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Transfer function general approach

Example 3.3(b) is easily solved using transfer functions. Figure 3.3 shows the general approach. In Figure 3.3... [Pg.40]

The elements of a closed-loop control system are represented in block diagram form using the transfer function approach. The general form of such a system is shown in Figure 4.1. [Pg.63]

Sections 3.2.1—3.2.3 have referred specifically to the system illustrated in Fig. 6. However, the approach in these sections is quite general and can therefore be used in situations where the system transfer function G(s) is other than that given by eqn. (7). For the case of the ideal PFR responses, G(s) is exp(— st) and impulse, step and frequency responses are simply these respective input functions delayed by a length of time equal to r. The non-ideal transfer function models of Sect. 5 may be used to produce families of predicted responses which depend on chosen model parameters. [Pg.232]

A more general approach is required to interpret the current experiments, Jean and co-workers have developed multilevel Redfield theory into a versatile tool for describing ultrafast spectroscopic experiments [22-25], In this approach, terms neglected at the Bloch level play an important role for example, coherence transfer terms that transform a coherence between levels i and j into a coherence between levels j and k ( /t - = 2) or between levels k and l ( f - j - 2, k-j = 2) and couplings between populations and coherences. Coherence transfer processes can often compete effectively with vibrational relaxation and dephasing processes, as shown in Fig. 4 for a single harmonic well, initially prepared in a superposition of levels 6 and 7. The lower panel shows the population of levels 6 and 7 as a function of time, whereas the upper panels display off-diagonal density matrix ele-... [Pg.148]

The reaction of 1-arylsulfonylaziridines 217 with dimethylsulfoniumethoxycarbonyl methylide 218 is a fairly general approach for stereoselective synthesis of 1-arylsulfonylazetidines 219 bearing an ethoxycarbonyl functionality (Equation 58) <1995J(P1)2605>. However, the products are obtained in moderate yields. The reaction involves a regioselective transfer of an ethoxycarbonyl-substituted methylene group from the ylide to 1-arylsulfonylaziridines. [Pg.32]

In general, the acquisition of experimental transfer functions is time-consuming and depends on the given parameters of the investigated (model) spin systems. The calculation of theoretical transfer functions provides a flexible alternative approach for the determination of optimal mixing times. [Pg.120]

Transfer function approaches are general and can be applied to a large variety of electrical, mechanical, and optical systems. For this reaison, it is not svuprising that the behavior of one system will resemble that of another. Electrochemists take advantage of this similarity by comparing the behavior of electrochemical systems to that of known electrical circuits. [Pg.63]

The methods described in this chapter and this book apply to electrochemical impedance spectroscopy. Impedance spectroscopy should be viewed as being a specialized case of a transfer-function analysis. The principles apply to a wide variety of frequency-domain measurements, including non-electrochemical measurements. The application to generalized transfer-function methods is described briefly with an introduction to other sections of the text where these methods are described in greater detail. Local impedance spectroscopy, a relatively new and powerful electrochemical approach, is described in detail. [Pg.123]

While the emphasis of this book is on electrochemical impedance spectroscopy, the methods described in Section 7.3 for converting time-domain signals to frequency-domain transfer functions clearly are general and can be applied to any t3q>e of input and output. Some generalized transfer-function approaches are described in Chapters 14 and 15. [Pg.123]

The development presented here for the complex impedance, Z = Zr+ jZj, is general and can be applied, for example, to the complex refractive index, the complex viscosity, and the complex permittivity. The derivation for a general transfer function G follows that presented by Nussenzveig. The development for the subsequent analysis in terms of impedance follows the approach presented by Bode. ... [Pg.427]

C. Gabrielli and B. Tribollet, "A Transfer Function Approach for a Generalized Electrochemical Impedance Spectroscopy," Journal of The Electrochemical Society, 141 (1994) 1147-1157. [Pg.498]

Now we can generalize our approach. A network transfer function can be described as a ratio of two polynomials ... [Pg.275]


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