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Reference ideal

ENTH calculates vapor or liquid enthalpies, J/mole, (reference, ideal gas at 300 K) for a mixture of N components (N <... [Pg.295]

An important prerequisite for confidence in measurement results is knowledge of the measurement uncertainty, based on traceability to recognized references, ideally to the SI units. Traceability of chemical measurement results has therefore become a key issue in the last decade, and its establishment in an organized and structured way is an important goal in all industrialized... [Pg.141]

In the last form of (6.55), we have retained only first-order terms in the pressure (except for the logarithmic term). We now view expression (6.55) in various ways, according to the choice of the reference ideal state. Essentially, we shall rewrite the same equation in three different ways, each viewed as deviating from a different reference ideal state. [Pg.167]

Note that the reference ideal gas state is taken at the same temperature T, but at the pressure Pq, where the volume has value FD. As previously, we may consider a path passing by a very low pressure (infinite volume) ... [Pg.172]

A term RTd( a. pi) containing the partial pressure pt may be subtracted from the both sides to account for a reference ideal state. This operation leads to the relation ... [Pg.183]

Relative to the reference ideal-gas state, this function for a real gas is given by the expression ... [Pg.17]

The indexes / and k in the last term represent either O or H, i and / label water molecules e and o are the Letmard-Jones energy well depth and radius, respectively, the superscript ° is used to label reference (idealized) distances k. are force constants and N the number of water molecules in the simulations. The... [Pg.298]

Three limit-ordered models, shown in Fig. 15, were considered as possible ideal arrangements of EP chains in the mesomorphic bundles. In Fig. 15A and Fig. 15B,B the chains are arranged as in the orthorhombic [194] and monoclinic [196] polymorphs of PE, respectively. In Fig. 15C,C the chains are arranged as in triclinic form of long chains paraffins [197]. These models were chosen as reference, ideal structures, where different kinds of disorder were introduced, in order to better understand their influence on the cal-... [Pg.39]

Figure 9.10 Schematic representation of some distortions of the calibration curve caused by various experimental effects. Dotted line = reference (ideal) method solid line = test method. Modified from Meier and Ziind, Statistical Methods in Analytical Chemistry, 2nd Edition (2000), with permission of John Wiley Sons Ltd. Figure 9.10 Schematic representation of some distortions of the calibration curve caused by various experimental effects. Dotted line = reference (ideal) method solid line = test method. Modified from Meier and Ziind, Statistical Methods in Analytical Chemistry, 2nd Edition (2000), with permission of John Wiley Sons Ltd.
Note that the results obtained above are also applicable to the reference ideal polymer system with no interactions between polymer segments. In this case v = 0 and the kernel A((j) in eqn [93] must be replaced by Aid(< ) = Hence eqn [93] can be written as... [Pg.22]

It allows to calculate S(concentrated system based on the known stracture factor of the reference ideal system, Sid(random phase approximation which is equivalent to the mean-field approximation adopted in Sections 1.02.5.1 and 1.02.5.2 its region of validity is defined by the condition [98]. [Pg.22]

The Hamiltonian of a multiple-chain system consisting of n chains is split into two parts H = H o -F W, where H o is the Hamiltonian of a reference (ideal) system composed of n noninteracting chains but with all the intramolecular interaction terms, while the intermolecular interactions are accounted for by the second term W that is assumed to be dependent on the particle positions only through the particle density distribution. One of the simplest expressions for this nonbonded interaction is as follows ... [Pg.448]

Fig. 23. The SNV corrected spectra of the same data in Fig. 21. Note that this is very similar to the results of MSC however, no external reference ( ideal spectrum) is required in order to calculate the correction. Fig. 23. The SNV corrected spectra of the same data in Fig. 21. Note that this is very similar to the results of MSC however, no external reference ( ideal spectrum) is required in order to calculate the correction.
Enthalpies are referred to the ideal vapor. The enthalpy of the real vapor is found from zero-pressure heat capacities and from the virial equation of state for non-associated species or, for vapors containing highly dimerized vapors (e.g. organic acids), from the chemical theory of vapor imperfections, as discussed in Chapter 3. For pure components, liquid-phase enthalpies (relative to the ideal vapor) are found from differentiation of the zero-pressure standard-state fugacities these, in turn, are determined from vapor-pressure data, from vapor-phase corrections and liquid-phase densities. If good experimental data are used to determine the standard-state fugacity, the derivative gives enthalpies of liquids to nearly the same precision as that obtained with calorimetric data, and provides reliable heats of vaporization. [Pg.82]

The computation of pure-component and mixture enthalpies is implemented by FORTRAN IV subroutine ENTH, which evaluates the liquid- or vapor-phase molar enthalpy for a system of up to 20 components at specified temperature, pressure, and composition. The enthalpies calculated are in J/mol referred to the ideal gas at 300°K. Liquid enthalpies can be determined either with... [Pg.93]

If the data are correlated assuming an ideal vapor, the reference fugacity is just the vapor pressure, P , the Poynting correction is neglected, and fugacity coefficient is assumed to be unity. Equation (2) then becomes... [Pg.219]

Note that a constant of integration p has come mto the equation this is the chemical potential of the hypothetical ideal gas at a reference pressure p, usually taken to be one ahnosphere. In principle this involves a process of taking the real gas down to zero pressure and bringing it back to the reference pressure as an ideal gas. Thus, since dp = V n) dp, one may write... [Pg.355]

In analogy to the gas, the reference state is for the ideally dilute solution at c, although at the real solution may be far from ideal. (Teclmically, since this has now been extended to non-volatile solutes, it is defined at... [Pg.360]

Unlike the pressure where p = 0 has physical meaning, the zero of free energy is arbitrary, so, instead of the ideal gas volume, we can use as a reference the molar volume of the real fluid at its critical point. A reduced Helmlioltz free energy in tenns of the reduced variables and F can be obtained by replacing a and b by their values m tenns of the critical constants... [Pg.619]

The full quantum mechanical study of nuclear dynamics in molecules has received considerable attention in recent years. An important example of such developments is the work carried out on the prototypical systems H3 [1-5] and its isotopic variant HD2 [5-8], Li3 [9-12], Na3 [13,14], and HO2 [15-18], In particular, for the alkali metal trimers, the possibility of a conical intersection between the two lowest doublet potential energy surfaces introduces a complication that makes their theoretical study fairly challenging. Thus, alkali metal trimers have recently emerged as ideal systems to study molecular vibronic dynamics, especially the so-called geometric phase (GP) effect [13,19,20] (often referred to as the molecular Aharonov-Bohm effect [19] or Berry s phase effect [21]) for further discussion on this topic see [22-25], and references cited therein. The same features also turn out to be present in the case of HO2, and their exact treatment assumes even further complexity [18],... [Pg.552]

The interaction potential (R) describes both bonding and non-bon ding in teraction s. Th e bon dm g interactions arc u snally form u -lated as a strain energy that is zero at some ideal configuration of the atoms and describe how the energy increases as the ideal con-figu ration is deform ed. Don d in g in teraction s ii su ally refer to atom s in the following relationships ... [Pg.174]

Whoever you are, you will certainly find discussion with your fellow students one way to get the most out of the programme and you may well find it is a good idea to work on the more difficult problems together. The review problems, revision problems, and problems without worked solutions are ideal for this. In some cases I have given references to the original hterature so that you can find out more details of the various possible approaches for yourself if you want to. It isn t necessary to look up any of these references as you work through the programme. [Pg.1]


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