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Energy required for rupture

Feed ratio of OC2H5 TEOS groups to OH chain ends. b Volume fraction of polymer present at swelling equilibrium in benzene at room temperature. c Elongation at initial upturn in modulus. d Ultimate strength as represented by the nominal stress at rupture. Energy required for rupture... [Pg.13]

The curve then increases monotonically until rupture occurs. The strain at this point is called the maximum extensibility and the stress the ultimate strength. The area under the curve up to the rupture point is also of interest. It corresponds to the integral of fdL, and is therefore the work or energy required for rupture. It is the standard measure of toughness. The larger the area, the tougher the material. [Pg.51]

Vinylmethylenecyclopropane rearranges thermally to 3-methylene-cyclopentene. In the gas phase, the is 26.0 kcal/mol, which is close to the estimated energy required for rupture of the C(2)—C(3) bond. Two possible mechanisms for this rearrangement are ... [Pg.378]

The energy required for rupture and the impact strength IS shown as a function of composition for typical bimodal networks that are sufficiently brittle for such testing. [Pg.170]

Figure 11.12 Stress-strain behavior of bimodal poly(dimethyl siloxane) networks. Each curve is labeled with the mol% of the short chains. The area under each curve represents the energy required for rupture (22). Figure 11.12 Stress-strain behavior of bimodal poly(dimethyl siloxane) networks. Each curve is labeled with the mol% of the short chains. The area under each curve represents the energy required for rupture (22).
The activation energy found for the decomposition of an individual oxalate ion in a KBr matrix (270 15 kJ mole-1) [292,294] is regarded as the energy requirement for C—C bond rupture. The generally lower values of E observed for many oxalates ( 165—175 kJ mole-1) are attributed to the facilitation of reaction at the reactant—product interface. [Pg.218]

Two studies [24,25] identify the rate-limiting step in the decomposition of lithium peroxide (LijOj), 540 to 600 K, as bond rupture in the O2 ion, for which the measured value of , is 220 kJ mol". The energy requirement for reaction is partially diminished by the decrease in the interionic distance (Li to O ) in the product (LijO). This conclusion was supported by a later isotopic study [26]. Zero-order kinetic behaviour was reported [25] for LijOj decomposition and it was suggested [24] that solid-solution formation (LijOj/LijO) occurred when or was less than 0.5. LijO sublimes below its melting point. [Pg.297]

A 1 mm layer of emulsion is used to join metal cubes on grooved faces having a surface area of 1 cm2. After the assembly has been raised to the desired temperature, the lower cube is fixed on the fixed post of a pendulum head. A first measurement is made of the level to which the pendulum arm is raised, which gives the total energy absorbed. The cube pulled off during this measurement is then replaced on the base cube, and a second measurement is taken which corresponds to the total energy absorbed other than that required for rupture. The difference in the two levels to which the pendulum arm is raised is proportional to the energy absorbed for rupture of the emulsion layer at the temperature in question. [Pg.146]

Hydrogen can form the hydrogen ion only when its compounds are dissolved in media which solvate protons. The solvation process thus provides the energy required for bond rupture a necessary corollary of this process is that the proton, H+, never exists in condensed phases, but occurs always as solvates—H30 +, R2OH+, etc. The order of magnitude of these solvation energies can be appreciated by considering the solvation reaction in water (estimated from thermodynamic cycles) ... [Pg.163]

Another critical value is that necessary to break all the molecules crossing a plane, in the absence of any other energy-absorbing processes. This minimum energy requirement for mechanical rupture is found to be about 50 J/m it is treated in the following section. Finally, there are the considerably larger values found in normal fracture experiments, ranging from 100 to 100,000 J/m. These are described in Section 10.5. [Pg.481]

On the basis of expert evidence by Professor D. E. Newland (1976) based on a dynamic analysis and assessment of energy requirements for both bellows to squirm and the bypass pipe to buckle as one event, the Court concluded, albeit with low probability, that the disaster resulted from a one stage failure of the 20-inch assembly as a result of conditions of pressure and temperature more severe than any which had previously prevailed but no higher than careful and conscientious plant operators could be expected to permit. The Court did, however, state that this conclusion would be readily displaced if some [other event of] greater probability to account for the rupture could be found (Secretary of State for Employment, 1975). [Pg.915]


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See also in sourсe #XX -- [ Pg.363 ]




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