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Thin Rod

Fine Powder Resins. Fine powder PTFE resins are extremely sensitive to shear. They must be handled gendy to avoid shear, which prevents processing. However, fine powder is suitable for the manufacture of tubing and wire insulation for which compression molding is not suitable. A paste-extmsion process may be appHed to the fabrication of tubes with diameters from fractions of a millimeter to about a meter, walls from thicknesses of 100—400 )J.m, thin rods with up to 50-mm diameters, and cable sheathing. Calendering unsintered extmded soHd rods produces thread-sealant tape and gaskets. [Pg.354]

FIG. 11 Pore-size distributions, (a) Spherical molecules in various pore types, (b) thin rods in various pore types. (Reprinted with permission from Ref. 135, Copyright 1968, American Chemical Society.)... [Pg.553]

Figure 1. Exclusion effect in cylindrical cavities (1) ((A) hard sphere of radius r (B) thin rod of length Li in two orientations in the plane of the cross section (C)... Figure 1. Exclusion effect in cylindrical cavities (1) ((A) hard sphere of radius r (B) thin rod of length Li in two orientations in the plane of the cross section (C)...
Devitrified glass should be pulled out of a joint with forceps or a glass rod, and if this leaves a thin-walled joint extra glass can be built on using thin rod. [Pg.37]

The first stage of the project was to develop the technology for coilable material, that is, wire and thin rod. The company later developed the technology to handle rigid steel. [Pg.27]

The scaling exponent a can be related to the particle shape. One finds a = 2,0, 0.5, and 0.8 for a thin rod, solid sphere, ideal chain, and swollen chain, respectively. For most polymers K and a have been tabulated [23]. For a monodisperse sample Equation (36) can be used for a crude determination of the molar mass ... [Pg.218]

For solutes comprising thin rod-like molecules the analysis of Holtzer127 for the asymptotic reciprocal scattering function yields ... [Pg.196]

For solid bodies of hard spheres, flat discs and rigid rods one has df=d =3 for hard spheres df=d2=2 for flat discs dj =di=l for thin rods... [Pg.150]

Goethite Adcular Stars (twins), hexagons, bipyramids, cubes, thin rods... [Pg.64]

For an infinitely thin rodlike polymer for which d/L = de/Le = 0, we have fi = F 0 = Fx0 = D 0/D = 1, and Eq. (46) reduces to Teraoka and Hay-aka wa s original expression [107] of Dx for rodlike polymers. At high concentrations, the results from the Green function method approach the one from the cage model [107], Teraoka [110] calculated stochastic geometry and probability of the entanglement for infinitely thin rods by use of the cage model, and evaluated px to be... [Pg.125]

In the infinitely thin rod limit, Eq. (50) reduces to Teraoka and Hayakawa s original expression of Dr for rodlike polymers [108]. The latter approaches the equation of Dr derived on the cage model [108, 111] at high concentrations. Teraoka et al. [Ill] estimated pr from calculations of stochastic geometry and probability of the entanglement for infinitely thin rods with the cage model, and obtained... [Pg.126]

The rotational diffusion coefficient can be calculated from Eqs. (50) (52) formulated by the Green function method. The Dr/Dr0 values obtained by Doi et al. for infinitely thin rods should be compared with the theory in which Le = L and D]]0/D, = F,0/F10 = fr = b The theoretical solid curve in Fig. 16b shows a favorable comparison with the simulation data. [Pg.134]

Values of B calculated from the ordinate intercepts are shown in Fig. 23 as a plot of B/(2q)3 against the number of the Kuhn segments N. For N<4, the data points for the indicated systems almost fall on the solid curve which is calculated by Eq. (78) along with Eqs. (43), (51), (52), and Cr = 0. A few points around N 1 slightly deviate downward from the curve. Marked deviations of data points from the dotted lines for the thin rod limit, obtained from Eq. (78) with Le = L and de = 0, are due to chain flexibility the effect is appreciable even at N as small as 0.5. The good lit of the solid curve to the data points (at N 4) proves that the effect of chain flexibility on r 0 has been properly taken into account by the fuzzy cylinder model. [Pg.142]

It is often desirable to have a separate chamber with a vacuum lock for the purpose of tip exchange and tip manipulation without the need of exposing the FIM chamber to atmosphere. There are many different designs used by different investigators. One employed in the author s laboratory, designed by G. L. Xiao, is shown in Fig. 3.4(c). A tip is mounted on a cone-shaped sapphire piece with a cross-shaped stainless steel thin rod attached at the back end. The tip mounting sapphire piece... [Pg.109]

The length L and diameter d of a rigid rod are related to the major axis a and minor axis b of the equivalent ellipsoid of revolution by a=L and b=(3/2)ll2d. It should be noted that, for actual molecules in solution, the quantity d can be defined only vaguely. With these relations, Simha s equation (64) for the intrinsic viscosity of an elongated ellipsoid of revolution can be rewritten for a thin rod (L/d> 1)... [Pg.110]

Hence, when cut into veneers, either in the direction shown by the dottad lines, or obliquely or longitudinally, it will yield a number of slabs or layers of the same uniform design. The thin rods of glass employed for this purpose are composed of very cosily fusible glass of all possible colors and shades, and arc prepared in manufactories erected expressly for this purpose. [Pg.242]

This equation is compared with the exact equation for infinitely thin rods of length L ... [Pg.266]

The alloys of tin and arsenic are very hard and readily crystallise.11 When the arsenic is not present in excess they are white, sonorous and brittle, and attacked by hydrochloric acid with liberation of arsine. When heated strongly, arsenic volatilises. The electrical conductivity of thin rods, of composition Sn Asg, SnAs and Sn3As2, has been measured12 between -81° and 400° C. In each case it passes through a maximum, at 25°, 0° and - 25° C. respectively. [Pg.76]

In this way, the first-order transition in plates, cubes, and thick rods proceeds in a manner quite different from that in thin rods. Because of the irregular deformation of the sample, it is clearly impossible to measure the swelling curve on these samples with the first method (measuring the characteristic length of the sample with a microscope) as explained in Sect. 3. Even though no clear phase boundary is formed, the coexistence of the swollen and shrunken phases is also realized in these samples. [Pg.21]

Thin rods held at their node points by flexible seals... [Pg.483]


See other pages where Thin Rod is mentioned: [Pg.707]    [Pg.464]    [Pg.222]    [Pg.553]    [Pg.219]    [Pg.276]    [Pg.37]    [Pg.39]    [Pg.65]    [Pg.76]    [Pg.86]    [Pg.109]    [Pg.147]    [Pg.32]    [Pg.115]    [Pg.273]    [Pg.218]    [Pg.7]    [Pg.114]    [Pg.113]    [Pg.136]    [Pg.171]    [Pg.9]    [Pg.222]    [Pg.908]    [Pg.389]    [Pg.242]    [Pg.266]    [Pg.266]    [Pg.266]    [Pg.1474]   


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Functions for Specific Geometric Shapes Sphere, Ellipsoid, Random Coil and Thin Rod

Infinitely thin rod

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