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Mechanical oscillation

Temperature variation is not only easy to implement experimentally, but is also more familiar to chemists than the frequency of mechanical oscillations. [Pg.182]

FIG. 21-8 Standardized leaf-spring mechanical oscillating conveyor with selection charts. Multiply pounds per cubic foot hy 16.02 to get kilograms per cubic meter multiply feet by 0.3048 to get meters. (FMC Corporation, Materials Handling Systems Division. )... [Pg.1925]

The electrochemical quartz crystal microbalance (EQCM) is a powerful tool for elucidating interfacial reactions based on the simultaneous measurement of electrochemical parameters and mass changes at electrode surfaces. The microbalance is based on a quartz crystal wafer, which is sandwiched between two electrodes, used to induce an electric field (Figure 2-20). The field produces a mechanical oscillation... [Pg.52]

Karagueuzian, H.S. and Katzung, B.G. (1982). Voltage-clamp studies of transient inward current and mechanical oscillations induced by ouabain in ferret papillary muscle. J. Physiol, 327, 255-271. [Pg.71]

Compare Eq. (73) with the corresponding result for the damped mechanical oscillator. [Pg.149]

An important example in mechanical and electrical systems is that of forced oscillations of a vibrational system. If ah external force f(t) is imposed on the mechanical oscillator considered above, Eq. (40) becomes... [Pg.263]

Figure 38. Liquid solid levitation apparatus, (a) U-Shaped fluid oscillation tube, (b) Mechanical oscillation generator. (Deng andKwauk, 1990.)... Figure 38. Liquid solid levitation apparatus, (a) U-Shaped fluid oscillation tube, (b) Mechanical oscillation generator. (Deng andKwauk, 1990.)...
But quantitatively there is a disagreement between measurement and theory. The neutrinos actually caught in our traps are two or three times less numerous than the theory says they ought to be (Table 5.1). Naturally, this discrepancy is a challenge to the physicist. It does not seem to arise from any problem with the solar model itself, now that the Sun has been probed by its mechanical oscillations. [Pg.89]

The second class of grinding equipment is used to prepare dispersions. Typical of this class are ball and pebble mills, ultrasonic mills, and attrition mills. Solids, eg, sulfur, antioxidants, accelerators, and zinc oxide, are generally ground on this equipment (see Size reduction). Ball mill action is assisted in some mills by a combination of dispersion circulation by an external pump and mechanical oscillation of an otherwise fixed nonrotary mill chamber. Where ball mill chambers are rotated it is necessary to experimentally establish an optimum speed of rotation, the size and weight of the ball charge, and ensure the mills do not overheat during the grinding period. [Pg.257]

Fig. 12.2. An increase of mass leads to an increase of the resonance frequency of elastic mechanic oscillator (left). Similar principle is used for detection of mercury vapour adsorption onto gold electrode of a quartz resonator (right). Fig. 12.2. An increase of mass leads to an increase of the resonance frequency of elastic mechanic oscillator (left). Similar principle is used for detection of mercury vapour adsorption onto gold electrode of a quartz resonator (right).
Other common means for determining the direct d33 coefficients of bulk samples include Berlincourtstyle approaches. Berlincourt meters are available commercially from several sources. In most cases, the sample to be measured is mechanically clamped between jaws with pressures on the order of a few N. The charge output due to a small mechanical oscillation (forces 0.1-0.3N) is then determined. It is important to note that this technique is appropriate for measurements of bulk samples with stable domain states, only. Measurement accuracy is also better when highly resistive samples are used. [Pg.46]

Since equilibrium is a stable state, reaction systems at, or close to, equilibrium will not oscillate27. Therefore, one necessary condition for oscillation is that the system be far from equilibrium. We are, of necessity, dealing with open, irreversible systems. Second, and equally important, is the existence of a feedback mechanism. Oscillation or periodicity implies a return to some initial state. That this repetitive behavior would imply a particular kind of feedback, however, is not at all obvious. [Pg.5]

The design of the assembly is shown in Fig. 12.19. The quartz wafer is sandwiched between two electrodes that apply an oscillating electric field, resulting in a standing wave within the wafer and in mechanical oscillation at resonant frequencies, generally in the range from 2 MHz to 20 MHz. A wafer of thickness 320 jum oscillates at around 5 MHz. At this... [Pg.276]

The piezoelectric crystals are patterned with two excitation electrodes (electronic surface films) on their opposite sides. Due to the converse piezoelectricity phenomenon, when -> alternating voltage is applied to the attached electrodes mechanical oscillations occur within the crystal lattice. These oscillations are stable only at the natural resonant frequency of the crystal. [Pg.559]

For polymer systems without UV activity the combination of a RI detector with a density (D) detector can be used. The working principle of the density detector is based on the mechanical oscillator method. Since this detector yields a signal for every polymer, provided that its density is different from the density of the mobile phase, this detector can be regarded as universal [29,30,36]. The separation of mixtures of polystyrene and polybutadiene by SEC with dual den-sity-RI detection is presented in Figs. 7 and 8. In a first set of experiments, the response factors of both polymers in both detectors have to be determined. Then from the intensity of each slice of the elution curves in both detectors, the mass distribution of both polymers across the elution volume axis can be calculated. As can be seen in Fig. 7, a separation into the component peaks is obtained due to the fact that the molar masses of PS and PB are sufficiently different. For both components the individual elution profiles can be determined and using corresponding calibration curves for PS and PB the individual MMDs can be calculated. The same information can be extracted from an experiment where the molar masses of the components are similar and SEC separation does not work (see Fig. 8). Again the individual mass distributions are obtained and the MMDs for PS and PB can be determined. [Pg.13]

For a quantum-mechanical oscillator, in which the energy levels are separated by energies large compared to kT, only those collisions in which the change in vibrational energy is very close to hv, where v is the frequency of the oscillator, will be successful. This puts an even larger restriction on the possibility of an inelastic transfer of energy. [Pg.167]

The classical model does not explain the interaction of molecular vibrations with light this requires consideration of the quantum-mechanical oscillator for which the wave equation is ... [Pg.50]

A number of fairly rugged on-line instruments are available to follow the emulsion density variations. Examples include nuclear instruments and instruments based on mechanical oscillator techniques (Kratky et aL, 1973). By utilizing the density difference between the unreacted monomer and the putymer (providing a reasonable difference exists) the reactor conversion can then be calculated via... [Pg.346]

Mechanical oscillations of >18,000 Hz are referred to as ultrasound. In solid bodies, sound waves spread longitudinally as well as transversally in fluids, gases or body tissue, however, waves only spread longitudinally. The average velocity of sound conduction (v) in tissues is approximately 1,500 m/sec. [Pg.126]

Cady in World War II realized that such a mechanical resonance of a vibrating crystal could be used in frequency control. This discovery had an important influence on radio communications.Alternating electric fields, such as those generated by the radio tubes of the time, were applied to plates of piezoelectric crystals and the expansions and contractions of the plates were caused to react on electrical circuits. If the natural frequency of the mechanical vibration of the quartz plate coincided with the frequency of oscillation of the electric circuit, resonance between the two took place and energy was acquired by the mechanical oscillators. Later. Rochelle salt and barium titanate, which are each both ferroelectric and piezoelectric, were used. ° In ferroelectric crystals, the polarization or dipole moment is reversed or reoriented upon application of an electric field. Ferroelasticity is another property displayed by some crystals in which stress can cause the interconversion between two stable orientational states. These physical properties of crystals are of great use in modern technology. [Pg.170]


See other pages where Mechanical oscillation is mentioned: [Pg.65]    [Pg.260]    [Pg.279]    [Pg.474]    [Pg.74]    [Pg.378]    [Pg.368]    [Pg.67]    [Pg.125]    [Pg.257]    [Pg.162]    [Pg.183]    [Pg.179]    [Pg.236]    [Pg.822]    [Pg.199]    [Pg.337]    [Pg.634]    [Pg.501]    [Pg.343]    [Pg.110]    [Pg.200]    [Pg.440]    [Pg.314]    [Pg.1122]    [Pg.257]    [Pg.637]    [Pg.647]    [Pg.6]   
See also in sourсe #XX -- [ Pg.31 ]




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Chemical oscillators developing mechanism

Classical mechanics coupled identical oscillators

Classical mechanics of harmonic oscillator

Coupled oscilator mechanism

Coupled oscillator mechanism

Current oscillation mechanism

Harmonic oscillator classical mechanics

Harmonic oscillator expression, quantum mechanical

Harmonic oscillator quantum mechanics

Harmonic oscillator statistical mechanics

Heisenberg Matrix Quantum Mechanics The Harmonic Oscillator

Mechanical harmonic oscillator analyses

Mechanical oscillation measurement

Mechanical oscillations, ultrasound

Mechanism self-oscillation

Oscillation parameters mechanisms

Oscillations Lotka—Volterra mechanism

Oscillator approximation, quantum mechanical

Oscillator in wave mechanics

Oscillator quantum mechanical

Oscillator strength quantum mechanical relations

Quantum mechanical harmonic oscillator

Quantum mechanics classical harmonic oscillator

Self-oscillating gels, mechanism

Sinusoidal mechanical oscillation

The Oscillator according to Matrix Mechanics

The Oscillator according to Wave Mechanics

The Quantum-Mechanical Harmonic Oscillator

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