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Rotational energy/temperature

Caution During a sininlation, solvent temperature may increase wh ile th e so In te cools. This is particii larly true of sm all solven t molecules, such as water, that can acquire high translational and rotational energies. In contrast, a macromolecule, such as a peptide, retains most of its kinetic energy in vibrational modes. This problem rem ains un solved, an d this n ote of cau tion is provided to advise you to give special care to simulations using solvent. [Pg.75]

The FAB source operates near room temperature, and ions of the substance of interest are lifted out from the matrix by a momentum-transfer process that deposits little excess of vibrational and rotational energy in the resulting quasi-molecular ion. Thus, a further advantage of FAB/LSIMS over many other methods of ionization lies in its gentle or mild treatment of thermally labile substances such as peptides, proteins, nucleosides, sugars, and so on, which can be ionized without degrading their. structures. [Pg.81]

In addition, for two coaxial armchair tubules, estimates for the translational and rotational energy barriers (of 0.23 meV/atom and 0.52 meV/atom, respectively) vvere obtained, suggesting significant translational and rotational interlayer mobility of ideal tubules at room temperature[16,17]. Of course, constraints associated with the cap structure and with defects on the tubules would be expected to restrict these motions. The detailed band calculations for various interplanar geometries for the two coaxial armchair tubules basically confirm the tight binding results mentioned above[16,17]. [Pg.33]

At very low temperatures the rotational energy, being subject to the law of ergonic distribution, will vanish, and hence Cr will approach the value fR in the case of hydrogen the molecular heat has been experimentally found by Eucken (12) to have the value 2 98 in liquid air. [Pg.535]

This contrasts with relation (5.16), which led to a non-physical conservation law for J. Eqs. (5.28) and Eq. (5.30) make it possible to calculate in the high-temperature limit the relaxation of both rotational energy and momentum, avoiding any difficulties peculiar to EFA. In the next section we will find their equilibrium correlation functions and determine corresponding correlation times. [Pg.163]

This universality is peculiar for the high-temperature approximation, which is valid for //J < 1 only. For sufficiently high temperature the quantum theory confirms the classical Langevin theory result of J-diffusion, also giving xj = 2xE (see Chapter 1). This relation results from the assumed non-adiabaticity of collisions and small change of rotational energy in each of them ... [Pg.165]

Rotational quanta are seen to be larger than the translational by many orders of magnitude, but they are still small relative to average classical energies (kT = 4 x 10—21J at 300 K). The quanta are large enough to be observed, but even at room temperature rotational energies approach classical predictions. At low temperatures however, classical predictions can be seriously in error. [Pg.271]

The broad and nearly universal applicability of the cinchonan carbamate CSPs for chiral acid separations is further corroborated by successful enantiomer separations of acidic solutes having axial and planar chirality, respectively. For example, Tobler et al. [124] could separate the enantiomers of atropisomeric axially chiral 2 -dodecyloxy-6-nitrobiphenyl-2-carboxylic acid on an C-9-(tert-butylcarbamoyl)quinine-based CSP in the PO mode with a-value of 1.8 and Rs of 9.1. This compound is stereolabile and hence at elevated temperatures the two enantiomers were interconverted during the separation process on-column revealing characteristic plateau regions between the separated enantiomer peaks. A stopped-flow method was utilized to determine the kinetic rate constants and apparent rotational energy barriers for the interconversion process in the presence of the CSP. Apparent activation energies (i.e., energy barriers for interconversion) were found to be 93.0 and 94.6 kJ mol for the (-)- and (-l-)-enantiomers, respectively. [Pg.84]


See other pages where Rotational energy/temperature is mentioned: [Pg.3004]    [Pg.3011]    [Pg.112]    [Pg.31]    [Pg.813]    [Pg.23]    [Pg.60]    [Pg.59]    [Pg.321]    [Pg.300]    [Pg.301]    [Pg.534]    [Pg.175]    [Pg.521]    [Pg.521]    [Pg.655]    [Pg.7]    [Pg.137]    [Pg.155]    [Pg.159]    [Pg.163]    [Pg.175]    [Pg.169]    [Pg.255]    [Pg.151]    [Pg.305]    [Pg.80]    [Pg.60]    [Pg.70]    [Pg.266]    [Pg.90]    [Pg.182]    [Pg.51]    [Pg.75]    [Pg.70]    [Pg.259]    [Pg.675]    [Pg.49]    [Pg.340]   
See also in sourсe #XX -- [ Pg.95 , Pg.153 ]




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Energy rotational

Energy temperatures

Rotating energy

Rotation energy

Temperature rotation

Temperature rotational

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