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Rotational damping rate

The effect of rotational constant mismatches on vibrational quantum beats43 is the subject of this subsection. We first review theoretical results that show that the qualitative effect of such mismatches is to increase the apparent damping rate of quantum beat envelopes relative to the decay rate of the unmodulated portion of a decay and that such beat damping rates increase with increasing rotational temperature. We then review results that show that such effects on beat damping are consistent with experiment. [Pg.334]

The rated, or design, load of a machine establishes the following elements (1) spring constant, (2) stiffness of the rotating element, and (3) damping coefficient of its support system. Therefore, when load varies from design. [Pg.718]

Fig. 7. (A) The WEFT sequence in this sequence the tt pulse is applied to rotate all of the magnetization (i.e. both solute and solvent) to the -z-axis. A delay (I>np) of sufficient length is used to allow the water magnetization to relax to the origin ( >np = InfZ) ) whilst during the same period, by virtue of faster longitudinal relaxation, the solute resonances have reached thermal equilibrium. An excitation pulse (represented here as a tj/2 pulse) is then applied and an almost water-free spectrum is acquired. However, in the presence of radiation damping the water quicldy returns nonexponentially to the equilibrium position at a similar rate to the solute nuclei (see Fig. 2). However, if during D p a series of n very weak and evenly spaced gradient pulses are applied so as to inhibit the effects of radiation damping, the water relaxes according to its natural spin-lattice relaxation rate. This is the basis of the Water-PRESS sequence (B). An example of a spectrum obtained with Water-PRESS is shown in Fig. IB and Fig. 6. Fig. 7. (A) The WEFT sequence in this sequence the tt pulse is applied to rotate all of the magnetization (i.e. both solute and solvent) to the -z-axis. A delay (I>np) of sufficient length is used to allow the water magnetization to relax to the origin ( >np = InfZ) ) whilst during the same period, by virtue of faster longitudinal relaxation, the solute resonances have reached thermal equilibrium. An excitation pulse (represented here as a tj/2 pulse) is then applied and an almost water-free spectrum is acquired. However, in the presence of radiation damping the water quicldy returns nonexponentially to the equilibrium position at a similar rate to the solute nuclei (see Fig. 2). However, if during D p a series of n very weak and evenly spaced gradient pulses are applied so as to inhibit the effects of radiation damping, the water relaxes according to its natural spin-lattice relaxation rate. This is the basis of the Water-PRESS sequence (B). An example of a spectrum obtained with Water-PRESS is shown in Fig. IB and Fig. 6.
These results were measured with an automated torsion pendulum apparatus. A rectangular sample strip of 50 x 10 x 1 mm. acted in combination with a steel suspension wire and a rotating mass as a visco-elastic spring. The measurements were performed while the sample temperature continously increased at a rate of l°C/minute. The storage shear (6 ) modulus and the loss shear (G ) modulus were determined from the free, damped vibrations (frequency about 0.5 Hz.) according to (4) ... [Pg.97]

Figure 4-a illustrates how p spin in Mu and Mu evolves in a transverse magnetic field. The frequency of Mu evolution is at the limit of the time resolution and is not observed. The Mu polarization looks as if depolarized, and this is called hf relaxation , i.e. the relaxation that occurs at the rate of the hf freqiKncy. Figure 4-b is a typical asymmetry spectrum of pS Rotation measured at 18G, where the evolutions of Mu and diamagnetic muon are observed superimposed. (Note the difference of the time scale from Fig. 4a). The fast damping of the Mu asymmetry is apparent, and is caused by the two sli tly different frequencies of Mu precessions. Thus it is customary to measure the u evolution in a much lower field ( 3G) in which such a two-frequency splitting is not significant. The precession of the diamagnetic muons is usually measured around lOOG to see more p rotations. Figure 4-a illustrates how p spin in Mu and Mu evolves in a transverse magnetic field. The frequency of Mu evolution is at the limit of the time resolution and is not observed. The Mu polarization looks as if depolarized, and this is called hf relaxation , i.e. the relaxation that occurs at the rate of the hf freqiKncy. Figure 4-b is a typical asymmetry spectrum of pS Rotation measured at 18G, where the evolutions of Mu and diamagnetic muon are observed superimposed. (Note the difference of the time scale from Fig. 4a). The fast damping of the Mu asymmetry is apparent, and is caused by the two sli tly different frequencies of Mu precessions. Thus it is customary to measure the u evolution in a much lower field ( 3G) in which such a two-frequency splitting is not significant. The precession of the diamagnetic muons is usually measured around lOOG to see more p rotations.
ENR prepared from chemical modification of NR latex has recently been commercialized. ENR was claimed to have oil resistance property, low gas permeability and more anti-oxidizing and damping than NR. Up to now, many research works have studied its applications and their blends with other polymers such as in this case, the blend between ENR and neoprene (CR) of which the effect of blending ratio on processability of ENR/CR blend was studied by Chiu et al Mastication of ENR (ENR-50, Malaysian Rubber Producers Research Association), CR (ES-2-16K, Du Pont), vulcanizing agent, accelerator, and other related ingredients was carried out in a pressurized kneader (SYD-5, Star-King Enterprise Co., Taiwan) for 17 min under a rotation rate of 77 rpm. Each sample s composition was listed in Table 18.7. [Pg.449]


See other pages where Rotational damping rate is mentioned: [Pg.305]    [Pg.305]    [Pg.18]    [Pg.212]    [Pg.210]    [Pg.235]    [Pg.438]    [Pg.385]    [Pg.514]    [Pg.504]    [Pg.92]    [Pg.97]    [Pg.186]    [Pg.114]    [Pg.566]    [Pg.567]    [Pg.155]    [Pg.284]    [Pg.300]    [Pg.301]    [Pg.106]    [Pg.400]    [Pg.68]    [Pg.403]    [Pg.25]    [Pg.228]    [Pg.116]    [Pg.311]    [Pg.318]    [Pg.2]    [Pg.24]    [Pg.188]    [Pg.234]    [Pg.151]    [Pg.7176]    [Pg.51]    [Pg.126]    [Pg.366]    [Pg.502]    [Pg.374]    [Pg.26]    [Pg.26]    [Pg.2178]    [Pg.911]    [Pg.325]   
See also in sourсe #XX -- [ Pg.305 ]




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Rotation rate

Rotational rate

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