compact chamber and terminated by an open atmospheric pressure exhaust.

We then describe the proposed algorithm and derive the main link equations in Section 3. Section 4 follows with the derivation of the theoretical gain obtained with the proposed algorithm against the distributed SFBC algorithms, for a generic system configuration.

Notice that the approximation in (8) may not be valid for a generic system matrix H k. It fits the scenario, however, of doubly selective OFDM channels, where the magnitude of the off-diagonal elements in the frequency domain is significantly smaller than that of the main-diagonal elements.

In the case of high SNR regime and when channels have equal power gain, this asymptotic gain for a generic system with L relays, obtained through Equation (A.8), is given by lim SNR → ∞ G L = 10 log 4 4 L 2 + 1 - 1 3 L L + 2,  L  is even ∧ N R  = 1 10 log 4 4 L + 3 2 - 1 3 L L + 3,  L  is odd ∧ N R  = 1 10 log 2 4 L - 1 L 2,  N R  = 2.

Thus, as for precisely known systems, linear matrix inequality (LMI) stabilization conditions are proposed for such a generic system.