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Carbon black filled rubber

The microscopy of rubbers generally involves the characterization of the particle size distribution of additives like carbon black. The topic of microscopy of rubbers is found in many sections of this chapter. Much of the discussion of multiphase polymers (Section 5.3.3) involves rubber domains and particles that must be characterized to imderstand the performance of [Pg.261]

The microscopy of rubbers generally involves the characterization of the particle size distribution of additives like carbon black. The topic of [Pg.227]

Carbon black particles are generally aggregates that appear as fine dense particles when observed in sections viewed in an optical microscope (Fig. 5.63A). However, processing problems can occur which result in significantly larger particles (Fig. 5.63B) which can be the locus of failure in the molded part. Particle size distribution is also critical for conducting polymers. It can be [Pg.228]

It is well known that carbon black particles are aggregates and the TEM can be used to image the individual particles in ultrathin sections (Fig. 5.64A). The dense particles are aggregates of individual carbon black particles. [Pg.229]

This micrograph is a good control for study of a multiphase polymer containing carbon black. A TEM micrograph of a black, polyurethane filled polyacetal is shown in Fig. 5.64B. Interestingly, the carbon black particles have enhanced the image contrast as they are located within the dispersed polyurethane, and thus the dispersed phase can be observed without staining. [Pg.230]


FIGURE 18.5 Equivalent models in carbon black-filled rubber aggregates (A), separated particles (B). [Pg.522]

Now, we show the relation between the ratio of 8 to Tq, 8/ro and the volume fraction of carbon black (p in Table 18.1, when the diameter of the hard particle (including carbon black, the GH layer and a little more contribution from the cross-links at the surface of particle) is tq and the distance between the hard particles is 8. In the carbon black-filled rubber (ip g 0.23-0.25), the fact that the stress of the filled system is 10-15 times larger than that of the unfilled rubber as shown in Figure 18.1 indicates that more than 90% of the stress of the system is supported by the supernetwork and the remainder of the stress results from the matrix rubber. In the present calculation, however, we can ignore the contribution from the matrix mbber. [Pg.533]

Mechanism of Compatibility of Molecular Slippage and Stress Upturn IN Carbon Black-Filled Rubbers... [Pg.534]

Mechanism of the Great Hysteresis Energy of Carbon Black-Filled Rubber... [Pg.537]

J.L. Leblanc and C. Barres, Bound Rubber A Key Factor in Understanding the Rheological Properties of Carbon Black Filled Rubber Compounds, Rub. Div. Mtg, ACS, Chicago, IL, April 13-16, 1999, p. 70. [Pg.849]

Table 6.40 Optimal methods for detection of organic additives in carbon-black-filled rubber vulcanisates... Table 6.40 Optimal methods for detection of organic additives in carbon-black-filled rubber vulcanisates...
Nitrile Rubber. Vulcanized mbber sheets of NBR and montmorillonite day intercalated with Hycar ATBN, a butadiene acrylonitrile copolymer have been synthesized (36). These mbber hybrids show enhanced reinforcement (up to four times as large) relative to both carbon black-reinforced and pure NBR. Additionally, these hybrids are more easily processed than carbon black-filled rubbers. [Pg.329]

The presence of free radicals deriving from carbon black could also complicate the interpretation of NMR data in the case of filled rubbers, because radicals may cause a substantial decrease in T2. Two types of radicals have been detected in carbon-black-filled rubbers localised spins attributable to the carbon black and mobile spins deriving from rubbery chains [86]. Mobile spins are formed because of the mechanical breakdown of polymer chains when a rubber is mixed with carbon black. The concentration of mobile spins increases linearly with carbon black loading [79, 87]. [Pg.369]

The amount of radicals in carbon black filled rubbers decreases significantly upon extraction of free rubber with the aid of a solvent containing a free radical scavenger. The extraction nevertheless causes a substantial increase in the fraction of the T2 relaxation component with the decay time of about 0.02-0.03 ms [62], This increase is apparently caused by an increase in the total rubber-carbon black interfacial area per volume unit of the rubber due to the removal of free rubber. The T2 relaxation component with a short decay time is also observed in poly(dimethyl siloxane) (PDMS) filled with fumed silicas [88], whose particles contain a minor amount of paramagnetic impurities. Apparently, free radicals hardly influence the interpretation of NMR data obtained for carbon-black rubbers in any drastic way [62, 79]. [Pg.369]

The electrical percolation behavior for a series of carbon black filled rubbers is depicted in Fig. 26 and Fig. 27. The inserted solid lines are least square fits to the predicted critical behavior of percolation theory, where only the filled symbols are considered that are assumed to lie above the percolation threshold. According to percolation theory, the d.c.-conductivity Odc increases with the net concentration 0-0c of carbon black according to a power law [6,128] ... [Pg.35]

This behavior can be understood if a superimposed kinetic aggregation process of primary carbon black aggregates in the rubber matrix is considered that alters the local structure of the percolation network. A corresponding model for the percolation behavior of carbon black filled rubbers that includes kinetic aggregation effects is developed in [22], where the filler concentrations and c are replaced by effective concentrations. In a simplified approach, not considering dispersion effects, the effective filler concentration is given by ... [Pg.36]

If the estimated fitting parameters are compared to the predicted values of percolation theory, one finds that all three exponents are much larger than expected. The value of the conductivity exponent ji=7A is in line with the data obtained in Sect. 3.3.2, confirming the non-universal percolation behavior of the conductivity of carbon black filled rubber composites. However, the values of the critical exponents q=m= 10.1 also seem to be influenced by the same mechanism, i.e., the superimposed kinetic aggregation process considered above (Eq. 16). This is not surprising, since both characteristic time scales of the system depend on the diffusion of the charge carriers characterized by the conductivity. [Pg.44]

When a sinusoidal strain is imposed on a linear viscoelastic material, e.g., unfilled rubbers, a sinusoidal stress response will result and the dynamic mechanical properties depend only upon temperature and frequency, independent of the type of deformation (constant strain, constant stress, or constant energy). However, the situation changes in the case of filled rubbers. In the following, we mainly discuss carbon black filled rubbers because carbon black is the most widespread filler in rubber products, as for example, automotive tires and vibration mounts. The presence of carbon black filler introduces, in addition, a dependence of the dynamic mechanical properties upon dynamic strain amplitude. This is the reason why carbon black filled rubbers are considered as nonlinear viscoelastic materials. The term non-linear viscoelasticity will be discussed later in more detail. [Pg.3]

The effect of amplitude-dependence of the dynamic viscoelastic properties of carbon black filled rubbers has been known for some 50 years, but was brought into clear focus by the work of Payne in the 1960s [1-7]. Therefore, this effect is often referred as the Payne-effect. It has been also investigated intensively by... [Pg.3]

Another important point is the question whether static offsets have an influence on strain amplitude sweeps. Shearing data show that this seems not to be the case as detailed studied in [26] where shear rates do not exceed 100 %.However, different tests with low dynamic amplitudes and for different carbon black filled rubbers show pronounced effects of tensile or compressive pre-strain [ 14,28,29]. Unfortunately, no analysis of the presence of harmonics has been performed. The tests indicate that the storage (low dynamic amplitude) modulus E of all filled vulcanizates decreases with increasing static deformation up to a certain value of stretch ratio A, say A, above which E increases rapidly with further increase of A. The amount of filler in the sample has a marked effect on the rate of initial decrease and on the steady increase in E at higher strain. The initial decrease in E with progressive increase in static strain can be attributed to the disruption of the filler network, whereas the steady increase in E at higher extensions (A 1.2. .. 2.0 depending on temperature, frequency, dynamic strain amplitude) has been explained from the limited extensibility of the elastomer chain [30]. [Pg.6]

Equation (70) predicts a power law behavior G cp3-5 for the elastic modulus. Thereby, the exponent (3 + d ) / (3 - df) 3.5 reflects the characteristic structure of the fractal heterogeneity of the filler network, i.e., the CCA-clusters. The predicted power law behavior at higher filler concentrations is confirmed by the experimental results shown in Fig. 15, where the small strain storage modulus of a variety of carbon black filled rubbers is plotted against carbon black loading in a double logarithmic manner. It also agrees with older experimental data obtained by Payne [1] as shown in [63,64]. [Pg.34]

Fig. 3.66 Pulsed force mode AFM images of carbon black filled rubber (a) height, (b) stiffness, (c) adhesion image. Reproduced with permission from [142], Copyright 1998 American Chemical Society. The image contrast in the images (a. height, b. stiffness, c. pull-off force) have been scaled from dark (low values of property) to bright (high values of property) contrast... Fig. 3.66 Pulsed force mode AFM images of carbon black filled rubber (a) height, (b) stiffness, (c) adhesion image. Reproduced with permission from [142], Copyright 1998 American Chemical Society. The image contrast in the images (a. height, b. stiffness, c. pull-off force) have been scaled from dark (low values of property) to bright (high values of property) contrast...
SBR filled with intercalated montmorillonite had substantially lower toluene uptake compared with the same rubber filled with carbon black (see Figure 15.42). Figure 5.28 shows that the diffusion coefficient of kerosene, which defines penetration rate, decreases when the concentration of carbon black in SBR vulcanizates is increased. Figure 15.33 compares the uptake rate of benzene by unfilled rubber and by silica and carbon black filled rubber. Both fillers reduce the solvent uptake but carbon black is more effective. [Pg.279]

When filler concentration is low, g 1. Each filler is bound only once. Carbon black filled rubber does not form gel if only small amounts of carbon black are used. The molecular weight of polymer in the matrix affects the fraction of bound polymer according to the equation ... [Pg.373]


See other pages where Carbon black filled rubber is mentioned: [Pg.517]    [Pg.517]    [Pg.519]    [Pg.526]    [Pg.533]    [Pg.537]    [Pg.538]    [Pg.873]    [Pg.107]    [Pg.43]    [Pg.96]    [Pg.552]    [Pg.81]    [Pg.266]    [Pg.369]    [Pg.369]    [Pg.4]    [Pg.6]    [Pg.38]    [Pg.45]    [Pg.51]    [Pg.4]    [Pg.525]   


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