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Thermodynamics is on our side

Thermodynamics Is on our side Disconnecting the carbon-heteroatom bonds first... [Pg.1185]

Formaldehyde polymerizes because the two resulting C-O o bonds are very slightly more stable than its C=0 k bond, but the balance is quite fine. Alkenes are different two C-C o bonds are always considerably more stable than an alkene, so thermodynamics is very much on the side of alkene polymerization. However, there is a kinetic problem. Formaldehyde polymerizes without our intervention, but alkenes do not. We will discuss four quite distinct mechanisms by which alkene polymerization can be initiated—two ionic, one organometallic, and one radical. [Pg.1459]

Our interest here is to review the thermodynamic character of the flexible chain segment which joins the mesogenic cores on both sides in the so-called mainchain liquid crystals. In the LC state, the flexible segments adjust themselves to make them compatible with the environment. The flexible segment thus takes a mesophase conformation which is different from either the isotropic random-coil or the extended crystalline conformation [26,81-87]. [Pg.131]

HARTMANN In addition to what you mentioned about chemical diffusion in silver-sulfide, we extended our measurements to a symmetrical cell with silver/silver iodide and two Pt-probes on each side of a long sample of Ag2S or Ag2Se which allowed us to establish a potential on each side and measure the EMF on each side independently from a flow of current. The relaxation of a silver concentration gradient recorded by EMF was used to measure D as a function of deviation from ideal stoichiometry. For Ag2+5S at 200 C the values of D are about 0.08 cm sec l at equilibrium with silver and 0.25 cm sec l near ideal stoichiometry. The consistency of the measurement is shown with the good agreement of the measured S values with those calculated from Darken-Wagner equation. D < is obtained from conductivity data and the thermodynamic factor calculated from the slope of the electrochemical titration curve. [Pg.219]

We consider phase coexistence in a one-component system—for instance between gas (g) and liquid (1). We envision two coupled subsystems—one on either side of the saturation line. Each of the subsystems is represented by a simulation box containing Ng and Ni particles, respectively. By exchanging particles between the boxes and by varying their volumes, Vg and V), we attempt to generate the proper thermodynamic states for both gas and liquid at coexistence. Our result wiU be two densities, Pg T) and pi T), at coexistence as functions of temperature. [Pg.229]

The term (9U/9T)y is defined from thermodynamics as the heat capacity at constant volume (Cy). The second term on the right hand side (RHS) of Equation 2.20, (9U/9V)T, is much less than Cv and can be neglected. By taking the integral of our differential expression we obtain a relation for internal energy ... [Pg.21]

The parameters of Hamiltonians (1) and (2) are determined in our approach by pure theoretical way using different quantum chemical models and calculations unlike the traditional fitting the experimental thermodynamic and dielectric data. Our method of the many-pseudospin clusters [ 1,4] seems to be the most reliable way of determination. The latter are obtained in this case within the static approximation from the system of equations for a typical crystal fragment (cluster) for all possible proton distributions on H-bonds. The left-hand side of any equation expresses the cluster total energy in terms of Jy, while the right-hand side is determined by means of the quantum chemical calculation of this energy. [Pg.581]

As was noted earlier (6), the combination of reactions on the right is not unique. Other reaction paths could connect the left and right sides of the four equations listed above. Nonetheless, these reactions can serve our purpose. The equilibrium ratios are evaluated in Figures 18 to 21 using experimentally measured values for T, [OH], [S2], [SH], [SO], and [SO2]. Equilibrium flame concentrations were used for the major products H2 and H2O. The equilibrium constants evaluated using JANAF thermodynamic data are shown in the figures for comparison. [Pg.125]

Although no hexane molecules were found in the protein s interior for the CTWAT and CTMONO systems, hydrophobic contacts were observed between hexane molecules near the protein surface and hydrophobic side chains in all three systems. Hexane molecules on the protein surface tend to reside in the surface "clefts" formed by the hydrophobic side chains extended into the hexane solvent. At the same time, the hydrophilic residues tended to fold back onto the surface of the protein in order to minimize surface contacts. In our CTMONO simulation, we further observed the water molecules clustered around charged hydrophilic residues, while leaving the hydrophobic residues exposed to the soIvent.(Fig. 1) It has been reported that preferential solvation of the hydrophobic regions of the protein surface by the non-polar solvent is due to the thermodynamically unfavorable formation of a complete monolayer of water in a non-polar solvent. Klibanov and co-workers have also shown that hexane does not strip the water layer - nor does it immobilize the water molecules at the protein/solvent interface. Instead, rearrangements of the water molecules on the protein surface is the more favored process. Our simulations clearly support these experimental observations. [Pg.698]

Our experimental technique of choice in many cases is reaction calorimetry. This technique relies on the accurate measurement of the heat evolved or consumed when chemical fiansformations occur. Consider a catalytic reaction proceeding in the absence of side reactions or other thermal effects. The energy characteristic of the transformation— the heat of reaction, AH —is manifested each time a substrate molecule is converted to a product molecule. This thermodynamic quantity serves as the proportionality constant between the heat evolved and the reaction rate (Equation 27.1). [Pg.456]


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