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Exponential scanning

Operating at constant 8m, quadrupoles require the scanning to be carried out at a uniform velocity throughout the entire mass range, as opposed to the magnetic instruments, which require an exponential scanning. [Pg.95]

Different transient techniques have also been suggested for the measurement of corrosion rate. Pulse techniques can be used to eliminate from the polarization data the effects of uncompensated solution resistance and mass transport, or to minimize the effect of time-dependent phenomena. However, these techniques must be used with caution because the classical electrode kinetic theory can be used in the data evaluation only if /corrA/<0.9. The square-wave techniqueand ac impedance techniquehave also been used to measure the polarization resistance. The linear potential scan (potentiodynamic) technique has been used to obtain the polarization curve or the polarization resistance (small-amplitude cyclic voltammetry and exponential scan techniques were also proposed to determine the polarization curve. [Pg.142]

In its most common mode of operation, STM employs a piezoelectric transducer to scan the tip across the sample (Figure 2a). A feedback loop operates on the scanner to maintain a constant separation between the tip and the sample. Monitoring the position of the scanner provides a precise measurement of the tip s position in three dimensions. The precision of the piezoelectric scanning elements, together with the exponential dependence of A upon c/means that STM is able to provide images of individual atoms. [Pg.88]

A is the pre-exponential factor, D the RX diffusion coefficient, v the scan rate and ap the transfer coefficient at the peak). Application of a linearized version of equation (7) to the peak potential leads to equation (11). [Pg.125]

Because JPS is limited by reaction kinetics and mass transport a dependency on the HF concentration cHf and the absolute temperature Tcan be expected. An exponential dependence of JPS on cHf has been measured in aqueous HF (1% to 10%) using the peak of the reverse scan of the voltammograms of (100) p-type electrodes. If the results are plotted versus 1/7) a typical Arrhenius-type behavior... [Pg.60]

The scanning tunneling microscope uses an atomically sharp probe tip to map contours of the local density of electronic states on the surface. This is accomplished by monitoring quantum transmission of electrons between the tip and substrate while piezoelectric devices raster the tip relative to the substrate, as shown schematically in Fig. 1 [38]. The remarkable vertical resolution of the device arises from the exponential dependence of the electron tunneling process on the tip-substrate separation, d. In the simplest approximation, the tunneling current, 1, can be simply written in terms of the local density of states (LDOS), ps(z,E), at the Fermi level (E = Ep) of the sample, where V is the bias voltage between the tip and substrate... [Pg.213]

When using the above algorithm as an on-line help, the operator must pay attention to the fact that, in general, the mono-exponential hypotheses need not hold. If, for example, the estimated fitting error is too large, the usual course of action would be to increase either the number of scans or the number of blocks. When, however, the apparent fitting errors are due to the fact that the relaxation curves are non-exponential, rather than insufficient data quality, improving the precision of the curve will not be to be of... [Pg.450]

For a given type of x-values distribution, the size of the x-values array (number of blocks ra, ) plays approximately the same role as the number of scans N. Theoretically, the relative precision of any relaxation rate estimate is proportional to the square root of both and N. This, of course, presumes that Ub is anyway large enough to carry out the analysis. For example, values as small as 4 may be sufficient in mono-exponential cases, while continuous distributions spreading over several orders of magnitude require a logarithmic distribution of x-values and Ub values of over 100. [Pg.451]

Around 1980 a new method of microscopy known as scanning probe microscopy (SPM) was invented. Within the past ten years, applications have been increasing exponentially in fields like surface physics and chemistry, biology and optics. SPM is also beginning to emerge as a usefvil and popular technique for R D and quality control in several industries. [Pg.134]

Fig. 4. Two-dimensional (2D) spectra of cyclo(Pro-Gly), 10 mM in 70/30 volume/volume DMSO/H2O mixture at CLio/27r = 500 MHz and T = 263 K. (A) TCX SY, t = 55 ms. (B) NOESY, Tm = 300 ms. (C) ROESY, = 300 ms, B, = 5 kHz. (D) T-ROESY, Tin = 300 ms, Bi = 10 kHz. Contours are plotted in the exponential mode with the increment of 1.41. Thus, a peak doubles its intensity every two contours. All spectra are recorded with 1024 data points, 8 scans per ti increment, 512 fi increments repetition time was 1.3 s and 90 = 8 ps 512x512 time domain data set was zero filled up to 1024 x 1024 data points, filtered by Lorentz to Gauss transformation in u>2 domain (GB = 0.03 LB = -3) and 80° skewed sin" in u), yielding a 2D Fourier transformation 1024 x 1024 data points real spectrum. (Continued on subsequent pages)... Fig. 4. Two-dimensional (2D) spectra of cyclo(Pro-Gly), 10 mM in 70/30 volume/volume DMSO/H2O mixture at CLio/27r = 500 MHz and T = 263 K. (A) TCX SY, t = 55 ms. (B) NOESY, Tm = 300 ms. (C) ROESY, = 300 ms, B, = 5 kHz. (D) T-ROESY, Tin = 300 ms, Bi = 10 kHz. Contours are plotted in the exponential mode with the increment of 1.41. Thus, a peak doubles its intensity every two contours. All spectra are recorded with 1024 data points, 8 scans per ti increment, 512 fi increments repetition time was 1.3 s and 90 = 8 ps 512x512 time domain data set was zero filled up to 1024 x 1024 data points, filtered by Lorentz to Gauss transformation in u>2 domain (GB = 0.03 LB = -3) and 80° skewed sin" in u), yielding a 2D Fourier transformation 1024 x 1024 data points real spectrum. (Continued on subsequent pages)...
King and King extend the method of by using a more complicated elution model. All parameters are determined with LSO, which implies that no standards have to be determined. Assumed is a pre-knowledge of the number of components (Bj), an exponential down scan correction (B ), a background subtraction (Bj), and a saturation correction (Bj). [Pg.82]


See other pages where Exponential scanning is mentioned: [Pg.469]    [Pg.203]    [Pg.88]    [Pg.73]    [Pg.122]    [Pg.124]    [Pg.228]    [Pg.680]    [Pg.541]    [Pg.221]    [Pg.44]    [Pg.65]    [Pg.142]    [Pg.290]    [Pg.351]    [Pg.1]    [Pg.92]    [Pg.150]    [Pg.19]    [Pg.109]    [Pg.110]    [Pg.87]    [Pg.171]    [Pg.194]    [Pg.94]    [Pg.402]    [Pg.71]    [Pg.69]    [Pg.137]    [Pg.217]    [Pg.24]    [Pg.383]    [Pg.228]    [Pg.39]    [Pg.204]    [Pg.286]    [Pg.331]    [Pg.616]   
See also in sourсe #XX -- [ Pg.95 ]




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