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Deformation behavior modes

The success of the developed model in predicting uniaxial and equi-biaxi-al stress strain curves correctly emphasizes the role of filler networking in deriving a constitutive material law of reinforced rubbers that covers the deformation behavior up to large strains. Since different deformation modes can be described with a single set of material parameters, the model appears well suited for being implemented into a finite element (FE) code for simulations of three-dimensional, complex deformations of elastomer materials in the quasi-static Emit. [Pg.76]

The micromechanical deformation behavior of SAN copolymers and rubber-reinforced SAN copolymers have been examined in both compression [102] and in tension [103,104]. Both modes are important, as the geometry of the part in a given application and the nature of the deformation can create either stress state. However, the tensile mode is often viewed as more critical since these materials are more brittle in tension. The tensile properties also depend on temperature as illustrated in Figure 13.6 for a typical SAN copolymer [27]. This resin transforms from a brittle to ductile material under a tensile load between 40 and 60 C. [Pg.296]

Bands can often be assigned by studying their frequency behavior when an isotopic substitution is made in the molecule. An obvious case is the effect of N-deuteration, which, for example, results in the replacement of an NH stretch mode near 3300 cm" by an ND stretch mode in the 2500-2400-cm" region or in the disappearance of amide II, III, and V modes (the first two of which involve major contributions from NH ib and the third of which involves NH ob) and the appearance of ND modes at lower frequencies. For modes with minor contributions from NH deformation, normal-mode calculations are a very important guide in assigning bands Calculations for the N-deuterated molecule indicate explicitly the behavior of the residual mode when the NH contribution is removed, as well as how the ND contribution may mix with other modes in its spectral region, both aspects of which may be specific to the particular structure. [Pg.227]

Experimental creep data for ceramics have been obtained using mainly flexural or uniaxial compression loading modes. Both approaches can present some important difficulties in the interpretation of the data. For example, in uniaxial compression it is very difficult to perform a test without the presence of friction between the sample and the loading rams. This effect causes specimens to barrel and leads to the presence of a non-uniform stress field. As mentioned in Section 4.3, the bend test is statically indeterminate. Thus, the actual stress distribution depends on the (unknown) deformation behavior of the material. Some experimental approaches have been suggested for dealing with this problem. Unfortunately, the situation can become even more intractable if asymmetric creep occurs. This effect will lead to a shift in the neutral axis during deformation. It is now recommended that creep data be obtained in uniaxial tension and more workers are taking this approach. [Pg.204]

Low-Cycle Fatigue Properties. Results of low-cycle fatigue experiments under strain control on as-worked W plate material at 815 °C are shown in Fig. 3.1-172. Low-cycle fatigue tests of pure W were performed in the temperature range between 1650 °C and 3300 C [1.184]. A relationship Afaiiure = exp(—aT) was found to be valid up to test temperatures of 2700 °C [1.185]. In all cases the failure mode was intercrystalline. Similar results were also obtained at a test temperature of 1232 °C [ 1.186]. The deformation behavior of Nb and Nb IZr under plastic-strain control at room temperature was investigated and cyclic stress-strain curves published [1.182]. [Pg.320]

TcnsilG Deformation. Following the discovery of polymer single crystals there was mnch interest in exploring their deformation behavior for example, polyethylene monolayers stretched on an extensible substrate reveal a wide variety of transverse deformation modes (134). The infinence of folds and the fold plane are evident in the different responses to cracks those parallel to the fold plane are generally clean in contrast to those normal to it, which are bridged by... [Pg.4960]

The deformation mechanisms in various polyolefins have been studied in great detail. Kravchenko and co-workers have reported on the deformation behavior of elastomeric PP, for which the orientation and deformation of lamellae during tensile testing could be followed with high resolution using intermittent contact mode SFM (175). [Pg.7465]

MOLECULAR DYNAMICS SIMULATION OF DEFORMATION BEHAVIOR OF CARBON NANOTUBES UNDER GENERIC MODES OF... [Pg.1180]

Figure 16 Left Mode of failure of PC (ductile) and PS (brittle). Right Comparison of the intrinsic deformation behavior of PC and PS. Figure 16 Left Mode of failure of PC (ductile) and PS (brittle). Right Comparison of the intrinsic deformation behavior of PC and PS.
Another property pecuHar to SMAs is the abiUty under certain conditions to exhibit superelastic behavior, also given the name linear superelasticity. This is distinguished from the pseudoelastic behavior, SIM. Many of the martensitic alloys, when deformed well beyond the point where the initial single coalesced martensite has formed, exhibit a stress-induced martensite-to-martensite transformation. In this mode of deformation, strain recovery occurs through the release of stress, not by a temperature-induced phase change, and recoverable strains in excess of 15% have been observed. This behavior has been exploited for medical devices. [Pg.463]

Dow and Rosen s results are plotted in another form, composite material strain at buckling versus fiber-volume fraction, in Figure 3-62. These results are Equation (3.137) for two values of the ratio of fiber Young s moduius to matrix shear modulus (Ef/Gm) at a matrix Poisson s ratio of. 25. As in the previous form of Dow and Rosen s results, the shear mode governs the composite material behavior for a wide range of fiber-volume fractions. Moreover, note that a factor of 2 change in the ratio Ef/G causes a factor of 2 change in the maximum composite material compressive strain. Thus, the importance of the matrix shear modulus reduction due to inelastic deformation is quite evident. [Pg.182]

The combined effects of a divalent Ca counterion and thermal treatment can be seen from studies of PMMA-based ionomers [16]. In thin films of Ca-salts of this ionomer cast from methylene chloride, and having an ion content of only 0.8 mol%, the only observed deformation was a series of long, localized crazes, similar to those seen in the PMMA homopolymer. When the ionomer samples were subject to an additional heat treatment (8 h at 100°C), the induced crazes were shorter in length and shear deformation zones were present. This behavior implies that the heat treatment enhanced the formation of ionic aggregates and increased the entanglement strand density. The deformation pattern attained is rather similar to that of Na salts having an ion content of about 6 mol% hence, substitution of divalent Ca for monovalent Na permits comparable deformation modes, including some shear, to be obtained at much lower ion contents. [Pg.149]


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See also in sourсe #XX -- [ Pg.15 ]




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