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Internal rotor

Figure C 1.3.4. The real pattern of intennolecular bending energy levels for Ar-HCl (left) compared witli tire pattern expected for a free internal rotor (centre) and a near-rigid bender (right). The allowed transitions are shown in each case. (Taken from 1191.)... Figure C 1.3.4. The real pattern of intennolecular bending energy levels for Ar-HCl (left) compared witli tire pattern expected for a free internal rotor (centre) and a near-rigid bender (right). The allowed transitions are shown in each case. (Taken from 1191.)...
Adaptability Expander internals (rotors, impellers, inlet nozzles, ete.) ean be redesigned at moderate eost to aeeommodate ebanges in proeess eonditions, sueb as lower pressure, ebanging gas eomposition, and flowrate. [Pg.41]

Whirl from fluid trapped in the rotor. This type of whirl oeeurs when liquids are inadvertently trapped in an internal rotor eavity. The meehanism of this instability is shown in Figure 5-24. The fluid does not flow in a radial direetion but flows in a tangential direetion. The onset of instability oeeurs between the first and seeond eritieal speeds. Table 5-4 is a handy summary for both avoidanee and diagnosis of self-exeitation and instabilities in rotating shafts. [Pg.210]

The second interface design that was developed for use with yu-SEC-CZE used the internal rotor of a valve for the collection of effluent from the SEC microcolumn. The volume collected was reduced to 500 nL, which increased the resolution when compared to the valve-loop interface (20). However, a fixed volume again presented the same restrictions on the SEC and CZE operating parameters. An entirely different approach to the interface design was necessary to optimize the conditions in both of the microcolumns. [Pg.206]

The key pathway branching competition in this reaction is the isomerization of the initial adduct (I) to either the resonantly stabilized four-member ring intermediate (III), or the three-member ring intermediate (II). Formation of the four-member ring has a lower energy barrier (saddle point 4), but is more entropically constrained, as all the internal rotors of the system are eliminated. [Pg.235]

An important property of chain molecules is that a major contribution to the standard entropy is conformational in nature, i.e. is due to hindered internal rotations around single bonds. This property is most relevant to cyclisation phenomena, since a significant change of conformational entropy is expected to take place upon cyclisation. Pitzer (1940) has estimated that the entropy contribution on one C—C internal rotor amounts to 4.43 e.u, A slightly different estimate, namely, 4.52 e.u. has been reported by Person and Pimentel (1953). Thus, it appears that nearly one-half of the constant CH2 increment of 9.3 e.u. arises from the conformational contribution of the additional C—C internal rotor. [Pg.15]

Figure 12. Comparison of simple RRKM rate-energy curves, using three different loose activated complexes giving the same rates at the energy corresponding to about 10 s" . Calculations are shown for Eq values of 1.86 and 3.10 eV. The three transition states are (a) uniform frequency multiplier of 0.9 (—) (b) four low-frequency vibrations (—) (c) low-frequency vibration to internal rotor ( -). The corresponding values are as follows 1.86 eV, (a) = 8.2 eu, (b) = 4.9 eu, (c) = 1.6 eu 3.10 eV (a) = 6.9 eu, (b) = 4.9 eu, (c) = 2.9 eu. Also shown is the semiclassical RRK functional form... Figure 12. Comparison of simple RRKM rate-energy curves, using three different loose activated complexes giving the same rates at the energy corresponding to about 10 s" . Calculations are shown for Eq values of 1.86 and 3.10 eV. The three transition states are (a) uniform frequency multiplier of 0.9 (—) (b) four low-frequency vibrations (—) (c) low-frequency vibration to internal rotor ( -). The corresponding values are as follows 1.86 eV, (a) = 8.2 eu, (b) = 4.9 eu, (c) = 1.6 eu 3.10 eV (a) = 6.9 eu, (b) = 4.9 eu, (c) = 2.9 eu. Also shown is the semiclassical RRK functional form...
Energy barriers for internal rotation have been derived, especially during the 1950s, by analyzing (68M12 68M13) microwave spectra of molecules. The method works with molecules with a permanent dipole moment and in the gas phase. Limitations are dictated by the molecular size. The barriers are obtained from rotational energy levels of the molecule as a whole, perturbed by the internal rotor. When different conformers are present in the sample and their interconversion is slower than microwave absorption (barriers smaller than 20 kJ mol can be measured), the spectrum is just a superposition of the lines of the separate species which can be qualitatively and quantitatively determined. [Pg.79]

Figure 8.26. Internal rotor potential for the H20-C02 complex (upper panel). The dotted line corresponds to ab initio scaled calculation. The lower panel shows the variation in the intermolecular CO bond with internal rotation angle. (From Block et al. [1992].)... Figure 8.26. Internal rotor potential for the H20-C02 complex (upper panel). The dotted line corresponds to ab initio scaled calculation. The lower panel shows the variation in the intermolecular CO bond with internal rotation angle. (From Block et al. [1992].)...
Nesbitt, D.J., Lovejoy, C.M., Lindemann, T.G., ONeil, S.V., and Clary, D.C. (1989). Slit jet infrared spectroscopy of NeHF complexes Internal rotor and. /-dependent predissociation dynamics, J. Chem. Phys. 91, 722-731. [Pg.400]

Internal Rotation in Double Internal Rotor Molecules the Microwave Spectrum of Dimethyl Silane. J. chem. Physics 31, 547—548 (1959). [Pg.53]

The density of states and partition function may easily be derived from this result, which is similar to that of the symmetry axis of a symmetric top, differing only in the appearance of the reduced moment of inertia. Also, the equations for a doubly degenerate internal rotor may be obtained from those for a linear molecule by substituting /red for the moment of inertia. [Pg.338]

Similar methods may be used for individual rotors, for symmetric tops and for systems containing internal rotors, as long as the exact partition function... [Pg.37]


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