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DOS calculated

During an experiment, a chemist may measure physical quantities such as mass, volume, and temperature. Usually the chemist seeks information that is related to the measured quantities but must be found by doing calculations. In later chapters we develop and use equations that relate measured physical quantities to important chemical properties. Calculations are an essential part of all of chemistry therefore, they play important roles in much of general chemistry. The physical property of density illustrates how to apply an equation to calculations. [Pg.38]

When doing calculations on a mixture of gases, we can apply the ideal gas equation to each component to find its partial pressure. Alternatively, we can freat the entire gas as a unit, using the total number of moles to determine the total pressure of the mixture (P). [Pg.314]

The spontaneous direction of any process is toward greater dispersal of matter plus energy. If we are to apply this criterion in a quantitative way, we need ways to measure amounts of dispersal. Scientists analyze the constraints on a system to measure the dispersal of matter. The more the system is constrained, the less dispersed it is. Scientists do calculations on the flow of heat to measure changes in the dispersal of energy. [Pg.980]

C14-0064. Without doing calculations or looking up absolute entropy values, determine the sign of A S ° for the following processes ... [Pg.1035]

Because this problem asks for a qualitative answer, we do not need to do calculations. It is sufficient to apply Le Chatelier s principle to determine the direction of change and draw the new picture that shows the result of the change. [Pg.1160]

Rnally do calculated flashpoints oc and cc preferentially estimate values given by particular makes of apparatus ... [Pg.64]

In Table 7, a comparison of actual measurements, and also two well-known pedo-transfer functions, can be found by depth. It is important to note that there is a large difference in water content between the disturbed soil core samples and the undisturbed samples. Additionally, the two pedo-transfer functions also exhibit a large difference in predicted water content. Therefore, when doing calculations or trying... [Pg.887]

Fig. 16 DOS calculated by LMTO for the known Ca-Au-In 1/1 AC (e/a = 1.73). The pseudogap shown at eja = 2.00 is close to the composition of i-QC phase, with eja = 1.98. (Reproduced with permission from [79], Copyright 2005 American Chemical Society)... Fig. 16 DOS calculated by LMTO for the known Ca-Au-In 1/1 AC (e/a = 1.73). The pseudogap shown at eja = 2.00 is close to the composition of i-QC phase, with eja = 1.98. (Reproduced with permission from [79], Copyright 2005 American Chemical Society)...
Note when doing calculations step-wise, it is critical that you keep the entire number in your calculator and don t round between steps. Otherwise, major rounding errors can develop. Rounding was done in this manual at every step only to illustrate the concept of significant figures. [Pg.171]

How does u, change with changes in (a) fluid properties, and (b) solid properties Justify quantitatively without doing calculations. [Pg.596]

In general an evaluation of the DOS calculations for various amalgams with respect to an electron transfer from alkali metal to mercury shows a net transfer of approximately 0.5 electrons per mercury atom for alkali metal rich amalgams [4,19]. This value is the result of a donation from the alkali metal atoms to mercury (major component) and a simultaneous back donation (minor component). [Pg.174]

You will need to be able to do calculations at this level without a calculator. [Pg.235]

The algebraic theory of molecules, discussed in Chapters 2,4, and 5, makes use of the algebra of SO(4). In order to do calculations, one therefore needs the Racah calculus of SO(4) (Lemus, 1988). Fortunately, in view of the isomorphism of Table A.3,... [Pg.214]

The majority of experimental chemists are looking for theoretical calculations to interpret their results, to guide their future plans, or even to gain information that cannot be obtained by any existing experimental approaches. Computational chemistry has now reached a state where it can usually respond to the needs of experimentahsts and give them more or less useful information. With ready access to fast computers and to weU-tested programs, more and more people do calculations by themselves rather than consulting theoreticians (2). [Pg.118]

To increase the reliability of your results, you need to repeat your experiments with fresh samples to obtain duplicate results. Ideally, these duplicate results will be close to the original results and you can then take a mean value. You may wish to discuss the reliability and precision in the evaluation of your project. If the duplicate and original results are very different, then you should repeat the procedure again to obtain more results. You should also discard any rogue results you find when doing calculations. One mark is awarded here. [Pg.99]

An approximation stating that the motion of nuclei in ordinary molecular vibrations is slow relative to the motions of electrons. Thus, the nuclei can be held in fixed positions when doing calculations of electronic states. Such an assumption is useful in determining potential energy surfaces and is central in studying the quantum mechanical properties of molecules. See also Adiabatic Photoreaction Diabatic Photoreaction... [Pg.96]

Thermodynamic modelling of solution phases lies at the core of the CALPHAD method. Only rarely do calculations involve purely stoichiometric compounds. The calculation of a complex system which may have literally 100 different stoichiometric substances usually has a phase such as the gas which is a mixture of many components, and in a complex metallic system with 10 or 11 alloying elements it is not unusual for all of the phases to involve solubility of the various elements. Solution phases will be defined here as any phase in which there is solubility of more than one component and within this chapter are broken down to four types (1) random substitutional, (2) sublattice, (3) ionic and (4) aqueous. Others types of solution phase, such as exist in polymers or complex organic systems, can also be modelled, but these four represent the major types which are currently available in CALPHAD software programmes. [Pg.108]

The book has been written with two audiences in mind. The primary audience is readers who are entering a field of research where they will perform DFT calculations (and perhaps other kinds of computational chemistry or materials modeling) on a daily basis. If this describes you, it is important that you perform as many of the exercises at the end of the chapters as possible. These exercises have been chosen to require relatively modest computational resources while exploring most of the key ideas introduced in each chapter. Simply put, if your aim is to enter a field where you will perform calculations, then you must actually do calculations of your own, not just read about other people s work. As in almost every endeavor, there are many details that are best learned by experience. For readers in this group, we recommend reading through every chapter sequentially. [Pg.30]

Flow pattern Next one decides whether a batch or continuous reactor is suitable and, if flow, whether a mixed of unmixed reactor is preferred. Initially one may do calculations for PFTR and CSTR to bracket all flow patterns. This is the subject of Chapters 3 and 4. The choice of catalyst and heat removal method will be very important in deciding the best flow pattern. [Pg.325]

Figure 6.5. (a) Band structure and (b) total DOS calculated for neutral TTF and PDOS for the S and C atoms (black lines). The S2p and CD NEXAFS spectra of TTF (grey lines) are superposed to the PDOS of S and C, respectively. Energies are referred to the HOMO maximum, (c) Band structure and (d) total DOS calculated for neutral TCNQ and PDOS for the N and C atoms (black lines). The ND and CD NEXAFS spectra of TCNQ (grey lines) are superposed to the PDOS of N and C, respectively. Energies are referred to the LUMO minimum. The F-, X-, Y-and Z-points are defined as in Fig. 6.4. Reprinted with permission from Fraxedas et al., 2003. Copyright (2003) by the American Physical Society. Figure 6.5. (a) Band structure and (b) total DOS calculated for neutral TTF and PDOS for the S and C atoms (black lines). The S2p and CD NEXAFS spectra of TTF (grey lines) are superposed to the PDOS of S and C, respectively. Energies are referred to the HOMO maximum, (c) Band structure and (d) total DOS calculated for neutral TCNQ and PDOS for the N and C atoms (black lines). The ND and CD NEXAFS spectra of TCNQ (grey lines) are superposed to the PDOS of N and C, respectively. Energies are referred to the LUMO minimum. The F-, X-, Y-and Z-points are defined as in Fig. 6.4. Reprinted with permission from Fraxedas et al., 2003. Copyright (2003) by the American Physical Society.
Without doing calculations, the signs of Dp, DV, DT, DE, DH and DS for one mole of an ideal gas calculated taken through each of the following four steps of a Carnot cycle. Cp and Cyas constants assumed ... [Pg.47]

The take home lesson is that calculations can be employed just as can be experiment to pose and answer basic questions as is a molecule stable because of thermodynamics or kinetics and what is the origin of the stability . In so doing calculations provide a powerful means to explore chemistry. [Pg.453]


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See also in sourсe #XX -- [ Pg.258 ]




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