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Drive frequency

Products. Vibration isolators typically are selected to have a static deflection, under load, that yields a natural frequency no more than one-third the lowest driving frequency that must be isolated (see Eig. 7). The supporting stmcture must have sufficient stiffness so it does not deflect under the load of the supported equipment by more than one-tenth the deflection of the isolator itself (6). In addition to static deflection requirements, vibration isolators are selected for a particular appHcation according to their abiHty to carry an imposed load, and to withstand the environment in which they are used (extreme temperatures, chemical exposure, etc). [Pg.319]

Forced (resonant) vibration. In forced vibration the usual driving frequency in rotating machinery is the shaft speed or multiples of this speed. [Pg.203]

A beat can occur as the sum or difference of two frequencies. The sum or difference of any resonant frequency and a compressor driving frequency must be equal to some low value, possibly only V2 cycle per sec or less. Therefore, only two frequencies or possible harmonics of these frequencies, which vary by a value of less than 2 cycles per sec, will be harmful as far as vibration is concerned for many, not all cases. It is important that risers be given close attention in... [Pg.610]

At very low frequencies the movement of the panel will be controlled by the stiffness, as inertia is a dynamic force and cannot come into effect until the panel has measurable velocity. Stiffness controls the performance of the panel at low frequencies until resonance occurs. As the driving frequency increases, the resonance zone is passed and we enter the mass-controlled area. The increase in the sound-reduction index with frequency is approximately linear at this point, and can be represented by Figure 42.8. [Pg.658]

LDV, PM, and microphone output voltages are simultaneously recorded at a sampling frequency/a = 16,384 Hz during a period of 2 s. It is thus possible to record at least 100 periods for the lowest driving frequency/g = 50 Hz... [Pg.84]

Figure 3. AFM images of the silver nanoparticles on the Xi02(l 00) single crystal at the deposition times of (a) 15s and (b) 180 s. The images were recorded in a tapping mode with driving frequency of 110-150 kHz at a scan rate of 1 Hz by using a silicon cantilever with a normal spring constant of 15Nm (SI-DF20, Seiko instruments). Figure 3. AFM images of the silver nanoparticles on the Xi02(l 00) single crystal at the deposition times of (a) 15s and (b) 180 s. The images were recorded in a tapping mode with driving frequency of 110-150 kHz at a scan rate of 1 Hz by using a silicon cantilever with a normal spring constant of 15Nm (SI-DF20, Seiko instruments).
Figure 22. Signal-to-noise ratio as a function of driving frequency. Inset. SNR as a function of kT. Figure 22. Signal-to-noise ratio as a function of driving frequency. Inset. SNR as a function of kT.
In order to study the resonant behavior of spectral density, let us plot the SNR as function of driving frequency go. From Fig. 22 one can see, that SNR as function of co has strongly pronounced maximum. The location of this maximum at co = mlnax approximately corresponds to the timescale matching condition mlnax 7i/Tmm, where Tmm is the minimal transition time from one state to another one. [Pg.430]

The trajectories of low-mass ions in a QIT were shown to be similar to those observed for charged aluminum dust particles. [146-149] Wuerker recorded Lis-sajous trajectories, superimposed by the RF drive frequency, as a photomicrograph (Fig. 4.44). [146] The complex motion of the ions is the result of the two superimposed secular oscillations in r and r direction. [Pg.157]

Figure 24.5 Variation in mean temperature Tmean (1), mean mole fraction X112O (2), RMS temperature at the driving frequency fo Trms (3), and luminosity L (4), with relative phase of fuel and air, 6 tuei in the forced 5-kilowatt combustor. Normalization values Tmean = 1740, AH2O = 0.105, and Trms = 60 K. Steady parameters = 0.75, fo = 100 Hz, Aair = 25 W, and Atuei = 1.1 W. Vertical dotted lines correspond to relative phase values which yield Trms values greater than... Figure 24.5 Variation in mean temperature Tmean (1), mean mole fraction X112O (2), RMS temperature at the driving frequency fo Trms (3), and luminosity L (4), with relative phase of fuel and air, 6 tuei in the forced 5-kilowatt combustor. Normalization values Tmean = 1740, AH2O = 0.105, and Trms = 60 K. Steady parameters <j> = 0.75, fo = 100 Hz, Aair = 25 W, and Atuei = 1.1 W. Vertical dotted lines correspond to relative phase values which yield Trms values greater than...
Attempts have been made to identify primitive motions from measurements of mechanical and dielectric relaxation (89) and to model the short time end of the relaxation spectrum (90). Methods have been developed recently for calculating the complete dynamical behavior of chains with idealized local structure (91,92). An apparent internal chain viscosity has been observed at high frequencies in dilute polymer solutions which is proportional to solvent viscosity (93) and which presumably appears when the external driving frequency is comparable to the frequency of the primitive rotations (94,95). The beginnings of an analysis of dynamics in the rotational isomeric model have been made (96). However, no general solution applicable for all frequency ranges has been found for chains with realistic local structure. [Pg.27]

Systematic departures from the Zimm moduli are observed at high frequencies (93, 117). These deviations appear to stem from the expected inadequacies of spring-bead models when the driving frequency approaches the frequency of the primitive backbone motions. The effects are attributed to a local resistance to the articulations of the chain which are required to bring about configurational... [Pg.39]

Amongst different channels of the energy dissipation, the most relevant are the sample viscosity, the contact friction, and the adhesion hysteresis. When the drive frequency is chosen to be CQ0, the power that is dissipated when the tip periodically interacts with the sample can be written as... [Pg.87]

Fig. 41. Two independent measurements of force spectra of the MAC mode SFM at OMCTS-graphite interface. The amplitude of oscillation of the magnetic cantilever driven by an external magnetic field oscillates in both approaching (solid line) and retracting (dotted line) curves in the region of a few nanometers away from the surface due to ordered layers of OM-CTS molecules at the interface. The period of oscillation 8.2 A reflects the dimension ol OMCTS molecules along the direction perpendicular to the layers, a Driving frequency 500 Hz, scan rate 2.8 nm/s. b 200 Hz and 1.6 nm/s. The arrows on the plots correspond to repulsive-force maxima. Reproduced from [183]... Fig. 41. Two independent measurements of force spectra of the MAC mode SFM at OMCTS-graphite interface. The amplitude of oscillation of the magnetic cantilever driven by an external magnetic field oscillates in both approaching (solid line) and retracting (dotted line) curves in the region of a few nanometers away from the surface due to ordered layers of OM-CTS molecules at the interface. The period of oscillation 8.2 A reflects the dimension ol OMCTS molecules along the direction perpendicular to the layers, a Driving frequency 500 Hz, scan rate 2.8 nm/s. b 200 Hz and 1.6 nm/s. The arrows on the plots correspond to repulsive-force maxima. Reproduced from [183]...

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