Big Chemical Encyclopedia

Chemical substances, components, reactions, process design ...

Articles Figures Tables About

Random Signal

Fig. 1 shows the two-layered profile on a substrate. The quality of reconstruction of this highly contrasted profile is good. The reconstruction of a more complicated three-layered profile on a substrate is shown in Fig. 2. To estimate the robusmess of the approach, a random signal uniformly distributed over the interval [-0.02 +0.02] was added to the real and... Fig. 1 shows the two-layered profile on a substrate. The quality of reconstruction of this highly contrasted profile is good. The reconstruction of a more complicated three-layered profile on a substrate is shown in Fig. 2. To estimate the robusmess of the approach, a random signal uniformly distributed over the interval [-0.02 +0.02] was added to the real and...
W. B. Davenport, Jr., and W. L. Root, An Introduction to the Theory of Random Signals and Noise, McGraw-Hill Book Co., New York, 1958 P. M. Woodward, Probability and Information Theory with Applications to Radar, Pergamon Press, New York, 1957. [Pg.151]

Davenport and Boot, Random Signals and Noise, Chapter 6, McGraw-Hill, New York, 1968. [Pg.246]

Fig. 1 illustrates the identification result, i.e., validation of identified model. The 4-level pseudo random signal is introduced to obtain the excited output signal which contains the sufficient information on process dynamics. With these exciting and excited data, L and Lu as well as state space model are oalcidated and on the basis of these matrices the modified output prediction model is constructed according to Eq. (8). To both mathematical model assum as plimt and identified model another 4-level pseudo random signal is introduced and then the corresponding outputs fiom both are compared as shown in Fig. 1. Based on the identified model, we design the controller and investigate its performance under the demand on changes in the set-points for the conversion and M . The sampling time, prediction and... Fig. 1 illustrates the identification result, i.e., validation of identified model. The 4-level pseudo random signal is introduced to obtain the excited output signal which contains the sufficient information on process dynamics. With these exciting and excited data, L and Lu as well as state space model are oalcidated and on the basis of these matrices the modified output prediction model is constructed according to Eq. (8). To both mathematical model assum as plimt and identified model another 4-level pseudo random signal is introduced and then the corresponding outputs fiom both are compared as shown in Fig. 1. Based on the identified model, we design the controller and investigate its performance under the demand on changes in the set-points for the conversion and M . The sampling time, prediction and...
Shanmugan, K.S.and A. M. Breipohl, Random Signals Detection, Estimation and Data Analysis, J. Wiley, New York, NY, 1988. [Pg.400]

A quite different way to reduce overfitting is to use random noise. A random signal is added to each data point as it is presented to the network, so that a data pattern ... [Pg.42]

G.R. Cooper and C.D. McGillem, Random signal radar , School Electr. Eng., Purdue Univ., Final Report, TREE67-11, June 1967. [Pg.239]

L. Guosui, G. Hong, and S. Weimin, Development of random signal radars , IEEE Trans. Aerosp. Electron. Syst., vol. 35, pp. 770-777, July 1999. [Pg.240]

Figure 3. Plot of correlation coefficients vs. tau for random signals S units out of phase. Figure 3. Plot of correlation coefficients vs. tau for random signals S units out of phase.
As mentioned previously, the correlation of random signals yields clean baselines. The valve position code shown in Figure 5a has been chosen with this property in mind. It is from a set... [Pg.89]

A special kind of random noise, pseudo random noise, has the special property of not being really random. After a certain time interval, a sequence, the same pattern is repeated. The most suitable random input function used in CC is the Pseudo Random Binary Sequence (PRBS). The PRBS is a logical function, that has the combined properties of a true binary random signal and those of a reproducible deterministic signal. The PRBS generator is controlled by an internal clock a PRBS is considered with a sequence length N and a clock period t. It is very important to note that the estimation of the ACF, if computed over an integral number of sequences, is exactly equal to the ACF determined over an infinite time. [Pg.104]

Davenport, W.B., Root, W. An Introduction to the Theory of Random Signals and Noise. New York McGraw Hill Book Comp. 1958. [Pg.99]

Vibrational acoustic emission from industrial processes is often considered as audible random signals only, but it has recently been proven that within this noise there is often a bonanza of hidden nsefnl information [3-11], highly relevant for processes monitoring purposes. The fact that almost all processes produce some kind of acoustic emission opens up the potential for diverse applications which depend totally on sound, sensor-technological knowledge and chemometric multivariate calibration competencies. [Pg.281]

External noise denotes fluctuations created in an otherwise deterministic system by the application of a random force, whose stochastic properties are supposed to be known. Examples are a noise generator inserted into an electric circuit, a random signal fed into a transmission line, the growth of a species under influence of the weather, random loading of a bridge, and most other stochastic problems that occur in engineering. In all these cases clearly (4.5) holds if one inserts for A(y) the deterministic equation of motion for the isolated system, while L(t) is approximately but never completely white. Thus for external noise the Stratonovich result (4.8) and (4.9) applies, in which A(y) represents the dynamics of the system with the noise turned off. [Pg.233]

Therrien, 1992] Therrien, C. W. (1992). Discrete Random Signals and Statistical Signal Processing. Prentice-Hall, Englewood Cliffs, NJ. [Pg.280]

White noise is by definition a random signal with a flat power spectral density (i.e., the noise intensity is the same for all frequencies or all times, of course, within a finite range of frequencies or times). A time-random process u>w(t) is white in the time range a < t < b if and only if its mean value is zero ... [Pg.643]

Under the proper conditions there are important relations among the PSDs, the noise resistance, and the spectral noise resistance that make PSD measurement useful in corrosion studies (159-161). The variance of a random signal, x, is the integral of its PSD in the frequency domain ... [Pg.352]

Spectral analysis techniques to study the behavior of pol3rmers subjected to dynamic mechanical loads and/or deformation is called Fourier Transform Mechanical Analysis (FTMA). FTMA measures the complex moduli over a range of frequencies in one test by exciting the sample by a random signal (band limited white noise) (13.14). FTMA overcomes or circumvents problems inherent in other test methods because it measures dynamic mechanical properties over a wide range of frequency with minimal temperature and moisture changes within the sample. [Pg.94]

Various system excitations are available to experimentally determine the RTD or, more general, the reactor dynamics. Commonly used excitations are impulse and step signal, periodic and random signal. The basic idea is to excite the system and determine how it reacts to this excitation. The transfer function G(s) describes the linear reactor dynamics and thus is independent of the stimulus [9,10]. In frequency domain a series connection of two reactors is described by the multiplication of their transfer functions, whereas a parallel connection is represented by a sum of the corresponding transfer functions. The use of the transfer function G(s) for (he evaluation and interpretation of the state of mixedness is therefore advantageous. The transfer functions of PFR and PSR are as follows [10] ... [Pg.578]

R. Brown and P. Hwang. Introduetion to Random Signals and Applied Kalman Filtering, IE-Wiley, U.S.A., 1996. [Pg.524]

R.G. Brown in "Introduction to Random Signal Analysis and Kalman Filtering". 2nd ed.,Wiley, New York, (1992). [Pg.109]

Riviello et al. made a careful comparison of conductivity changes in cation chromatography between direct- and suppressed conductivity detection [7]. The calculation example is outlined in Fig. 7.5. The change in conductivity, AG, is actually slightly greater with non-suppressed conductivity. Flowever, the noise is much higher in the non-suppressed detection mode. Noise may be defined as the random signal that... [Pg.146]

Figure 10.22. Fifth-order AR approximation of ymd and the residual random signal. Figure 10.22. Fifth-order AR approximation of ymd and the residual random signal.
A random signal z is defined. For instance, the samples z [i] can be drawn independently and equiprobably from the binary alphabet -1, -I-1. z serves as the private key of the watermarking scheme. Watermark embedding is implemented by simple addition of the watermark signal w = baz. The scale factor a determines the power of the watermark signal and must be chosen such that the watermark is imperceptible, but sufficient reliably detectable. The factor b e B depends on the watermark information to be transmitted. For instance, tmipolar transmission is obtained for B = 0,1, and for bipolar transmission B = -l, + 1. ... [Pg.4]


See other pages where Random Signal is mentioned: [Pg.990]    [Pg.991]    [Pg.196]    [Pg.212]    [Pg.226]    [Pg.86]    [Pg.113]    [Pg.99]    [Pg.87]    [Pg.185]    [Pg.136]    [Pg.228]    [Pg.298]    [Pg.480]    [Pg.5]    [Pg.6]    [Pg.255]    [Pg.103]    [Pg.116]    [Pg.127]    [Pg.267]    [Pg.51]    [Pg.181]    [Pg.197]   
See also in sourсe #XX -- [ Pg.206 , Pg.208 , Pg.210 ]

See also in sourсe #XX -- [ Pg.4 , Pg.18 ]




SEARCH



Pseudo-random binary signals

Random binary signal

Random telegraph signal

Signal random modulation

© 2024 chempedia.info