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Open resonant frequencies

The fundamental resonant frequency of a pipe open at both ends ... [Pg.610]

Bill, I think this is a multivibrator and not a relay at all. It was the pre-solid state method of making an AC signal out of a DC input, probably from an old telephone system or vacuum tube driver. You will note that there are no connections from the coils to any of the terminals, except through the contacts (I expect the coils are connected to their respective end contacts). So both contacts on one side will be closed to complete a circuit - when power is applied these contacts will open and the opposite pair close and it just keeps doing this at its resonate frequency. There is one thing for sure - it is not operating as a relay in any way at all. [Pg.17]

Fig. 12.7. Interaction of mercury vapour with thin gold films coated by self-assembled monolayer of 1-hexadecanethiol (a) comparison of the kinetics of resistive response for bare (open symbols) and coated (filled symbols) gold films on exposure to 10 ng/1 mercury vapour (b) influence of different mercury vapour concentrations on the resistance of coated electrodes (c) kinetics of changes of the resonance frequency of a 1-hexadecanethiol-coated piezo-quartz due to exposure to 8.3 ng/1 of mercury vapour [25]. Fig. 12.7. Interaction of mercury vapour with thin gold films coated by self-assembled monolayer of 1-hexadecanethiol (a) comparison of the kinetics of resistive response for bare (open symbols) and coated (filled symbols) gold films on exposure to 10 ng/1 mercury vapour (b) influence of different mercury vapour concentrations on the resistance of coated electrodes (c) kinetics of changes of the resonance frequency of a 1-hexadecanethiol-coated piezo-quartz due to exposure to 8.3 ng/1 of mercury vapour [25].
Typically the source is tuned with the sample in place and then locked to match the cavity resonance frequency so as to achieve maximum energy storage and minimum reflected power. This reflected power is directed through a one-way coupler called a circulator to a crystal diode detector to convey information about sample absorption in the cavity. An iris opening to the cavity is adjusted to match the impedance of the cavity to that of the source so as to produce minimum reflection of radiation from the cavity. This condition gives maximum sensitivity for the impedance mismatch produced when sample absorption occurs in the cavity. [Pg.459]

Fig. 15. (a) CO vibrational resonance frequency u co (b) Width (FWHM = 2F) of the resonant contribution of the SFG spectra (c) Resonant amplitude 4 as defined in the text. Values are plotted against the Pt substrate temperature. Dashed lines are drawn just to guide the eye. The open triangles at substrate temperatures T > 620 K in (c) indicate values where within the detection limit no chemisorbed CO could be observed ( 4r 0). [Pg.239]

For this purpose, the cantilever tune menu is opened and a frequency sweep is performed. From the probe manufacturers data sheet, the resonance frequency is approximately known, e.g., 300 kHz. Hence, we excite the lever with low power (drive amplitude 25 mV) and sweep the frequency for 30 kHz around the expected resonance frequency of 300 kHz. In advanced AFM set-ups, the resonance frequency may also be independently determined before the tuning by a thermal tune (please consult the corresponding manual for details the procedure is globally reviewed in Sect. 2.2.5). [Pg.42]

Atomic Force Microscopy (AFM). We used an Digital Instruments MultiMode Ilia AFM in intermittant mode to avoid damage to the organic thin film. Conventional Si probes with opening angles of 20° and tip radii of less then 10 nm have been employed. The typical resonance frequency of the used cantilevers is 300 kHz and the force constant is about 40 N/m. [Pg.59]

Coherent reflections at the top and bottom boundaries of the plate give way for a set of standing acoustic waves between the two main surfaces of the plate. Due to the piezoelectric nature of quartz two sets of resonance frequencies exist for each mode, depending on the electrical boundary conditions. The first set corresponds to a plate with open-circuit boundary conditions. From the physical point of view charges will be collected on the electrodes building up a potential difference and hence an electrical field from the electrical point of view the electrodes are unconnected. This resonance is termed anti-resonance in the piezoelectric literature and parallel resonance in electronics literature. The second set of resonance frequencies corresponds to a plate with short-circuit boundary conditions. The electrodes are connected and a potential difference cannot be built up. The respective names are resonance in piezoelectric and series resonance in electronics Hterature. The differences arise from piezoelectric stiffening accompanied by differences in the sound velocity. The anti-resonance (parallel) frequencies of each of the three acoustic modes are completely decoupled giving ... [Pg.11]

Figure 6a shows the transmission hne representing a viscoelastic layer [64]. Every layer is represented by a T . The apphcation of the Kirchhoff laws to the Ts reproduces the wave equation and the continuity of stress and strain. The detailed proof is provided in [4]. To the left and to the right of the circuit are open interfaces (ports). These can be exposed to external shear waves. They can also be connected to the ports of neighboring layers (Fig. 6b). Alternatively, they may just be short-circuited, in case there is no stress acting on this surface (left-hand side in Fig. 6c). Finally, if the stress-speed ratio Zl (the load impedance, see below) of the sample is known, the port can be short-circuited across an element of the form AZl, where A is the active area (right-hand side in Fig. 6c). Figure 6c shows a viscoelastic layer which is also piezoelectric. This equivalent circuit was first derived by Mason [4,55]. We term it the Mason circuit. The capacitance, Co, is the electric capacitance between the electrodes. The port to the right-hand side of the transformer is the electrical port. The series resonance frequency is given by the condition that the impedance of the acoustic part (the stress-speed ratio, aju) be zero, where the acoustic part comprises all elements connected to the left-hand side of the transformer. Figure 6a shows the transmission hne representing a viscoelastic layer [64]. Every layer is represented by a T . The apphcation of the Kirchhoff laws to the Ts reproduces the wave equation and the continuity of stress and strain. The detailed proof is provided in [4]. To the left and to the right of the circuit are open interfaces (ports). These can be exposed to external shear waves. They can also be connected to the ports of neighboring layers (Fig. 6b). Alternatively, they may just be short-circuited, in case there is no stress acting on this surface (left-hand side in Fig. 6c). Finally, if the stress-speed ratio Zl (the load impedance, see below) of the sample is known, the port can be short-circuited across an element of the form AZl, where A is the active area (right-hand side in Fig. 6c). Figure 6c shows a viscoelastic layer which is also piezoelectric. This equivalent circuit was first derived by Mason [4,55]. We term it the Mason circuit. The capacitance, Co, is the electric capacitance between the electrodes. The port to the right-hand side of the transformer is the electrical port. The series resonance frequency is given by the condition that the impedance of the acoustic part (the stress-speed ratio, aju) be zero, where the acoustic part comprises all elements connected to the left-hand side of the transformer.
Another striking new direction of the QCM in the field of cell biology are motihty measurements based on noise analysis of the resonance frequency. When the cells move and crawl on the surface of the quartz plate the resonance frequency fluctuates as a direct consequence of the continuous assembly and disassembly of cell-substrate contacts during cell movement. Pax and coworkers have recently shown that the contraction of heart muscle cells can be easily recorded from the associated alterations of the resonance parameters [55]. We recently found that even in stationary cell layers without any open spaces that would allow for lateral migration, metaboUcally driven mi-cromotion can be recorded [56]. [Pg.336]

Figure 9 Concentration dependence of the self-diffusion coefficient of /j-hexane in zeolite NaX with mean crystallite diameters of 55 p-m (O), 20 xm([ 1), 15 xm ( 0 ), and 4 p.m (A) at 293 K. The proton resonance frequencies were 60 MHz (open symbols) and 16.6 MHz (full symbols), corresponding to external magnetic fields of 1.41 and 0.39 T, respectively. The error bars indicate the uncertainty in the diffusivities and concentrations. (From Ref. 108.)... Figure 9 Concentration dependence of the self-diffusion coefficient of /j-hexane in zeolite NaX with mean crystallite diameters of 55 p-m (O), 20 xm([ 1), 15 xm ( 0 ), and 4 p.m (A) at 293 K. The proton resonance frequencies were 60 MHz (open symbols) and 16.6 MHz (full symbols), corresponding to external magnetic fields of 1.41 and 0.39 T, respectively. The error bars indicate the uncertainty in the diffusivities and concentrations. (From Ref. 108.)...
Another approach to MMW spectrometers is based on the Orotron This device, called after the Russian words for an open resonator and a reflection grating, was a semiconfocal Fabry-Perot cavity (Figure 5.1) with the plane mirror having a reflection grating ruled upon it. The cavity, with 0 lO, produced a spectral bandwidth without frequency locking 10-15 kHz and output power was 3-10 mW over 90-150 GHz. [Pg.83]

Values of the dielectric loss of CVD diamond have been measured over the past 3 years as a suitable material grade for dielectric window applications was being developed [5]. For open resonant cavity measurements, samples are usually required to be of at least 30 mm in diameter and of thickness in excess of 0.87 mm depending on the measurement frequency and the accuracy required. For recent CVD diamond, values of tan 5 below 10 have been achieved. A specific example is a window 100 mm in diameter and 1.6 mm thick which exhibited a tan 8 value of 0.6 ( 0.2) 10 . This is the lowest value so far reported for CVD diamond and would enable the material to be used as output windows in Gyrotron tubes of powers in excess of 2 MW as discussed in 2.4. [Pg.583]

Data interpolated from points of 20-Hz resolution. Admittance maximum (at resonant frequency). Afis the shift in center frequency with respect to the value on initial exposure to H2O (corrected for viscous load of electrolyte). Column A Data for first exposure to electrolyte without electrochemical cycling Column B Open circuit data after electrochemical cycling at each concentration. Gravimetric surface coverage 20 x 10 mol cm. ... [Pg.211]

The function of the optical resonator is the selective feedback of radiation emitted from the excited molecules of the active medium. Above a certain pump threshold this feedback converts the laser amplifier into a laser oscillator. When the resonator is able to store the EM energy of induced emission within a few resonator modes, the spectral energy density p(v) may become very large. This enhances the induced emission into these modes since, according to (2.22), the induced emission rate already exceeds the spontaneous rate for p(v) > hv. In Sect. 5.1.3 we shall see that this concentration of induced emission into a small number of modes can be achieved with open resonators, which act as spatially selective and frequency-selective optical filters. [Pg.222]


See other pages where Open resonant frequencies is mentioned: [Pg.21]    [Pg.128]    [Pg.274]    [Pg.56]    [Pg.49]    [Pg.605]    [Pg.92]    [Pg.260]    [Pg.28]    [Pg.198]    [Pg.157]    [Pg.13]    [Pg.379]    [Pg.433]    [Pg.205]    [Pg.27]    [Pg.104]    [Pg.307]    [Pg.304]    [Pg.125]    [Pg.272]    [Pg.44]    [Pg.116]    [Pg.4407]    [Pg.20]    [Pg.27]    [Pg.64]    [Pg.150]    [Pg.63]    [Pg.277]    [Pg.313]    [Pg.206]    [Pg.1004]    [Pg.215]   
See also in sourсe #XX -- [ Pg.18 ]




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