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Input/Output Blocks

The [MOE 07] setting corresponded to the need for speed tables (input/output block, different for the North LGV and for the Channel Tnnnel). The configuration of the input/output has to be adapted to the geographic configuration of the lines and signaling posts. [Pg.72]

The data set was then sent into a counter-propagation (CPG) network consisting of 13 X 9 neurons with 10 layers (one for each descriptor) in the input block and one layer in the output block (figure 10.1-9), with the output values having nine different values corresponding to the nine different MOA. [Pg.508]

Figure 2.2.11 shows a typical block diagram of the MRI transceiver used for the compact MRI system. The waveform generator can be replaced by the DA converter on the DSP board described in the previous section. Because the typical input/ output power level for the transmitter and from the preamplifier is about 1 mW, a commercially available transmitter and preamplifier are directly connected. [Pg.85]

After Laplace transform, a differential equation of deviation variables can be thought of as an input-output model with transfer functions. The causal relationship of changes can be represented by block diagrams. [Pg.9]

My analytical contribution is to show how the Harrod-Domar model -more specifically, its Domar variant - can be derived from the multisectoral reproduction schema, with the multiplier and the monetary circuit as the key building blocks. These building blocks are defined using Leontief s input-output analysis, a model which has its origins in the Marxian economic tradition. [Pg.4]

Thus the transfer function is basically an input-output mathematical relationship. This is a most appropriate concept to use in conjunction with block diagrams (Section 7.2.1) which are themselves basically input-output schematic diagrams so that each block may be represented by the transfer function describing its behaviour. [Pg.576]

In Fig. 7.11 Ga(j), Gb(s) and Gc( ) are transfer functions describing the input-output relationships for each block respectively, where ... [Pg.577]

Fig. 5.6. A block diagram of an optical coherence tomography/Raman spectroscopy system C, circulator RSOD, rapid scanning optical delay BP, 785 bandpass BSO, beam shaping optics DM1, dichroic mirror at 990 nm DM2, dichroic mirror at 800-950 nm LP, long pass at 808 nm GP, galvanometer pair BD, balanced detector BPF, electronic band-pass filter AI-AO DAQ, analog input-output data acquisition (reprinted with permission from [34]. Copyright 2008 Optical Society of America)... Fig. 5.6. A block diagram of an optical coherence tomography/Raman spectroscopy system C, circulator RSOD, rapid scanning optical delay BP, 785 bandpass BSO, beam shaping optics DM1, dichroic mirror at 990 nm DM2, dichroic mirror at 800-950 nm LP, long pass at 808 nm GP, galvanometer pair BD, balanced detector BPF, electronic band-pass filter AI-AO DAQ, analog input-output data acquisition (reprinted with permission from [34]. Copyright 2008 Optical Society of America)...
The first block (the first 64KB) is used for loading the DOS operating system files into memory. Also, this area contains any memory allocated to DOS disk buffers (specified by the BUFFERS= parameter in the CONFIG. SYS file). Additionally, DOS uses this area to load additional memory drivers (EMM386. EXE and HIMEM. SYS). Finally, any memory that DOS needs for system operations (input/ output buffers, the processing of interrupts, and so on) is also allocated from this first 64KB area. [Pg.126]

The output is written in the three columns to the right of the input data block, thereby overwriting any prior data in that region. The output columns contain (from left to right) the frequency, the real components of the output data, and their imaginary components. [Pg.416]

The output is written in one column, immediately to the right of the input data block, thereby overwriting any prior data in that region. [Pg.428]

FIGURE 15.69 Block diagram of a two-input/two-output process. Note that G represents an input/output function. [Pg.1243]

Figure 9.6 shows the input-output model for the CSTR in block diagram form. [Pg.93]

From the block diagram of Figure 24.7b it is easy to develop the following two closed-loop input-output relationships ... [Pg.263]

Consider the process of Figure 24.1a. Couple y 1 with m2 and y2 with m, to form the two loops. Draw the corresponding block diagram. Develop the resulting closed-loop input-output relationships, similar to those given by eqs. (24.9) and (24.10). Has the closed-loop characteristic equation changed or not ... [Pg.264]

Without computing analytically the transfer functions between the various external inputs and outputs develop the block diagrams and the corresponding input-output models for the following systems. [Pg.481]


See other pages where Input/Output Blocks is mentioned: [Pg.993]    [Pg.198]    [Pg.202]    [Pg.993]    [Pg.198]    [Pg.202]    [Pg.773]    [Pg.783]    [Pg.539]    [Pg.171]    [Pg.210]    [Pg.280]    [Pg.151]    [Pg.636]    [Pg.144]    [Pg.351]    [Pg.84]    [Pg.209]    [Pg.122]    [Pg.84]    [Pg.597]    [Pg.607]    [Pg.53]    [Pg.151]    [Pg.178]    [Pg.565]    [Pg.204]    [Pg.576]    [Pg.959]    [Pg.7]    [Pg.65]    [Pg.9]    [Pg.290]    [Pg.96]   
See also in sourсe #XX -- [ Pg.198 ]




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