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Nucleus matrix

Here AG is the activation free energy for motion across the nucleus-matrix interface, Vq is the number of times per second a molecule attempts this free energy barrier, and Ny is the number of unassociated molecules per unit volume. [Pg.174]

Here D is the kinetic coefficient for molecular transport across the nucleus-matrix interface and is the molecular diameter. This expression reduces to Eq. (5) when molecular motion at the interface is treated as an activated process ... [Pg.175]

In interpreting observations of nucleation phenomena the activation energy for transport across the nucleus-matrix interface AG has generally been equated with that for transport in bulk liquid, AG. In principle these... [Pg.175]

In contrast, for glass-forming liquids in the high viscosity region, transport in the liquid is difficult and the kinetic factor is quite small. The effect of this lower mobility on the nucleation frequency will be considered later in the present section. It should first be noted, however, that for many glassforming systems the assumption of a similarity between the transport process at the nucleus-matrix interface and transport in bulk liquid does not sufficiently specify the kinetic factor. The difficulty is related to the lack of reliable measurements of liquid diffusivity and the absence of a satisfactory model for relating this diffusivity to other properties of the materials. [Pg.176]

Here is the number of molecules in the surface of the critical nucleus, v = D jal is the frequency of molecular transport at the nucleus-matrix interface and is the number of molecules in the critical nucleus given by Eq. (2). [Pg.178]

Next, we shall consider four kinds of integrals. The first is the expectation value of the Coulomb potential by one nucleus for one of the primitive basis function centered at that nucleus. The second is the expectation value of the Coulomb potential by one nucleus for one of the primitive basis function centered at a different point (usually another nucleus). Then, we will consider the matrix element of a Coulomb term between two primitive basis functions at different centers. The third case is when one basis function is centered at the nucleus considered. The fourth case is when both basis functions are not centered at that nucleus. By that we mean, for two Gaussian basis functions defined in Eqs. (73) and (74), we are calculating... [Pg.413]

It is first transfonned to mass-dependent coordinates by a G matrix eontaining the inverse square root of atomic masses (note that atomic, not nuclear, masses are used, this is in line with the Bom-Oppenheimer approximation that the electrons follow the nucleus). [Pg.312]

The above qualitative conclusions made on the basis of the results of [116, 124-127] correlate with the results of [129,130] in which the calculation is based on composite models with nucleus-shell inclusions. The authors illustrate this with the calculation of a system consisting of a hard nucleus and elastomeric shell in a matrix of intermediate properties, and a system where the nucleus and matrix properties are identical whereas the shell is much more rigid. The method may, however, be also applied to systems with inclusions where the nucleus is enclosed in a multi layer shell. Another, rather unexpected, result follows from [129,130] for a fixed inclusions concentration, the relative modulus of the system decreases with increasing nucleus radius/inclusion radius ratio, that is with decreasing shell thickness. [Pg.16]

The Rieske protein in mitochondrial bci complexes is assembled when the protein is incorporated into the complex. The Rieske protein is encoded in the nucleus and synthesized in the cytosol with a mitochondrial targeting presequence, which is required to direct the apoprotein to the mitochondrial matrix. The C-terminus is then targeted back to the outside of the inner mitochondrial membrane where the Rieske cluster is assembled. In addition, the presequence is removed and the protein is processed to its mature size after the protein is inserted into the bci complex. In mammals, the presequence is cleaved in a single step by the core proteins 1 and 2, which are related to the general mitochondrial matrix processing protease (MPP) a and (3 subunits the bovine heart presequence is retained as a 8.0 kDa subunit of the complex (42, 107). In Saccharomyces cerevis-iae, processing occurs in two steps Initially, the yeast MPP removes 22 amino acid residues to convert the precursor to the intermediate form, and then the mitochondrial intermediate protease (MIP) removes 8 residues after the intermediate form is in the bci complex (47). Cleavage by MIP is independent of the assembly of the Rieske cluster Conversion of the intermediate to the mature form was observed in a yeast mutant that did not assemble any Rieske cluster (35). However, in most mutants where the assembly of the Rieske cluster is prevented, the amount of Rieske protein is drastically reduced, most likely because of instability (35, 44). [Pg.144]

Figure 27 Adamantane nucleus with amino acid substituents creates a peptidic matrix [151], The represented structure is Glu4-Glu2-Glu-[ADM]-Glu-Glu2-Glu4. Figure 27 Adamantane nucleus with amino acid substituents creates a peptidic matrix [151], The represented structure is Glu4-Glu2-Glu-[ADM]-Glu-Glu2-Glu4.
One-step hydroxylation of aromatic nucleus with nitrous oxide (N2O) is among recently discovered organic reactions. A high eflSciency of FeZSM-5 zeolites in this reaction relates to a pronounced biomimetic-type activity of iron complexes stabilized in ZSM-5 matrix. N2O decomposition on these complexes produces particular atomic oj gen form (a-oxygen), whose chemistry is similar to that performed by the active oxygen of enzyme monooxygenases. Room temperature oxidation reactions of a-oxygen as well as the data on the kinetic isotope effect and Moessbauer spectroscopy show FeZSM-5 zeolite to be a successfiil biomimetic model. [Pg.493]

Independent of specific theoretical models for the phonon spectrum of a solid matrix, the recoil-free fraction can be given in terms of the y-energy Ej and the mean local displacement of the nucleus from its equilibrium position ([2] in Chap. 1) [5] ... [Pg.14]

The Hamiltonian operator for the electric quadrupole interaction, 7/q, given in (4.29), coimects the spin of the nucleus with quantum number I with the EFG. In the simplest case, when the EFG is axial (y = Vyy, i.e. rf = 0), the Schrddinger equation can be solved on the basis of the spin functions I,mi), with magnetic quantum numbers m/ = 7, 7—1,. .., —7. The Hamilton matrix is diagonal, because... [Pg.92]

FC as sensor molecule has been used to investigate the low-energy mobility, i.e., the nature of the Boson peak and of the trawi-Boson dynamics, of toluene, ethylbenzene, DBF and glycerol glasses [102]. The spectator nucleus Fe is at the center of mass of the sensor molecule FC. In this way, rotations are disregarded and one selects pure translational motions. Thus, the low-energy part of the measured NIS spectra represents the DOS, g(E), of translational motions of the glass matrix (below about 15 meV in Fig. 9.39a). [Pg.528]

Several aryl esters of 6-chloromethyl-2-oxo-2//-l -benzopyran-3-carboxylic acid act as human Lon protease inhibitors (alternate substrate inhibitors)46 without having any effect on the 20S proteasome. Proteasomes are the major agents of protein turnover and the breakdown of oxidized proteins in the cytosol and nucleus of eukaryotic cells,47 whereas Lon protease seems to play a major role in the elimination of oxidatively modified proteins in the mitochondrial matrix. The coumarin derivatives are potentially useful tools for investigating the various biological roles of Lon protease without interfering with the proteasome inhibition. [Pg.368]


See other pages where Nucleus matrix is mentioned: [Pg.455]    [Pg.237]    [Pg.459]    [Pg.559]    [Pg.45]    [Pg.74]    [Pg.455]    [Pg.237]    [Pg.459]    [Pg.559]    [Pg.45]    [Pg.74]    [Pg.2098]    [Pg.240]    [Pg.125]    [Pg.84]    [Pg.120]    [Pg.630]    [Pg.125]    [Pg.415]    [Pg.103]    [Pg.292]    [Pg.378]    [Pg.242]    [Pg.164]    [Pg.100]    [Pg.1016]    [Pg.243]    [Pg.80]    [Pg.87]    [Pg.160]    [Pg.316]    [Pg.387]    [Pg.111]    [Pg.15]    [Pg.125]    [Pg.155]    [Pg.47]    [Pg.185]    [Pg.585]    [Pg.586]   
See also in sourсe #XX -- [ Pg.3 , Pg.266 , Pg.268 , Pg.269 , Pg.279 ]




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Bare-Nucleus Matrix

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