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Aperiodic Features

In addition to the semi-regular sites on the surface and core of tropomyosin, related to the binding to actin, there are other specialized binding regions on the molecule. One such feature is described below, and another is discussed in the troponin section. [Pg.130]

Several tentative models of the overlap have been proposed. The structure may involve a parallel four-helix bundle—perhaps where the N-termini form a tightly packed coiled-coil to which more flexible C-terminal a-helices bind (see also Palm et al., 2001). Note that an early model (McLachlan and Stewart, 1975) in which both termini were assumed to be simple two-stranded a-helical coiled-coils, is inconsistent with the available atomic structures of the individual fragments. [Pg.133]

The Troponin Complex and the TnT-Tropomyosin Interaction 1. Structure of Troponin [Pg.134]

Contraction in skeletal and cardiac muscles is triggered by the binding of Ca2+ to the troponin C (TnC) subunit (Fig. 5) of the troponin complex. The other two subunits are troponin I (Tnl), which binds to F-actin and inhibits actomyosin ATPase (for review, see Perry, 1999), and troponin T (TnT), which binds to tropomyosin, linking it to the rest of the troponin [Pg.134]

Compared to TnC, far less was known about the structures of Tnl and TnT. Like TnC, they were both predicted to be highly a-helical. Moreover, long stretches of heptad repeats were recognized in Tnl and TnT so that a specific IT a-helical coiled-coil was suggested for this part of the structure (Parry, 1981 Pearlstone and Smillie, 1981, 1985  [Pg.135]


In summary, the special features of tropomyosin sequence, which has both periodic features for the binding of F-actin and aperiodic features for a number of functions including the binding of troponin, are necessary for its special linkages to the striated-muscle thin filament. [Pg.139]

The common feature of the 3-D electrode structures described above is the intimate intermingling of solid and void space, in either ordered or aperiodic arrangements, with textures covering an extensive range of length scales. This section reviews the experimental methods used to characterize the pore... [Pg.239]

For aperiodic events such as molecular collisions, a characteristic time At ( duration ) can generally be defined so that the acceleration r is significant only during that time, but is zero for t — +oo. It is well known that in such case the associated emission occurs essentially at low frequencies and features a width, A/, consistent with Eq. 2.58,... [Pg.46]

The classical-quantum correspondence also results in useful scaling laws for chaotic states. For the stadium problem the classical correlation functions scale as (2m ) l/z, a feature which is solely a consequence of classical ergodicity. As shown in Fig. 17, quantum states labeled chaotic (according to the aperiodic nature of their correlation function) do obey this scaling relation. Specifically, Fig. 17 displays the correlation lengths (A,/2), defined as... [Pg.419]

The most striking feature of the X-ray data is that there are several meridional maxima, and that these are not orders of a single repeat distance but are aperiodic and also vary in position depending on the monomer ratio. At present there is no information on the monomer sequence distribution from NMR analysis. (The polymer has... [Pg.168]

As in other cases of study of elementary or slightly complex reactions, it is also necessary to confirm the existence of the intermediate in oscillatory reactions by using various techniques such as UV, IR Mass, ESR, Spectra and HPCL. An acceptable test of the level of understanding of a mechanism is by computer simulation. Such a test is by no means unequivocal, but can often reveal gross deficiencies in assumption about a mechanism [38]. More rigorous test of the mechanism would be its capability to predict other characteristic features such as the bifurcation point, aperiodicity and chaos. [Pg.152]

In addition to the crystalline periodic state of matter, a class of materials exists that lacks 3-D translational symmetry and is called aperiodic. Aperiodic materials cannot be described by any of the 230 space groups mentioned above. Nevertheless, they show another type of long-range order and are therefore included in the term crystal . This notion of long-range order is the major feature that distinguishes crystals from amorphous materials. Three types of aperiodic order may... [Pg.33]

Quasicrystals represent the third type of aperiodic materials. Quasiperiodicity may occur in one, two, or three dimensions of physical space and is associated with special irrational numbers such as the golden mean r = (1 -h /5)/2, and = 2 -F V3. The most remarkable feature of quasicrystals is the appearance of noncrystal-lographic point group symmetries in their diffraction patterns, such as 8/mmm, lO/mmm, l2/mmm, and 2lm35. The golden mean is related to fivefold symmetry via the relation r = 2 cos( r/5) r can be considered as the most irrational number, since it is the irrational number that has the worst approximation by a truncated continued fraction,... [Pg.35]

We can summarize that the great advantage of NSE spectroscopy lies in investigations of aperiodic relaxation dynamics. On mesoscopic time scales well separated from atomic time scales, these processes show broad quasi-elastic features in frequency space, but a featureless decaying structure in the time domain. [Pg.115]


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Aperiodicity

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