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Amplitude Oscillations

Most NC-AFMs use a frequency modulation (FM) teclmique where the cantilever is mounted on a piezo and serves as the resonant element in an oscillator circuit [101. 102]. The frequency of the oscillator output is instantaneously modulated by variations in the force gradient acting between the cantilever tip and the sample. This teclmique typically employs oscillation amplitudes in excess of 20 mn peak to peak. Associated with this teclmique, two different imaging methods are currently in use namely, fixed excitation and fixed amplitude. [Pg.1697]

In the fonner, the excitation amplitude to the lever (via the piezo) is kept constant, thus, if the lever experiences a damping close to the surface the actual oscillation amplitude falls. The latter involves compensatmg the excitation amplitude to keep the oscillation amplitude of the lever constant. This mode also readily provides a measure of the dissipation during the measurement [100]. [Pg.1697]

In the study by Hetsroni et al. (2006b) the test module was made from a squareshaped silicon substrate 15 x 15 mm, 530 pm thick, and utilized a Pyrex cover, 500 pm thick, which served as both an insulator and a transparent cover through which flow in the micro-channels could be observed. The Pyrex cover was anod-ically bonded to the silicon chip, in order to seal the channels. In the silicon substrate parallel micro-channels were etched, the cross-section of each channel was an isosceles triangle. The main parameters that affect the explosive boiling oscillations (EBO) in an individual channel of the heat sink such as hydraulic diameter, mass flux, and heat flux were studied. During EBO the pressure drop oscillations were always accompanied by wall temperature oscillations. The period of these oscillations was very short and the oscillation amplitude increased with an increase in heat input. This type of oscillation was found to occur at low vapor quality. [Pg.310]

When the heat flux is increased, at constant value of mass flux, the oscillation amplitudes of the pressure drop, the fluid and the heater temperatures also increase. [Pg.315]

Simultaneous measurements of temporal variations of pressure drop, fluid and heater temperatures show the boiling instability in parallel micro-channels. The channel-to-channel interactions may affect pressure drop between the inlet and the outlet manifold, as well as associated temperature of the fluid in the outlet manifold and the temperature of the heater. The frequency is the same for the pressure drop, the fluid temperature at the outlet manifold, and for the fluctuations of the mean and maximum temperature of the heater. All these fluctuations are in phase. When the heat flux increases, at a constant value of mass flux, the oscillation amplitudes of the pressure drop, the fluid and the heater temperatures also increase. [Pg.316]

Surface force apparatus has been applied successfully over the past years for measuring normal surface forces as a function of surface gap or film thickness. The results reveal, for example, that the normal forces acting on confined liquid composed of linear-chain molecules exhibit a periodic oscillation between the attractive and repulsive interactions as one surface continuously approaches to another, which is schematically shown in Fig. 19. The period of the oscillation corresponds precisely to the thickness of a molecular chain, and the oscillation amplitude increases exponentially as the film thickness decreases. This oscillatory solvation force originates from the formation of the layering structure in thin liquid films and the change of the ordered structure with the film thickness. The result provides a convincing example that the SFA can be an effective experimental tool to detect fundamental interactions between the surfaces when the gap decreases to nanometre scale. [Pg.17]

In the "scissors mode" of H2O, the protons move parallel to the surface and the oscillation frequency is almost unaffected. For NH3, on the other hand, the so called "umbrella mode" is drastically stiffened by the surface because the protons move against the surface and suffer a strong Coulomb repulsion. Here again the dynamical dipole moment is dp/da = 2 Pj, slnda. For NHj, where Pjj = 0.53 a.u., the enhancement of the aynamlc dipole by the surface is compensated by the smaller oscillation amplitude. [Pg.401]

The positive limit and negative limit of the amplitude in the oscillation of AFlm/w2 (cf-curve 3 in Fig. 1) agreed with the potential of the maximum wave (indicated by A) and that of the final descent (indicated by B), respectively, at —35/iAcm in the voltammogram (Fig. 3). When TMA was used instead of Cs" ", the positive limit of the oscillation amplitude was ca. 0.12 V more positive than that with Cs" ". The difference corresponds to that in the potential difference of the maximum wave between TMA and Cs. The negative limit of the amplitude observed when TBA or TPrA was employed in place of TPA was more positive than that with TPA+, since the final descent due to the transfer of TBA+ or TPrA from LM to W2 is more positive than that for TPA" " transfer, as in Fig. 3. [Pg.614]

Figure 11 shows typical CL oscillating responses of this system as perturbed by vitamin B6 pulses, which decrease the oscillation amplitude. Arrowheads indicate the times at which analyte pulses were introduced. Zone A corresponds to the oscillating steady state zone B to the response of the oscillating system to vitamin B6 perturbations and zone C to the recovery following each perturbation (second response cycle), which was the measured parameter. This... [Pg.198]

Fig. 3.16. Left transient reflectivity changes of TTF-CA with double pulse excitation at At = 0.62 ps (=T) for various pump fluences, indicating the super-linear enhancement of the coherent phonons with increasing excitation density. The pump pulses are indicated by grey lines. Id indicates the excitation density of each pulse in the pulse pair in unit of Io = 1 x 1016 photons/cm2. Right Maximum AR/It, (open circles) and the oscillation amplitude (closed circles) as a function of Id/Io-From [44]... Fig. 3.16. Left transient reflectivity changes of TTF-CA with double pulse excitation at At = 0.62 ps (=T) for various pump fluences, indicating the super-linear enhancement of the coherent phonons with increasing excitation density. The pump pulses are indicated by grey lines. Id indicates the excitation density of each pulse in the pulse pair in unit of Io = 1 x 1016 photons/cm2. Right Maximum AR/It, (open circles) and the oscillation amplitude (closed circles) as a function of Id/Io-From [44]...
When an electromagnetic wave interacts with resonators, the effect of quantization of all possible stationary stable oscillating amplitudes arises without the requirement of any specifically organized conditions (like the inhomogeneous action of external harmonic force). [Pg.112]

Adaptive self-control of the energy contribution in the oscillating process, exhibited in the sustaining of a value for the system s oscillation amplitude and frequency which is stable over significant variance of the amplitude of external influence, the quality factor of the oscillator (the load) and other external variables. [Pg.118]

The factor f reduces the oscillation amplitude symmetrically about R - R0, facilitating straightforward calculation of polymer refractive index from quantities measured directly from the waveform (3,). When r12 is not small, as in the plasma etching of thin polymer films, the first order power series approximation is inadequate. For example, for a plasma/poly(methyl-methacrylate)/silicon system, r12 = -0.196 and r23 = -0.442. The waveform for a uniformly etching film is no longer purely sinusoidal in time but contains other harmonic components. In addition, amplitude reduction through the f factor does not preserve the vertical median R0 making the film refractive index calculation non-trivial. [Pg.237]

Figure 4. Visualization of PARP-1-mediated chromatin compaction by atomic force microscopy. Chromatin assembled in vitro on a circular 10.5kb plasmid DNA was purified, incubated widi or without recombinant human PARP-1, and imaged by atomic force microscopy. Two types of images are shown scan probe oscillation amplitude (top) and topography (bottom height scale is indicated). The length scale is indicated. (See Colour Plate 6.)... Figure 4. Visualization of PARP-1-mediated chromatin compaction by atomic force microscopy. Chromatin assembled in vitro on a circular 10.5kb plasmid DNA was purified, incubated widi or without recombinant human PARP-1, and imaged by atomic force microscopy. Two types of images are shown scan probe oscillation amplitude (top) and topography (bottom height scale is indicated). The length scale is indicated. (See Colour Plate 6.)...
The first case with relatively low-combustor output was investigated in detail to better understand the physical processes involved. Figure 21.7 shows the pressure oscillation amplitude at the peak frequency that was measured as a function of overall equivalence ratio ( ) and the secondary fuel injection frequency. Strong pressure oscillations at 35 Hz were observed in the vicinity of the lean-mixture flammability limit. The oscillation amplitude was particularly strong when the injection frequency was between 32 and 38 Hz. The oscillation frequency often shifted toward the injection frequency, but it was not always identical to the injection frequency. [Pg.340]

Even though the bifurcation behavior exhibits a Z-shaped curve, it is more complicated due to the existence of the HB. For example, upon ignition, the system is expected to oscillate because no locally stable stationary solutions are found (an oscillatory ignition). Time-dependent simulations confirm the existence of self-sustained oscillations [7, 12]. The envelope of the oscillations (amplitude of H2 mole fraction) is shown in circles (a so-called continuation in periodic orbits). [Pg.428]

DSC, TGA, and DMA were performed using a DuPont 9000 system. DSC runs were performed at scan rates of 10° C/minute and repeated at least one time. TGA runs were also carried out at 10° C/minute. DMA scans were at 5° C/minute with a 0.2 mm oscillation amplitude. [Pg.69]

Hydrogen storage basically implies a reduction in the enormous volume of hydrogen gas 1 kg of hydrogen at ambient temperature and atmospheric pressure has a volume of 11 m. Three parameters allow the density of hydrogen to be increased (i) increased pressure, (ii) lower temperature and (iii) decreased oscillation amplitude of the hydrogen atoms or molecules by interaction with other materials. The crucial... [Pg.109]

Here Q2 is the average value of the square of the oscillation amplitude, K(r) is the correlation function of the random process, and Vf are definite functions of the 4/electron coordinates (40). [Pg.211]

When processes are subject only to slow and small perturbations, conventional feedback PID controllers usually are adequate with set points and instrument characteristics fine-tuned in the field. As an example, two modes of control of a heat exchange process are shown in Figure 3.8 where the objective is to maintain constant outlet temperature by exchanging process heat with a heat transfer medium. Part (a) has a feedback controller which goes into action when a deviation from the preset temperature occurs and attempts to restore the set point. Inevitably some oscillation of the outlet temperature will be generated that will persist for some time and may never die down if perturbations of the inlet condition occur often enough. In the operation of the feedforward control of part (b), the flow rate and temperature of the process input are continually signalled to a computer which then finds the flow rate of heat transfer medium required to maintain constant process outlet temperature and adjusts the flow control valve appropriately. Temperature oscillation amplitude and duration will be much less in this mode. [Pg.39]

Figure 5-1. Harmonic (damped) oscillator amplitude s0 and phase

Figure 5-1. Harmonic (damped) oscillator amplitude s0 and phase <p as a function of the frequency to of the exciting force F(t).
As it was said above, there is no stationary solution of the Lotka-Volterra model for d = 1 (i.e., the parameter k does not exist), whereas for d = 2 we can speak of the quasi-steady state. If the calculation time fmax is not too long, the marginal value of k = K.(a, ft, Na,N, max) could be also defined. Depending on k, at t < fmax both oscillatory and monotonous solutions of the correlation dynamics are observed. At long t the solutions of nonsteady-state equations for correlation dynamics for d = 1 and d = 2 are qualitatively similar the correlation functions reveal oscillations in time, with the oscillation amplitudes slowly increasing in time. [Pg.483]

The oscillation amplitudes of the a and fi branches of the hole-doped crystal become too small for detection within about 40° while the signals can be detected up to 12° in the case of the flux-grown crystal. This is due to the smaller mobility in the hole-doped crystal, because the RRR value is 20 in the hole-doped crystal while the RRR value is 70 in the flux-grown... [Pg.76]


See other pages where Amplitude Oscillations is mentioned: [Pg.200]    [Pg.210]    [Pg.340]    [Pg.17]    [Pg.587]    [Pg.40]    [Pg.43]    [Pg.44]    [Pg.386]    [Pg.59]    [Pg.53]    [Pg.402]    [Pg.18]    [Pg.317]    [Pg.342]    [Pg.345]    [Pg.346]    [Pg.347]    [Pg.348]    [Pg.224]    [Pg.238]    [Pg.135]    [Pg.233]    [Pg.269]    [Pg.187]    [Pg.667]    [Pg.1219]   
See also in sourсe #XX -- [ Pg.43 ]

See also in sourсe #XX -- [ Pg.320 ]




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Amplitude of oscillation

EXAFS oscillation amplitudes

Oscillation large-amplitude

Oscillations multiple amplitude types

Oscillations with an arbitrary amplitude

Oscillations, constant-amplitude

Oscillations, constant-amplitude damped

Oscillations, constant-amplitude uniform

Oscillator amplitude-limited

Resonant Frequency Mode (i.e., Time-Oscillation Amplitude)

Superposition of Steady Shearing Flow with Transverse Small-Amplitude Oscillations

Superposition of Steady-State Shear Flow and Small-Amplitude Oscillations

Variation with oscillation free amplitude

Zero point oscillation amplitudes

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