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Dc transfer functions

We have thus derived the classical dc transfer function of a boost converter. [Pg.58]

We have thus derived the classical dc transfer function of a buck converter. If the switch and diode drops are small as compared to the input and output rails, we can just write... [Pg.60]

Table 2-1 Derivation of dc transfer functions of the three topologies... Table 2-1 Derivation of dc transfer functions of the three topologies...
The dc transfer function of a topology is simply the expression connecting the input and output voltages. Most engineers realize that it follows directly from the fact that we have a voltseconds law in existence, which must be diligently upheld by the concerned inductor of any viable topology. Viable implies that the topology (discovered or yet-to-be) can exist indefinitely in a steady and stable state. If not, we will certainly hear about it from the switch. [Pg.447]

Transfer functions for system elements 4.4.1 DC servo-motors... [Pg.71]

DC servo-motor. Field controlled, with transfer function as shown in Figure 4.17. It will be assumed that the field time constant LylRy is small compared with the dynamics of the machine table, and therefore can be ignored. Flence, DC servomotor gain (Nm/V). [Pg.93]

One of the more useful functions of the DC Sweep is to plot transfer curves. A transfer curve usually plots an input versus an output. A DC transfer curve plots an input versus an output, assuming all capacitors are open circuits and all inductors are short circuits. In a DC Sweep, all capacitors are replaced by open circuits and all inductors are replaced by short circuits. Thus the DC Sweep is ideal for DC transfer curves. The Transient Analysis can also be used for DC transfer curves, but you must run the analysis with low-frequency waveforms to eliminate the effects of capacitance and inductance. Usually a DC Sweep works better for a transfer curve. The one place where a transient analysis works better is plotting a hysteresis curve for a Schmitt Trigger. For a Schmitt Trigger, the input must go from positive to negative, and then from negative to positive to trace out the entire hysteresis loop. This is not possible with a DC Sweep. [Pg.214]

DC Operating Point Analysis DC Small-Signal Transfer Function DC Sweep Analysis Sensitivity Analysis AC Analysis... [Pg.14]

We just stated that in its simplest form, feedforward causes the duty cycle to halve if the input doubles. Let us double-check that that is really what is required here. From the dc input-to-output transfer function of a buck topology,... [Pg.282]

The equation connecting the input and output voltages is simply the dc input-to-output transfer function, that is,... [Pg.285]

Stilz HU, Finkele U, Holzapfel W, Lauterwasser C, Zinth W and Oesterhelt D (1994) Influence ofM subunit Thr222 and Trp252 on quinone binding and electron transfer in Rhodobacter sphaeroides reaction centres. Eur J Biochem 223 233-242 Stowell MHB, McPhillips TM, Rees DC, Soltis SM, Abresch E and Feher G (1997) Light-induced structural changes in photosynthetic reaction center Implications for mechanism of electron-proton transfer. Science 276 812-816 Takahashi E and Wraight CA (1996) Potentiation of proton transfer function by electrostatic interactions in photosynthetic reaction centers from Rhodobacter sphaeroides First results... [Pg.121]

In order to construct a magnitude and phase vs. frequency plot of the transfer function, the nondimensional time will be converted back to real time for use on the frequency axis. For the conversion to real time the following physical variables will be used po = 1350 kg/m, b = 15 p.m, and /Hf = 0.85 mPa/sec. The general frequency response is shown in Figure 64.4. The flat response from DC up to the first corner frequency establishes this system as an accelerometer. This is the range of motion frequencies encountered in normal motion environments where this transducer is expected to function. [Pg.1082]

Consider the component parts in the LSF configuration represented by Eqs. (21.56) and (21.57). In this example, the elements of the transfer function matrices are entered into MATLAB and used to compute the DC contour maps for this configuration. P ju> and ju>] are computed for each frequency, and used to compute DC for all of the disturbancedirections. By looping over all frequencies, the entire DC map is calculated and repeated for each manipulated variable separately. Note that, as mentioned in Example 21.8, the inputs are nominally at 50% of the full range. Here, the nominal inputs are taken as Lf, = Li= 11 kmol/min, = 0.222 X 10 kcal/min, and the maximum disturbance magnitudes are taken as F = 18 kmol/min and xp = 0.2 ( 20% of the full range). [Pg.756]

Be able to generate the C R measures of relative-gain array (RGA) and disturbance cost (DC), given the process transfer functions, using MATLAB. [Pg.757]

To eliminate DC from an AC signal, a blocking capacitor is inserted. Together with a resistor they form a high-pass filter. Figure 8.10(a). The time constant is RC, and the so called 3 dB comer frequency fo is 1/2tcRC. At that frequency, the phase shift is 45°, and the amplitude has dropped to 63%. This is clear from the transfer function ... [Pg.280]

The second illustrative example is the well-known voltage-driven separately excited DC motor that drives a mechanical load against an external moment (Fig. 4.10). Figure 4.11 shows a direct bond graph model. Like the previous example, this model also has two inputs and two outputs. That is, a transfer matrix H with four transfer functions Fij can be derived ... [Pg.149]

The second problem is that DC current cannot flow through the noninverting inputs of the upper op-amps unless the extra resistors Ri and R2, shown with dotted Hnes, are added to the circuit. Recall that a DC current must be allowed to flow through the input leads for an op-amp to operate properly. Thus, there must be a path for DC current to ground, to the output terminal of an op-amp, or to a (DC coupled) input voltage source. The added resistors Ri and Rj in Fig. 7.128(b) provide this path at the expense of inaccuracy at low frequency in the transfer function realized. From the figure at DC, we have... [Pg.660]


See other pages where Dc transfer functions is mentioned: [Pg.64]    [Pg.65]    [Pg.65]    [Pg.133]    [Pg.133]    [Pg.447]    [Pg.64]    [Pg.65]    [Pg.65]    [Pg.133]    [Pg.133]    [Pg.447]    [Pg.46]    [Pg.226]    [Pg.81]    [Pg.231]    [Pg.200]    [Pg.46]    [Pg.6044]    [Pg.282]    [Pg.66]    [Pg.129]    [Pg.267]    [Pg.278]    [Pg.308]    [Pg.298]    [Pg.6043]    [Pg.66]    [Pg.399]    [Pg.34]    [Pg.276]    [Pg.1291]    [Pg.176]    [Pg.660]    [Pg.493]    [Pg.214]    [Pg.31]    [Pg.111]   
See also in sourсe #XX -- [ Pg.64 , Pg.65 , Pg.447 ]




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