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Frequency response continued

Because of its small size and portabiHty, the hot-wire anemometer is ideally suited to measure gas velocities either continuously or on a troubleshooting basis in systems where excess pressure drop cannot be tolerated. Furnaces, smokestacks, electrostatic precipitators, and air ducts are typical areas of appHcation. Its fast response to velocity or temperature fluctuations in the surrounding gas makes it particularly useful in studying the turbulence characteristics and rapidity of mixing in gas streams. The constant current mode of operation has a wide frequency response and relatively lower noise level, provided a sufficiently small wire can be used. Where a more mgged wire is required, the constant temperature mode is employed because of its insensitivity to sensor heat capacity. In Hquids, hot-film sensors are employed instead of wires. The sensor consists of a thin metallic film mounted on the surface of a thermally and electrically insulated probe. [Pg.110]

We also remark that Eq. (5.44) may be decomposed into separate sets of equations for the odd and even ap(t) which are decoupled from each other. Essentially similar differential recurrence relations for a variety of relaxation problems may be derived as described in Refs. 4, 36, and 73-76, where the frequency response and correlation times were determined exactly using scalar or matrix continued fraction methods. Our purpose now is to demonstrate how such differential recurrence relations may be used to calculate mean first passage times by referring to the particular case of Eq. (5.44). [Pg.387]

Sampled-data controllers can be designed in the same way continuous controllers are designed. Root locus plots in the z plane or frequency-response plots are made with various types of >(z) s (different orders of M and N and different values of the a, and 6, coefficients). This is the same as using different combinations of lead-lag elements in continuous systems. [Pg.687]

Corrugation inversion (continued) quantitative interpretation 141 Coupling constants 220 Curie point 218 Current amplifiers 251—258 frequency response 254 microphone effect 256 picoarameter 251, 252 Current images 121 Cu(lll) 18... [Pg.406]

Kramers, H. and Alberda, G. Chem. Eng. Sci. 2 (1953) 173. Frequency-response analysis of continuous-flow systems. [Pg.191]

The response of this detector is based on the fact that the frequency output from piezoelectric material is influenced by the weight of the coatings or layers on its surface. This effect has been used for many years to measure trace concentrations of water vapor in a gas and xylene vapor in air has been detected by this means at concentrations as low as lO g/ml. It was first introduced as a GC detecting system by King [22]. The detector consists of a quartz crystal (coated with a high boiling liquid) that is appropriately situated in an electronic circuit that causes it to oscillate at its natural frequency. The oscillation frequency is continuously monitored by a separate circuit. [Pg.168]

Yasuda and coworkers (46, 47) extended the use of the frequency-response method to heterogeneous catalytic reactions. The input remains the sinusoidal variation of the volume of the reactor, but with a continuous flow of reactants and measurement by mass spectrometer of the response of the concentrations of the products. Yasuda recently reviewed all his work (48). [Pg.346]

Time-resolved fluorometry fahs into one of two categories, depending on how the fluorescence emission response is measured (1) pulse fluorometry, in which the sample is illuminated with an intense brief pulse of light and the intensity of the resulting fluorescence emission is measured as a function of time with a fast detector system, or (2) phase fluorometry, in which a continuous-wave laser illuminates the sample, and the fluorescence emission response is monitored for impulse and frequency response. ... [Pg.76]

Frequency response or root-locus techniques for the analysis and synthesis of sampled-data control systems have not been included in this text. The procedure is analogous to that for continuous systems. For more information the reader can consult Chapter 15 in Luyben s text [Ref. 11]. [Pg.346]

Using proportional control only and with the feedback loop closed, introduce a set point change and vary the proportional gain until the system oscillates continuously. The frequency of continuous oscillation is the crossover frequency, cuC0. LetM be the amplitude ratio of the system s response at the crossover frequency. [Pg.543]

The first two sampled-data controller design methods use conventional root locus and frequency response methods, which are completely analogous to the techniques in continuous systems. Instead of looking at the s plane, however, we look at the z plane. The third sampled-data controller design method is similar to the direct synthesis method discussed in Chapter 9. [Pg.513]

The design of digital compensators was discussed in this chapter. The conventional root locus, frequency response, and direct synthesis methods used in continuous systems in the j plane can be directly extended to sampled-data systems in the z plane. [Pg.535]

We wish to consider random variables in a continuous domain. This can be done by using different descriptive functions. For our derivations we need the concepts of probability density function (PDF), autocorrelation function (ACF) and power spectral density (PSD). Moreover, the following system functions are used the weighting function h(t) and the complex frequency response H(ju)). [Pg.129]

Fig. II.IO.IO Cyclic voltammograms (continuous line) and the respective EQCM frequency responses (dotted line) for RuCls microcrystals attached to a gold electrode (f =6 MHz) in the presence of 0.5 mol dm solution of CsCl. Scan rate 20 mV s ... Fig. II.IO.IO Cyclic voltammograms (continuous line) and the respective EQCM frequency responses (dotted line) for RuCls microcrystals attached to a gold electrode (f =6 MHz) in the presence of 0.5 mol dm solution of CsCl. Scan rate 20 mV s ...
Park, I.S., Petkovska, M., and Do, D.D., Frequency response of an adsorber with the modulation of the inlet molar flow-rate Part n. A continuous flow adsorber, Chem. Eng. Sci., 53, 833-843, 1998. [Pg.326]


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Continuous response

Frequency responses

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