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Partial modeling, water

Consider the ten year cumulative gas production prediction of the JOE model shown in Figure 7.46 (note the logarithmic scale of both axes). From the figure it is clear that hot water circulation alone will not be productive for a period after 0.02 years, due to the low thermal conductivity of the hydrates and sediments. However, depressurization does appear to be a favorable production mechanism, comparing favorably to hot water circulation with reduce bottom hole pressure, or partial hot water injection. [Pg.627]

So, what are we to make of the story that emerges from Chapters 1 to 8 The central result that emerged from Chapter 8 is that in a model clay system, the naked clay particle (of a thickness of about 10 A) is covered by two ordered layers of water molecules on each side, followed by a layer of counterions and another layer of partially ordered water molecules, to produce a dressed clay particle of a thickness of about 35 A. Within this dressed macroion, short-range molecular forces are dominant. We can interpret these as giving rise to an effective clay plate thickness of about 35 A in a swollen clay. [Pg.159]

Shablakh et al. (1984) investigated the dielectric properties of bovine serum albumin and lysozyme at different hydration levels, at low frequency. Besides a relaxation attributed to the electrode—sample interface, they detected a further bulk relaxation that can be confused with a d.c. conduction effect. The latter relaxation was explained by a model of nonconductive long-range charge displacement within a partially connected water structure adsorbed on the protein surface. This model has nonconventional features that differ from the assumptions of other more widely accepted models based on Debye relaxations. [Pg.68]

Figure 4. Proposed partial model for the AmB-induced pore in the cell membrane. The drug acts as a counterfeit phospholipid, with the C,j hydroxyl, C,g carboxyl, and C g mycosamine groups situated at the membrane-water interface, and the Cj to and C gto chains aligned in parallel within the membrane. The heptaene chain will seek a hydrophobic envi-ronmentwhile the hydroxyl groups will seek a hydrophilic environment Thus, a cylindrical pore will be formed, the inner watt of which consists of the hydroxyl-substituted carbon chains of the AmB molecules, and outer watt of which is formed by the heptaene chains of the molecules and by sterol nuclei. Figure 4. Proposed partial model for the AmB-induced pore in the cell membrane. The drug acts as a counterfeit phospholipid, with the C,j hydroxyl, C,g carboxyl, and C g mycosamine groups situated at the membrane-water interface, and the Cj to and C gto chains aligned in parallel within the membrane. The heptaene chain will seek a hydrophobic envi-ronmentwhile the hydroxyl groups will seek a hydrophilic environment Thus, a cylindrical pore will be formed, the inner watt of which consists of the hydroxyl-substituted carbon chains of the AmB molecules, and outer watt of which is formed by the heptaene chains of the molecules and by sterol nuclei.
A quantitative explanation of data based on the two-particle, exchange-coupled model can be attempted only when protons appear in the form of relatively well-isolated pairs, such as in water. The data recorded for partially deuterated water by Chatzidimitriou-Dreismann et al. [Chatzidimitriou-Dreis-mann 1997 (a)] (see Fig. 6) were interpreted by Karlsson [Karlsson 2003 (a)] in terms of reduced pair CS as given in Eq. (7). With a relative deuterium concentration Xn = Ce>/(ch + rr>), the probabilities for forming IIX), />20 and HDO molecules is phh = c2h,pdd = c2D and phd = 2 cr cd, respectively (for Xd = 0.5 one has p2H = 0.25, p2D = 0.25 and 2 ph Pd = 0.50, etc.). With reduction factors Jim for H - H pairs, Jdd for D-D pairs, and Jhd = 1 (no exchange correlation) for H - D pairs, the model predicts the cross section ratio... [Pg.542]

Wallqvist A, Teleman O (1991) Properties of flexible water models. Mol Phys 74 515-533 Walrrfen GE (1973) Raman spectra from partially deuterated water and ice-VI to 10.1 kbar at 28°C. JSol Chem 2 159-171... [Pg.128]

An adequate prediction of multicomponent vapor-liquid equilibria requires an accurate description of the phase equilibria for the binary systems. We have reduced a large body of binary data including a variety of systems containing, for example, alcohols, ethers, ketones, organic acids, water, and hydrocarbons with the UNIQUAC equation. Experience has shown it to do as well as any of the other common models. V7hen all types of mixtures are considered, including partially miscible systems, the... [Pg.48]

Figure Bl.14.13. Derivation of the droplet size distribution in a cream layer of a decane/water emulsion from PGSE data. The inset shows the signal attenuation as a fiinction of the gradient strength for diflfiision weighting recorded at each position (top trace = bottom of cream). A Stokes-based velocity model (solid lines) was fitted to the experimental data (solid circles). The curious horizontal trace in the centre of the plot is due to partial volume filling at the water/cream interface. The droplet size distribution of the emulsion was calculated as a fiinction of height from these NMR data. The most intense narrowest distribution occurs at the base of the cream and the curves proceed logically up tlirough the cream in steps of 0.041 cm. It is concluded from these data that the biggest droplets are found at the top and the smallest at the bottom of tlie cream. Figure Bl.14.13. Derivation of the droplet size distribution in a cream layer of a decane/water emulsion from PGSE data. The inset shows the signal attenuation as a fiinction of the gradient strength for diflfiision weighting recorded at each position (top trace = bottom of cream). A Stokes-based velocity model (solid lines) was fitted to the experimental data (solid circles). The curious horizontal trace in the centre of the plot is due to partial volume filling at the water/cream interface. The droplet size distribution of the emulsion was calculated as a fiinction of height from these NMR data. The most intense narrowest distribution occurs at the base of the cream and the curves proceed logically up tlirough the cream in steps of 0.041 cm. It is concluded from these data that the biggest droplets are found at the top and the smallest at the bottom of tlie cream.
Genera.1 Ca.se, The simple adiabatic model just discussed often represents an oversimplification, since the real situation implies a multitude of heat effects (/) The heat of solution tends to increase the temperature and thus to reduce the solubihty. 2) In the case of a volatile solvent, partial solvent evaporation absorbs some of the heat. (This effect is particularly important when using water, the cheapest solvent.) (J) Heat is transferred from the hquid to the gas phase and vice versa. (4) Heat is transferred from both phase streams to the shell of the column and from the shell to the outside or to cooling cods. [Pg.29]

A tabulation of the partial pressures of sulfuric acid, water, and sulfur trioxide for sulfuric acid solutions can be found in Reference 80 from data reported in Reference 81. Figure 13 is a plot of total vapor pressure for 0—100% H2SO4 vs temperature. References 81 and 82 present thermodynamic modeling studies for vapor-phase chemical equilibrium and liquid-phase enthalpy concentration behavior for the sulfuric acid—water system. Vapor pressure, enthalpy, and dew poiat data are iacluded. An excellent study of vapor—liquid equilibrium data are available (79). [Pg.180]

The agar-based impression materials are used extensively for dupHcating casts. Frequendy, it is desired to retain the original model for reference and do the actual work on a dupHcate cast. Partial-denture fabrication requires that the original stone cast be dupHcated in an investment. For dupHcating, the agar-based impression material is usually diluted with water, boiled, cooled to the desired temperature, and carefully poured over the model to be dupHcated. [Pg.491]

Partial Atomic Charges. Determination of the partial atomic charges requires minimum interaction energies and geometries for individual water molecules interacting with different sites on the model compounds. An example of the different interaction orientations is shown in Eigure 3c for model compound 1, Eigure 3a. As may be seen. [Pg.27]

Figure 4.3. A cellular automata model of a partially dissolved crystal in water... Figure 4.3. A cellular automata model of a partially dissolved crystal in water...

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