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Atmospheric equation

Figure 2.4 shows the equilibrium relationships of biological materials between the water content and the water activity, at constant temperatures and pressures. These data were first published in 1971, but did not find much attention in the RM field until now. At equilibrium the water activity is related to the relative humidity cp of the surrounding atmosphere (Equation 2.3) where p is the equihbrium water vapor pressure exerted by the biological material and po the equilibriiun vapor pressure of pure water at the same temperature. [Pg.38]

NaCo(CO>4 was found to caiboalkoxylate allylic acetates with Pd° catalysts under a CO atmosphere (equation 70).226... [Pg.600]

Carbonylation of 76 is possible using Pd under CO atmosphere (Equation 11) < 1999TL2623> DMF was the solvent of choice. [Pg.175]

The complexes can also be prepared from other monomeric rhodium(I) complexes. Both the triphenylphosphine and the tri(/>-tolyl)phosphine complexes can be prepared by refluxing solutions of the appropriate [RhCl(PAr3)3] complex in an inert atmosphere (equation 23).68 70 Alternatively one ligand of an [RhXL3] complex can be oxidized (equation 24).87,88... [Pg.909]

Table 1 summarizes some of the important properties of the carbon isotopes. Note that only the rare ( 1%), naturally occurring, stable carbon isotope, namely, C, has a nuclear spin and is observable by NMR. The organic chemist is fortunate that 99% of natural carbon is the isotope C with no nuclear spin, so that proton and carbon-13 NMR spectra of organic compounds are not complicated by spin - spin splitting arising fi om adjacent carbon atoms. The radioisotope C is made by thermal neutron irradiation of lithium or aluminum nitride (equation 1). It decays back to stable yN by jS emission, with a half-life of 5570 years (equation 2). Cosmic rays generate thermal neutrons, which leads to the formation of C02 in the atmosphere (equation 1). Metabolism of... [Pg.627]

As previously indicated (Section 11.2.2), the expression for R depends on the vaporization mechanism. An attractive formula for liquid rockets employing volatile oxidizers is that of a burning fuel droplet in an infinite quiescent oxidizing atmosphere [equation (3-58)], namely. [Pg.468]

Glacial chemical weathering does not remove large quantities of CO2 from the atmosphere. This is because rock components are mostly solubilized in the absence of free contact with the atmosphere. Instead, glacial chemical weathering may be a source of CO2 to the atmosphere. The Ca and HCO dissolved by sulfide oxidation (Equation (7)) is ultimately deposited as carbonate in the oceans, and this gives rise to a net release of CO2 to the atmosphere (Equation (10))... [Pg.2457]

Millero F. J. and Poisson A. (1981) International one-atmosphere equation of state of seawater. Deep-Sea Res. 28, 625-629. [Pg.2875]

A hexamer (PhSb)6 PhH has been prepared by heating PhSbH2 with styrene in benzene under an argon atmosphere (equation 128 ). [Pg.782]

In contrast to the apparent need to conduct the copper-catalyzed reactions of arylboronic acids and amines in the presence of oxygen, the A-arylation of imidazoles was reported with 5 mol% of [Cu(OH)tmeda]2Cl2 in a mixture of NMP and water under a nitrogen atmosphere (equation 74)302. [Pg.514]

As far as possible only SI units have been used in writing equations and presenting experimental data. Angstroms and calories, which still appear in the scientific literature, are avoided. Instead, nanometers and picometers are used for atomic and molecular dimensions, and joules for units of energy. Pressure is discussed in terms of pascals and bars rather than torrs and atmospheres. Equations involving the molecular dipolar properties, namely the dipole moment and polarizability, assume units of coulomb meters and farad square meters, respectively, for these quantities. However, tabulated data are given in the more familiar cgs system with debyes for the dipole moment and cubic nanometers for the polarizability. This follows the usage in most data tabulations at the present time. The connection between the SI and cgs units is explained in chapter 2. The symbols recommended by the International Union of Pure and Applied Chemistry [1] are used as much as possible. [Pg.631]

Since = 0 at equilibrium, and aerated conditions allow Pq to be assigned a partial gas pressure of about 0.2 atmosphere, equation 7.51 can be simplified to give the desired relationship between Fe activity and pH ... [Pg.262]

The action of water on MgO slowly converts it to Mg(OH)2 which is sparingly soluble. Oxides of Ca, Sr and Ba react rapidly and exothermically with water, and absorb CO2 from the atmosphere (equation 11.5). The conversion of CaO to calcium carbide and its subsequent hydrolysis (reaction 11.20) is industrially important (see Box 11.3), although, as an organic precursor, eth5me is being superseded by ethene. [Pg.284]

T is in °K. and P in atmospheres. Equation 15 is valid only above 1160°F. at which point a phase transition to the low temperature form occurs. Below this temperature the data of Dragert (4) were found to be accurate. [Pg.164]

In the same vein, fluorinated dihydrooxathiazines 89 are obtained by the reaction of 1,2,3-oxathiazines 90 with F2 at low temperature under a nitrogen atmosphere (Equation 18) <1995X10205, 1997USP5614626>. [Pg.540]

Carbon that might be produced under an inert atmosphere [Equation 14.9)] is combusted to form CO2 (acmally to CaCOa) when in air, where more CaO is consumed [Equation (14.10)]. First, the results of TCE on C-CaO (Fig. 14.4) are compared with those of DCM on CaO (Fig. 14.7), both under N2 atmosphere at 450°C. The reactivity of CaO is much lower than C-CaO, although the reactants are different. Second, DCM conversion in N2 and air (Fig. 14.7) are compared. The conversion of DCM appears to be similar, while CaO in air is consumed more than that under N2. This indicates that the reaction in air is faster. Cl-containing by-products are not observed for the reaction in air. The activity at 450°C is not completely acceptable for industrial use, because oxidation is not complete, so that some amount of CO and hydrogen are produced. The problem is almost solved when the temperature is increased to 550°C. Figure 14.8 shows the scaled-up results at 550°C. Both DCM and CaO conversion reached almost 100% with production of a small amount of by-products (H2, CO). [Pg.507]

Sungkhaphaitoon et a P then determined the equation of motion in the x- and y-directions of a single drop travelling in an air atmosphere (Equations 6.44 and 6.45),... [Pg.101]

These require, for example, that c = 0. After a quantity has been averaged to create a large-scale quantity, further averaging should produce no further changes. The mean of the summation of two variables A and C should produce A i C = A C. A further condition is that a mean variable C must be differentiable, since terms like dC/dt occur in the atmospheric equations. In practice, not all these conditions are rigorously satisfied. [Pg.31]

We present the basic atmospheric equations in spherical coordinates of longitude, X, latitude, (p, and radial distance r from the center of the earth. We assume that the coordinate system is rotating with the earth about an axis through the poles with a constant angular velocity... [Pg.367]

We can learn a great deal about the motions of the global atmosphere by examining the normal modes of the atmosphere. The atmosphere is a vibrating system and has natural modes of oscillations, like a musical instrument. Although the atmospheric equations are nonlinear, they can be linearized if we are interested in small-amplitude motions such as the perturbations around the atmosphere at rest with no external forcing and heating. Solutions of such a system with appropriate boundary conditions are referred to as normal modes. [Pg.369]

There is a large body of hterature describing a variety of difference schemes to solve equations of the same type as Eq. (30). Arty difference scheme for solving atmospheric equations has some deficiencies as well as merits. For example, the leapfrog scheme is perhaps the most important among exphcit schemes, but there is a problem as pointed out in Section V.A. Because the computational mesh can be divided into odd and even points and the difference calculations at the odd points proceed independently of those at the even points, careless application of this scheme can cause out-of-phase values at two consecutive grid points. [Pg.375]

BW/dt — F(W), obtained by substitution of Eq. (37) into (36), is forced to be zero in an averaged sense over domain S with basis functions (t)j as weights. From this integral, we obtain a system of N equations for N unknowns dCj /dt. The integral can be performed exactly by numerical quadratures within the accuracy of representation in Eq. (37). The use of numerical quadratures in the physical space along with the spectral representation of Eq. (37) is called the tran orm method, which is now widely adopted to solve global atmospheric equations, using the spherical harmonics as the basis functions. [Pg.376]

Equation (lO) is written in terms of fluid head. Each term has units of length. (The equation could be written so that each term has units of pressure by multiplying each term by p. ) Fluid head is a way of expressing pressure as an equivalent static pressure of a stationary body of fluid. For exanple, one atmosphere of pressure is equivalent to about 34 feet of water, because the pressure difference between the top and bottom of a column of 34 feet of water is one atmosphere. Equation 18.8. with each term defined as fluid head, is... [Pg.582]

Figure 13.4 illustrates a condensate drum that is elevated above the reboiler steam trap. For simplicity, let s assume that 15 psi of pressure (i.e., 1 atmosphere) equates to 35 ft of hot water head pressure. [Pg.162]


See other pages where Atmospheric equation is mentioned: [Pg.589]    [Pg.232]    [Pg.344]    [Pg.249]    [Pg.114]    [Pg.64]    [Pg.280]    [Pg.64]    [Pg.994]    [Pg.1004]    [Pg.366]    [Pg.366]    [Pg.369]    [Pg.375]    [Pg.6]    [Pg.110]    [Pg.2156]   
See also in sourсe #XX -- [ Pg.132 ]




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Atmospheric Dispersion Equation for Instantaneous Sources

Atmospheric Dispersion Equations for Continuous Sources

Atmospheric data equations

Atmospheric diffusion equation

Atmospheric diffusion equation boundary conditions

Atmospheric diffusion equation constraints

Atmospheric diffusion equation errors

Atmospheric diffusion equation parameters

Atmospheric diffusion equation solution

Atmospheric diffusion equation validity

Basic Equations of Atmospheric Fluid Mechanics

Basic Equations of Surface Layer Atmospheric Fluid Mechanics

Equations atmospheric model

Fundamental equations atmospheric diffusion equation

Parameters in the Atmospheric Diffusion Equation

Solution of the Atmospheric Diffusion Equation for an Instantaneous Source

Solutions of the Steady-State Atmospheric Diffusion Equation

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