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Deformation and stretching

Glassy state In amorphous plastics, below the Tg, cooperative molecular chain motions are frozen , so that only limited local motions are possible. Material behaves mainly elastically since stress causes only limited bond angle deformations and stretching. Thus, it is hard, rigid, and often brittle. [Pg.638]

In peel separation, the adhesive simply peels away from the surface. Lap shear occurs when the adhered material is subjected to a force that is applied parallel to the bonding plane. Here, the bond becomes deformed and stretched after initial rupture of some portion of the bond. It is a sliding type of failure. In tensile detachment, bond disruption occurs as force is applied at right angles to the bonding surface. Tensile detachment is a ripping type of bond disruption. [Pg.452]

Tubular flow reactors (TFR) deviate from the idealized PFR, since the applied pressure drop creates with viscous fluids a laminar shear flow field. As discussed in Section 7.1, shear flow leads to mixing. This is shown schematically in Fig. 11.9(a) and 11.9(b). In the former, we show laminar distributive mixing whereby a thin disk of a miscible reactive component is deformed and distributed (somewhat) over the volume whereas, in the latter we show laminar dispersive mixing whereby a thin disk of immiscible fluid, subsequent to being deformed and stretched, breaks up into droplets. In either case, diffusion mixing is superimposed on convective distributive mixing. Figure 11.9(c) shows schematically the... [Pg.616]

Fig. 11.9 Types of linear continuous-flow reactors (LCFRs). (a) Continuous plug flow reactor (CPFR) resembling a batch reactor (BR) with the axial distance z being equivalent to time spent in a BR. (b) A tabular flow reactor (TFR) with (tq) miscible thin disk of reactive component deformed and distributed (somewhat) by the shear field over the volume, and (b2) immiscible thin disk is deformed and stretched and broken up into droplets in a region of sufficiently high shear stresses, (c) SSE reactor with (cj) showing laminar distributive mixing of a miscible reactive component initially placed at z = 0 as a thin slab, stretched into a flat coiled strip at z L, and (c2) showing dispersive mixing of an immiscible reactive component initially placed at z — 0 as a thin slab, stretched and broken up into droplets at z — L. Fig. 11.9 Types of linear continuous-flow reactors (LCFRs). (a) Continuous plug flow reactor (CPFR) resembling a batch reactor (BR) with the axial distance z being equivalent to time spent in a BR. (b) A tabular flow reactor (TFR) with (tq) miscible thin disk of reactive component deformed and distributed (somewhat) by the shear field over the volume, and (b2) immiscible thin disk is deformed and stretched and broken up into droplets in a region of sufficiently high shear stresses, (c) SSE reactor with (cj) showing laminar distributive mixing of a miscible reactive component initially placed at z = 0 as a thin slab, stretched into a flat coiled strip at z L, and (c2) showing dispersive mixing of an immiscible reactive component initially placed at z — 0 as a thin slab, stretched and broken up into droplets at z — L.
Since the spectroscopy of this phosphor is incorrectly described in the book on lamp phosphors [2], we add here, also as an illustration of the theory, a few comments on the spectroscopy. In view of its electron configuration (d ), the Mn ion will be octahedrally coordinated. The emission lines are tabulated in Table 6.3. There is a zero-phonon transition (Sect. 2.1) which at low temperatures is followed by vibronic lines due to coupling with the asymmetric Mn -0 deformation and stretching modes, 1/4 and 1/3, respectively. These uneven modes relax the parity selection rule. At room temperature there occur also anti-Stokes vibronics (Pigs. 6.21 and 6.22). The vibrational modes in the excited state and ground state are equal within the experimental accuracy as is to be expected for the narrow A2 transition [25,26]. The intensity ratio of the Stokes and anti-Stokes vibronic lines agrees with the Bose-Einstein distribution [26]. [Pg.128]

Local vibration mode dichroism makes anisotropic (110) por-Si a unique object for the assignment of vibration bands to the corresponding surface modes of porous silicon. The simultaneous examination of deformation and stretching bands makes it possible to validate the existence of H-terminated dimers in por-Si and, moreover, to state the growth of dimers amount after thermal annealing. [Pg.219]

The primary mechanism of chest and abdomen injury is compression of the body at high rates of loading. This causes deformation and stretching of internal organs and vessels. When torso compression exceeds... [Pg.919]

UV irradiation leads to an increase in the intensity of the Si—O stretching bands and the H-Si-Os deformation and stretching bands [236, 251]. This is typical of photooxidation of PS [217]. The decrease in intensity of these four bands after etching in HF indicates the formation of an oxide layer under UV illumination. Its appearance is also accompanied by a reduction in the intensity of all Si-H bands (664, 906, 2087, 2106, and 2140 cm ). Figures 5.24 and 5.25 show the increase of oxide bands and the decrease of SiH bonds upon UV illumination of the PS layer [236, 251]. [Pg.453]

Solid Polymer Behaviour Under Longitudinal Load 249 7.7.2 Plastic Deformation and Stretching... [Pg.249]

Elliott and Ambrose identified absorption bands for polypeptides and proteins at approximately 3505 cm- (2853 nm) as N-H-associated stretching bands and at 4825 cm- (2073 nm) in the overtone region. The main result of their work was to demonstrate that a band at 4840 cm" (2066 nm) is useful for distinguishing the presence of extended vs. folded configurations for polypeptides and proteins even in the presence of liquid-phase water. The band near 4824 cm- (2073 nm) was classified earlier by Glatt and Ellis on work in nylon as a combination band of the N-H deformation and stretching modes. [Pg.106]

Batchelor (1959) developed an expression for the smallest concentration (or temperature) striation based on the argument that for diffusion time scales longer than the Kolmogorov scale, turbulence would continue to deform and stretch the blobs to smaller and smaller lamellae. Only once the lamellae could diffuse at the same rate as the viscous dissipation scale would the concentration striations disappear. The Batchelor length scale is the size of the smallest blob that can diffuse by molecular diffusion in one Kolmogorov time scale. Using the lamellar diffusion time from eq. (13-6) gives... [Pg.769]

It is obvious that the parameters determined in points 1-3 are the same for non-deformed and stretched networks. The remaining characteristics were determined as follows. [Pg.163]

Table 4.1 The characteristics of non-deformed and stretched crosslinked PCP networks [6] ... Table 4.1 The characteristics of non-deformed and stretched crosslinked PCP networks [6] ...

See other pages where Deformation and stretching is mentioned: [Pg.51]    [Pg.277]    [Pg.46]    [Pg.98]    [Pg.66]    [Pg.32]    [Pg.154]    [Pg.585]    [Pg.55]    [Pg.277]    [Pg.155]    [Pg.424]    [Pg.298]    [Pg.206]    [Pg.328]    [Pg.206]    [Pg.302]    [Pg.172]    [Pg.480]    [Pg.404]    [Pg.256]    [Pg.286]    [Pg.80]    [Pg.196]    [Pg.51]    [Pg.766]    [Pg.284]    [Pg.134]    [Pg.412]    [Pg.474]   
See also in sourсe #XX -- [ Pg.135 ]

See also in sourсe #XX -- [ Pg.135 ]




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C—H Bands Stretching and Deformation Frequencies

Plastic Deformation and Stretching

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