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Dynamic lifetime test

The first method is quite difficult to reproduce due to the strong influence on the results that small contaminations or vibrations can have. The latter two are also difficult to reproduce since the foam generation and collapse is not always uniform, yet these methods are very commonly used. The dynamic foam tests are most suitable for evanescent foams since their lifetimes are transient. For more stable foams the static foam tests are more commonly used. [Pg.47]

To test the validity of Eqs. (25) and (31), we have performed simulations of groove relaxation under evaporation-condensation dynamics and numerical integration of (31). Below we describe briefly the model simulated and present data for the averaged surface profile and the lifetime of the top terrace during relaxation. Details of this study will be reported elsewhere. [Pg.179]

The phenomenon of such bimodal lifetime distribution proposed for reaction 1 on the basis of direct quasiclassical trajectory calculations were tested experimentally with the reaction of diaza-[2.2.1]bicycloheptane to [2.1. Ojbicyclopentane [Equation (2)].6 8 Experimental study on reaction 2 showed that the exo isomer 5x is formed favorably over the endo isomer 5n by about 3 1 in the gas phase. One explanation for the preferential formation of 5x invokes a competitive concerted and stepwise mechanism the concerted pathway directly from 4 to 5 gives 5x with the inversion of configuration at the carbon from which N2 is departing, whereas the stepwise pathway goes through the radical intermediate and leads to both 5x and 5n in equal amount. Alternatively, the product stereochemistry can be rationalized by dynamic matching between the entrance channel to the cyclopentane-1,3-diyl radical intermediate and the exit channel to bicyclo[2.1. Ojpentane as was assumed for reaction 2. [Pg.179]

The same publication indicated that fluorescence lifetimes of compounds from the compound collection of Pfizer classified as problematic due to their autofluorescence characteristics resulted in false positive results in many FI-based assays. For most compounds, the fluorescence lifetimes were below 1 ns. Thus, FLT measurements with a reporter fluorophore displaying a lifetime significantly longer than 1 ns are suitable for application in protease assays for compound testing. However, for applications under initial velocity conditions with a substrate turnover below 20%, fluorophores with lifetimes of a few nanoseconds are still critical because the dynamic range of the assay is then too low with lifetimes below 1 ns. [Pg.40]

MD simulations are used to further test the new effective force fields. The main features observed are given by changes in the dynamic behavior. The new functions yield shorter characteristic lifetimes for water molecules in the first ionic shell than those found when the 12-6 function is used to represent the short-range interactions. Although more studies are required, these simulations indicate that combinations of short-range interaction exponents such as those proposed here may be more suitable for the representation of aqueous electrolyte solutions at high temperatures. [Pg.462]

The transfer of hydrophobicity onto solid pollution layers is possible by the diffusion of LMW that is contained in the silicone elastomers. This means that LMW diffuses into this layer and is lost when the layer is removed. In service this can be caused by wind or rain. To enable comparison of different materials, it was found useful to evaluate the dynamics of this process by measuring the dynamic contact angles on the surface of such pollution layers. For the tests, the procedure with a pollution layer of fumed silica described in [9] was used. With respect to a lifetime of high-voltage outdoor insulators of at least 25 years, we have to ask at the same time for the long-time effects and the repeatability of the transfer effect. [Pg.774]

Since the lifetimes t are evidently determined by microscopic dynamics rather than by statistics, one must conclude either that statistical theories do not apply to the dissociation of polyatomic vdW molecules or that the lifetimes t are not the predissociation lifetimes (or, possibly, that both statements are true). The first choice — abandoning a statistical description — should not be too upsetting, for two reasons. First, there have been very few tests of statistical theories on a microscopic level, and It Is easy to Imagine that even If a statistical model were microscopically Incorrect It might be valid (on the average) for macroscopic observations. Second, vdW molecules do represent a special class of systems. In which the dissociation energies are very small, and which contain vibrational frequencies In the vdW coordinates which are unusually low. It Is possible that a statistical description not valid for vdU molecule dissociation might still be valid for dissociation of covalent bound species. [Pg.297]

Experimental Assessment of Foam Stability. Usually foam stability has been tested by one of three methods (4, 6, 13) (1) the lifetime of single bubbles (2) the steady-state (dynamic) foam volume under given conditions of gas flow, shaking, or shearing or (3) the rate of collapse of a (static) column of foam generated as described. [Pg.37]

Early explosion tests with gas clouds were used to derive simple empirical correlations concerning flame extension or lifetime as a function of fuel mass released, e.g., WHAZAN, a software package of the World Bank [115]. Other approaches are subjected to a turbulent jet flame [74] or the dynamics of a rising and expanding fire ball or the impact by the heat radiation flux [31]. Common to all models is the fact that they are based on a more or less empirical approach with a contentious capability of predicting the consequences of an explosion. [Pg.212]

The random lifetime assumption is perhaps most easily tested by classical trajectory calculations (Bunker, 1962 1964 Bunker and Hase, 1973). Initial momenta and coordinates for the Hamiltonian of an excited molecule can be selected randomly, so that a microcanonical ensemble of states is selected. Solving Hamilton s equations of motion, Eq. (2.9), for an initial condition gives the time required for the system to reach the transition state. If the unimolecular dynamics of the molecule are in accord with RRKM theory, the decomposition probability of the molecule versus time, determined on the basis of many initial conditions, will be exponential with the RRKM rate constant. That is, the decay is proportional to exp[-k( )t]. The observation of such an exponential distribution of lifetimes has been identified as intrinsic RRKM behavior. If a microcanonical ensemble is not maintained during the unimolecular decomposition (i.e., IVR is slower than decomposition), the decomposition probability will be nonexponential, or exponential with a rate constant that differs from that predicted by RRKM theory. The implication of such trajectory studies to experiments and their relationship to quantum dynamics is discussed in detail in chapter 8. [Pg.194]


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