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Tubes defined

The tube contains the thermodynamic quantity in an amount M (amount of a substance, thermal energy, etc.), which has a density (concentration, energy density, etc.) p(x) at each point in the tube defined by the relationship... [Pg.93]

Evans, in a numerical simulation exploring primitive paths for random walks which interpeiKtrate an obstade lattice, also found an expoi ntial distribution of surplus sequence lengths A term similar to Eq. 48 appears in tte Doi-Edwards expression for the distribution of chain along a tube defined by a quadratk confinii wtential (Eq. A. 6, Ref. 3). [Pg.86]

Oral feeding should be used whenever possible. Tube feeding (Fig. 4) involves the use of small bore na.so-gastric, nasoduodenal and gastrostomy tubes. Defined diets of homogeneous composition can be continually administered. Tube feeding in this way bypasses problems with oral pathology. [Pg.14]

This screening implies that H(q) has special analyticity properties, and the converse is true. These properties are as follows The quantity H(q) is an analytic function of the complex vector q =q + iq" in a -dimensional tube, defined by the inequality )q" < l/fe. The nearest singularity to real reciprocal space (q" = 0) appears on the surface of the tube. Thus, the screening length is directly related to the analytical properties of H(q). It is clear that, in the standard continuous model for fixed values of b and , e is a function of the chain length however, if S - oo, which corresponds to the semi-dilute limit, the length must have a finite limit. [Pg.624]

Figure 46.20 shows a schematic of an electron processor. The electron processor is a stainless steel vacuum tube in which one or more longitudinal heated-filament electron guns are raised to a potential of several kilovolts. The electrons are then accelerated as they move from the filaments to the perimeter of the tube. A slot in the tube defining the width of the processing zone permits the accelerated electrons to reach a metallic foil window that is thin at ground potential. [Pg.928]

Rotary peristaltic pumps transport fluid through a flexible duct using traveling contraction waves. In a typical rotary peristaltic pump, revolving contact elements close off sections of the flexible tube, defining moving volumes of fluid. Because a moving boundary displaces fluid and induces the flow, rotary peristaltic pumps are an example of positive-displacement pumps. [Pg.2945]

In the Gaylord-Douglas model [57,81] the chains are localized in a tube defined by the interactions with neighboring chains. The first term of the elastic free energy is the same as that of a phantom network model, while the second term accounts for the loss of degrees of freedom of the chains due to chain localization. In the dry network the cross-sectional dimension of the tube is of the order of the hard-core cross-sectional radius of the polymer chain, and the volume of the tube is comparable with the chain molecular volume. The tube volume is considered to be invariant with macroscopic strain, since the molecular volume of the chains is independent of the deformation. The elastic free energy is given by... [Pg.505]

The way in which these graphene sheets are rolled determines the atomic structure of the CNT, which is described in terms of chirality (helicity) of the tube, defined by the chiral vector Ch and chiral angle 6, Fig. 5.3a. The numbers (n, m) are integers and ai and a2 are the unit vectors of the hexagonal lattice of the graphene sheet. [Pg.46]

In contrast to D, the prediction of other viscoelastic properties, such as the friction coefficient f or the zero-shear rate viscosity i/o, requires that the atomistic MD data be mapped upon a mesoscopic theoretical model. For unentangled polymer melts, such a model is the Rouse model, wherein a chain is envisioned as a set of Brownian particles connected by harmonic springs [25,28]. For entangled polymer melts, a better model that describes more accurately their dynamics is the tube or reptation model [26]. According to this model, the motion of an individual chain is restricted by the surrounding chains within a tube defined by the overall chain contour or primitive path. During the lifetime of this tube, any lateral motion of the chain is quenched. [Pg.200]

Figure 33.11 A polymer reptates by moving inside a tube, defined by its neighboring chains. Figure 33.11 A polymer reptates by moving inside a tube, defined by its neighboring chains.
Fig. 13.22. Confinement of a polymer chain s motion in its own tube defined by a fixed network of surrounding chains. Back and forth motion in the tube leads to tube renewal and... Fig. 13.22. Confinement of a polymer chain s motion in its own tube defined by a fixed network of surrounding chains. Back and forth motion in the tube leads to tube renewal and...
Fig. 6.10. Modelling the lateral constraints on the chain motion imposed by the entanglements by a tube . The average over the rapid wriggling motion within the tube defines the primitive path (continuous dark line)... Fig. 6.10. Modelling the lateral constraints on the chain motion imposed by the entanglements by a tube . The average over the rapid wriggling motion within the tube defines the primitive path (continuous dark line)...
Now the fraction of segments in the primitive chain at time t, which is still in the tube defined at time t = 0 (original tube), can be found by integrating Eq. (4.107), yielding... [Pg.118]


See other pages where Tubes defined is mentioned: [Pg.2529]    [Pg.360]    [Pg.74]    [Pg.106]    [Pg.24]    [Pg.191]    [Pg.557]    [Pg.139]    [Pg.67]    [Pg.132]    [Pg.102]    [Pg.67]    [Pg.2529]    [Pg.90]    [Pg.74]    [Pg.360]    [Pg.49]    [Pg.8660]    [Pg.116]    [Pg.962]    [Pg.151]    [Pg.252]    [Pg.160]    [Pg.415]    [Pg.240]    [Pg.243]    [Pg.416]    [Pg.1353]    [Pg.139]    [Pg.181]    [Pg.180]    [Pg.206]   
See also in sourсe #XX -- [ Pg.452 ]




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Stream tube area, defined

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