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Neutrals cross sectional area

Observe that this is a geometric property, not to be confused with the modulus of the material, which is a material property. I, c, Z, and the cross-sectional areas of some common cross-sections are given in Fig. 3-1, and the mechanical engineering handbooks provide many more. The maximum stress and defection equations for some common beamloading and support geometries are given in Fig. 3-2. Note that for the T- and U-shaped sections in Fig. 3-1 the distance from the neutral surface is not the same for the top and bottom of the beam. It may occasionally be desirable to determine the maximum stress on the other nonneutral surface, particularly if it is in tension. For this reason, Z is provided for these two sections. [Pg.145]

The adsorption of hafnium species on glass was found to increase with the solution pH and hafnium concentration. The effects on the adsorption of the solution preparation and age were studied and the equilibration time for the adsorption process was determined. The surface area of the glass sample was determined by the B.E.T. method using water vapor. The results are discussed in terms of the hydrolyzed hafnium(IV) species. At equilibrium, nearly monolayer coverage was obtained at pH > 4.5. Under these conditions hafnium is in the solution in its entirety in the form of neutral, soluble Hf(OHspecies. In the close packed adsorption layer the cross-sectional area of this species is 24 A which is nearly the same as for water on silica surfaces. [Pg.52]

Another advantage of hafnium is that, if the adsorption of the neutral species takes place, a close packed monolayer should eventually result owing to the absence of electrostatic repulsion. Knowing the surface area of the adsorbent this would enable one to evaluate the cross-sectional area of the hydrolyzed complex ion. This information has not been available. [Pg.55]

For the sake of simplicity, we may replace the packed segment by a hypothetical open tube of length, Le, that is the same as the distance traveled by the neutral and inert tracer in the packed segment. The lumen of this hypothetical tube, A packed, is assumed to be the same as the free cross-sectional area of the packed column so that Apacked = 7rae, where, ae is the radius of the hypothetical tube. The equivalent length, Le, is determined from the ratio of the conductivities of the packed and the open... [Pg.21]

Sugai er al. (1990) used a quantitative SAR (QSAR) to analyze the correlation.s between chemical structure and eye irritation in rabbits. They claimed 86.3% accuracy in classifying substances with respect to eye irritation. Barratt (1997) described an eye irritation QSAR model for neutral organic compounds. Based on the perturbation of ion transport across the cell membrane being related to dipole moments of the causative substance, the model parameters chosen were log (octanol-water partition coefficient) and the inertial axes / , and (representing the cross-sectional area of the molecule). The results were stated to provide support for the validity of the QSAR model. However, it is hoped that product safety evaluation will not be based solely on QSAR (Ballantync, 1999a),... [Pg.429]

Figure 13.6 shows the relative efficiency of different beam cross sections. Each has the same cross-sectional area and the neutral surface is horizontal. The I beam, of height equal to twice its width, is given a second moment of... [Pg.385]

Figure I 3.6 Relative bending stiffness of beams, of the same cross-sectional area, about the neutral axes shown (beam dimensions in millimeters, with 2 mm wall thickness). Figure I 3.6 Relative bending stiffness of beams, of the same cross-sectional area, about the neutral axes shown (beam dimensions in millimeters, with 2 mm wall thickness).
Sensitivity may be defined according to any transfer function our interest is on impedance sensitivity. The spatial variation of S is the sensitivity field. At the neutral electrode in a unipolar system, J is low, so the contribution of the tissue there wiU be negligible. In a tube with cross-sectional area A and J = I/A constant, Eq. (6.41) reverts to the well-known R = pL/A. For the unipolar hemisphere on the tissue surface, Eq. (6.3) shows that J is proportional to r. From Eq. (6.41), Z is proportional to J p, and the contribution of a... [Pg.166]

The viscous dissipation is a specific power consumption, i.e., power per unit volume. In S.I. units it is expressed in Watts per cubic meter [W/m ]. The heat fiux away from the polymer melt is determined by the heat fiux from the melt to the barrel and screw. If the screw is neutral the heat fiux to the screw is usually small and can be assumed to be negligible. If screw cooling is used, this assumption will not be correct. The heat fiux (heat flow per unit cross-sectional area) for cooling the polymer melt is determined by Fourier s law of conductive heat transport ... [Pg.406]

A = cross sectional area V s distance from neutral axis / = moment of inertia M = torsion moment (torque) d = diameter of shaft... [Pg.495]

Ensure that where the neutral conductor of a distributing main is connected to earth at multiple locations, the minimum restrictions on the cross sectional area of the neutral conductor set out in Regulation 6 are satisfied. [Pg.108]

Required the neutral, in single-phase circuits, to have a cross-sectional area of not less than the phase conductor and, in polyphase circuits, the neutral to be of adequate size for the anticipated current (section 524-02-01). [Pg.125]


See other pages where Neutrals cross sectional area is mentioned: [Pg.449]    [Pg.175]    [Pg.944]    [Pg.289]    [Pg.431]    [Pg.3393]    [Pg.915]    [Pg.296]    [Pg.437]    [Pg.382]    [Pg.413]    [Pg.160]    [Pg.317]    [Pg.177]    [Pg.802]    [Pg.719]    [Pg.884]    [Pg.3328]    [Pg.559]    [Pg.1370]    [Pg.159]    [Pg.115]    [Pg.542]    [Pg.20]    [Pg.296]    [Pg.376]    [Pg.186]    [Pg.204]    [Pg.488]    [Pg.609]    [Pg.301]    [Pg.247]    [Pg.125]    [Pg.24]    [Pg.91]    [Pg.104]    [Pg.598]    [Pg.49]   
See also in sourсe #XX -- [ Pg.125 , Pg.130 , Pg.151 ]




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Cross-sectional area

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