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Stress-related surface

STRESS-RELATED SURFACE TENSION EFFECTS IN HARD ELASTIC POLYMERS... [Pg.977]

Since the yield function is independent of p, the yield surface reduces to a cylinder in principal stress space with axis normal to the 11 plane. If the work assumption is made, then the normality condition (5.80) implies that the plastic strain rate is normal to the yield surface and parallel to the II plane, and must therefore be a deviator k = k , k = 0. It follows that the plastic strain is incompressible and the volume change is entirely elastic. Assuming that the plastic strain is initially zero, the spherical part of the stress relation (5.85) becomes... [Pg.145]

From (A.81), /3T, = k, and this equation implies that the yield surface in stress space is a circular cylinder of radius k, shown in a FI plane projection in Fig. 5.7(a). The corresponding yield surface in strain space may be obtained by inserting the deviatoric stress relation (5.86) into the yield function (5.92)... [Pg.146]

In Eq. (48), y is the coefficient of surface tension, g is gravitational acceleration and Apm is the difference in mass densities between the aqueous and organic liquids. The interface position z = (r) and the deflection t(r) = — of the interface from its unperturbed position are shown schematically in Fig. 6. Nondimensionalization of Eq. (48) leads to two dimensionless groups that relate electrostatic and gravitational stresses to surface tension. These groups are called the electrostatic and gravitational bond numbers, and are given by [25]... [Pg.267]

The described reactive adhesives are suitable for bonding of nearly all metal and nonmetal materials used in industry, trade and even in the private sector. They are characterized by good to very good adhesive properties on correspondingly prepared surfaces (Section 7.1.2) as well as by stress-related strengths. Some plastics, especially polyethylene, however require special measures regarding their surface pretreatment Here, we refer to Section 9.2. [Pg.42]

Microcantilever deflection changes as a function of adsorbate coverage when adsorption is confined to a single side of a cantilever (or when there is differential adsorption on opposite sides of the cantilever). Using Stoney s formula and equations of bending of a cantilever, a relation can be derived between the cantilever bending and changes in surface stress. Since we do not know the absolute value of the initial surface stress, we can only measure the variation in surface stress. The surface stress variation between top and bottom surface of a cantilever can be written as ... [Pg.252]

In the cube shown in Fig. 3.5. the tensor components for the strain-stress relationship of a 3D-body can be seen. Neglecting the z-coordinate, the tensor reduces from a 3x4 to a 2x2 matrix. The use of the 3D-rheology for related surface problems is only valid if a 3D-analogue for the relaxation is introduced. This is the only way to learn about the surface state in the absence of ideally elastic behaviour of the adsorption layer. [Pg.81]

Other mechanisms, such as adhesive wear and corrosive wear, are considered to be less important in this problem and are not explicitly included in the analysis. The wear is related to the contact stress, deformation, surface coverage of particle and fatigue resistance, each of which is determined and expressed in terms of the material. [Pg.67]

The residual stresses relate to the pressure history in the mould cavity (Fig. 14.20). The step at about 80 bar represents the end of the filling stage. A packing pressure of 450 bar is necessary to obtain a good impression of the bumps on the mould surface. The packing pressure reduces to zero after 1 s. The steep fall in the melt pressure at this stage shows that melt is flowing... [Pg.433]


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