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High pressure modelling

The pneumatic pump has a relatively large flow capacity but, today, is largely used for column packing and not for LC analyses. It can provide extremely high pressures and is relatively inexpensive, but the high pressure models are a little bulky. A diagram of a pneumatic pump is shown in figure 4. [Pg.128]

High-pressure models applicable to pressure vessels and chemical reactors subjected to more than 15 psig... [Pg.89]

Figure 18 Complexes observed in high pressure model studies of alkoxycarbonylation (complexes in square brackets not observed) [86]... Figure 18 Complexes observed in high pressure model studies of alkoxycarbonylation (complexes in square brackets not observed) [86]...
Khadilkar, M. R., Wu, Y. X., Al-Dahhan, M. H., Dudukovic, M. P., Colakyan, M., Comparison of trickle-bed and upflow reactor performance at high pressure model predictions and experimental observations. Chemical Engineering Science, 1996, 51, 2139... [Pg.97]

In this article we concentrate on the oxidation of methanol because of the already existing high pressure models of the oxidation of methanol in supercritical wato. ... [Pg.440]

In the next section of this paper, we will focus in more detail on the Implementation of CARS for combustion diagnostics and highlight some of the laser physics problem areas where further improvements would be desirable. Subsequent to that, the status of current spectroscopic research areas in high pressure modelling and electronic resonance CARS will be described. The paper will conclude with some Illustrative field applications including a description of a compact, mobile CARS Instrument designed for practical combustion measurements. [Pg.224]

SPECTROSCOPIC RESEARCH AREAS High Pressure Modelling... [Pg.231]

Utilization of equations of state derived from the Van der Waals model has led to spectacular progress in the accuracy of calculations at medium and high pressure. [Pg.152]

The film pressure of a myristic acid film at 20°C is 10 dyn/cm at an area of 23 A per molecule the limiting area at high pressures can be taken as 20 A per molecule. Calculate what the film pressure should be, using Eq. IV-36 with / = 1, and what the activity coefficient of water in the interfacial solution is in terms of that model. [Pg.157]

Figure B2.5.7 shows the absorption traces of the methyl radical absorption as a fiinction of tune. At the time resolution considered, the appearance of CFt is practically instantaneous. Subsequently, CFl disappears by recombination (equation B2.5.28). At temperatures below 1500 K, the equilibrium concentration of CFt is negligible compared witli (left-hand trace) the recombination is complete. At temperatures above 1500 K (right-hand trace) the equilibrium concentration of CFt is appreciable, and thus the teclmique allows the detennination of botli the equilibrium constant and the recombination rate [54, M]. This experiment resolved a famous controversy on the temperature dependence of the recombination rate of methyl radicals. Wliile standard RRKM theories [, ] predicted an increase of the high-pressure recombination rate coefficient /r (7) by a factor of 10-30 between 300 K and 1400 K, the statistical-adiabatic-chaunel model predicts a... Figure B2.5.7 shows the absorption traces of the methyl radical absorption as a fiinction of tune. At the time resolution considered, the appearance of CFt is practically instantaneous. Subsequently, CFl disappears by recombination (equation B2.5.28). At temperatures below 1500 K, the equilibrium concentration of CFt is negligible compared witli (left-hand trace) the recombination is complete. At temperatures above 1500 K (right-hand trace) the equilibrium concentration of CFt is appreciable, and thus the teclmique allows the detennination of botli the equilibrium constant and the recombination rate [54, M]. This experiment resolved a famous controversy on the temperature dependence of the recombination rate of methyl radicals. Wliile standard RRKM theories [, ] predicted an increase of the high-pressure recombination rate coefficient /r (7) by a factor of 10-30 between 300 K and 1400 K, the statistical-adiabatic-chaunel model predicts a...
This determines the total flux at the li/nic of viscous flow. Equations (5.18 and (5.19) therefore describe the limiting form of the dusty gas model for high pressure or large pore diameters -- the limit of bulk diffusion control and viscous flow,... [Pg.39]

Finally, before leaving our exploration of the dusty gas model, we must compare the large pore (or high pressure) limiting form of its flux relations with the corresponding results derived in Chapter 4 by detailed solution of the continuum equations in a long capillary. The relevant equations are (4,23) and (4,25), to be compared with the corresponding scalar forms of equations (5.23) and (5.24). Equations (4.25) and (5.24).are seen to be identical, while (4,23) and (5.23) differ only in the pressure diffusion term, which takes the form... [Pg.48]

In a united atomforce field the van der Waals centre of the united atom is usually associated v ilh the position of the heavy (i.e. non-hydrogen) atom. Thus, for a united CH3 or CH2 group the vem der Waals centre would be located at the carbon atom. It would be more accurate to associate the van der Waals centre with a position that was offset slightly from the carbon position, in order to reflect the presence of the hydrogen atoms. Toxvaerd has developed such a model that gives superior performance for alkemes than do the simple united atom models, particularly for simulations at high pressures [Toxvaerd 1990]. In... [Pg.239]

L. G. Austin, K. R. WeUer, and I. L. Kim, "Phenomenological Modelling of the High Pressure Grinding RoUs," XTTII International Mineral Processing Congress, Sydney, AustraUa, May 1993, pp. 87—95. [Pg.148]

Some wave phenomena, familiar to many people from the human senses, include the easy undulation of water waves from a dropped stone or the sharp shock of the sonic boom from high-speed aircraft. The great power and energy of shock events is apparent to the human observer as he stands on the rim of the Meteor Crater of Arizona. Human senses provide little insight into the transition from these directly sensed phenomena to the high-pressure, shock-compression effects in solids. This transition must come from development of the science of shock compression, based on the usual methods of scientific experimentation, theoretical modeling, and numerical simulation. [Pg.2]

High-pressure fluid flows into the low-pressure shell (or tube chaimel if the low-pressure fluid is on the tubeside). The low-pressure volume is represented by differential equations that determine the accumulation of high-pressure fluid within the shell or tube channel. The model determines the pressure inside the shell (or tube channel) based on the accumulation of high-pressure fluid and remaining low pressure fluid. The surrounding low-pressure system model simulates the flow/pressure relationship in the same manner used in water hammer analysis. Low-pressure fluid accumulation, fluid compressibility and pipe expansion are represented by pipe segment symbols. If a relief valve is present, the model must include the spring force and the disk mass inertia. [Pg.50]

In the perfectly elastic, perfectly plastic models, the high pressure compressibility can be approximated from static high pressure experiments or from high-order elastic constant measurements. Based on an estimate of strength, the stress-volume relation under uniaxial strain conditions appropriate for shock compression can be constructed. Inversely, and more typically, strength corrections can be applied to shock data to remove the shear strength component. The stress-volume relation is composed of the isotropic (hydrostatic) stress to which a component of shear stress appropriate to the... [Pg.31]

It has been a persistent characteristic of shock-compression science that the first-order picture of the processes yields readily to solution whereas second-order descriptions fail to confirm material models. For example, the high-pressure, pressure-volume relations and equation-of-state data yield pressure values close to that expected at a given volume compression. Mechanical yielding behavior is observed to follow behaviors that can be modeled on concepts developed to describe solids under less severe loadings. Phase transformations are observed to occur at pressures reasonably close to those obtained in static compression. [Pg.51]


See other pages where High pressure modelling is mentioned: [Pg.209]    [Pg.164]    [Pg.568]    [Pg.1365]    [Pg.256]    [Pg.362]    [Pg.78]    [Pg.568]    [Pg.209]    [Pg.164]    [Pg.568]    [Pg.1365]    [Pg.256]    [Pg.362]    [Pg.78]    [Pg.568]    [Pg.831]    [Pg.1357]    [Pg.1960]    [Pg.2913]    [Pg.67]    [Pg.650]    [Pg.255]    [Pg.35]    [Pg.209]    [Pg.331]    [Pg.367]    [Pg.226]    [Pg.357]    [Pg.76]    [Pg.49]    [Pg.942]    [Pg.348]    [Pg.7]    [Pg.30]    [Pg.50]    [Pg.101]    [Pg.103]   


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