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Molecular processes

The study of reaction mechanisms comprises the second level of the examination of the rate of change of chemical systems. A reaction mechanism is a series of simple molecular processes, such as the Zeldovich mechanism, that lead to the formation of the product. The combination of these simple steps and their rate constants defines the overall reaction rate expressed by the rate law. In one of the most recently defined areas of chemical dynamics, the mechanical details of the molecular steps are examined. [Pg.82]

The process of assembling individual molecular steps to describe complex reactions has probably enjoyed its greatest success for gas phase reactions in the atmosphere. In the condensed phase, molecules spend a substantial fraction of the time in association with other molecules and it has proved difficult to characterize these associations. Three basic types of fundamental processes are recognized. [Pg.82]

Unimolecular processes are reactions involving only one reactant molecule. Photolytic reactions such as the decomposition of ozone by light and radioactive decay processes are examples of unimolecular processes  [Pg.82]

The rates of these processes depend only on the concentration of reactant  [Pg.82]

Rate constants for photolytic reactions are commonly represented by the symbol /. [Pg.82]

Although it has been generally agreed since the early 1930 s that hydrocarbon pyrolyses occur mainly by free-radical mechanisms, there has been considerable controversy about whether purely molecular mechanisms play any significant role in these processes. A full discussion of this problem involves a study of the effects of inhibitors on pyrolysis, a matter that is briefly dealt with in Section 7. Here we merely summarize the main lines of argument. [Pg.41]

Staveley and Hinshelwood first observed that small amounts of nitric oxide frequently reduce the rates of organic decompositions in the manner shown in Fig. 9. Very small proportions of nitric oxide (e.g. a few torr in a total of several hundred torr) bring about inhibition to the limiting rate, and it was concluded that the function of the nitric oxide is to react with and in some way destroy free radicals. Reactions such as [Pg.41]

Since no further reduction in rate was found after a very small proportion of nitric oxide had been added (indeed there is usually some increase in rate at higher NO concentrations), it was originally concluded that all the radicals had been removed. According to this view, the maximally inhibited reaction (c/. Fig. 9) is a purely molecular reaction, such as [Pg.41]

More detailed evidence of the same kind was obtained for the ethane decomposition by Rice and Varnerin who decomposed C2D6 in the presence of CH4 and investigated the rate of production of the mixed methanes. The mixed product CH3D, for example, is formed in the following sequence of reactions [Pg.42]

CD3-t-C2Dg - CD4-1-C2D5 C2D5-1-CH4 - C2D5H-I-CH3 CH3-FC2D5 — CH3D-1- 205, etc. [Pg.42]


In recent years, advances in experimental capabilities have fueled a great deal of activity in the study of the electrified solid-liquid interface. This has been the subject of a recent workshop and review article [145] discussing structural characterization, interfacial dynamics and electrode materials. The field of surface chemistry has also received significant attention due to many surface-sensitive means to interrogate the molecular processes occurring at the electrode surface. Reviews by Hubbard [146, 147] and others [148] detail the progress. In this and the following section, we present only a brief summary of selected aspects of this field. [Pg.202]

Nikitin E E 1974 Theory of Elementary Atomic and Molecular Processes In Gases (Qxford Ciarendon)... [Pg.797]

The timescale is just one sub-classification of chemical exchange. It can be further divided into coupled versus uncoupled systems, mutual or non-mutual exchange, inter- or intra-molecular processes and solids versus liquids. However, all of these can be treated in a consistent and clear fashion. [Pg.2092]

C, General Electron Nuclear Dynamics TV. Molecular Processes... [Pg.219]

Reactive atomic and molecular encounters at collision energies ranging from thermal to several kiloelectron volts (keV) are, at the fundamental level, described by the dynamics of the participating electrons and nuclei moving under the influence of their mutual interactions. Solutions of the time-dependent Schrodinger equation describe the details of such dynamics. The representation of such solutions provide the pictures that aid our understanding of atomic and molecular processes. [Pg.219]

Development of laser technology over the last decade or so has permitted spectroscopy to probe short-time events. Instead of having to resort to the study of reactants and products and their energetics and shuctures, one is now able to follow reactants as they travel toward products. Fast pulsed lasers provide snapshots of entire molecular processes [5] demanding similar capabilities of the theory. Thus, explicitly time-dependent methods become suitable theoretical tools. [Pg.222]

Election nuclear dynamics theory is a direct nonadiababc dynamics approach to molecular processes and uses an electi onic basis of atomic orbitals attached to dynamical centers, whose positions and momenta are dynamical variables. Although computationally intensive, this approach is general and has a systematic hierarchy of approximations when applied in an ab initio fashion. It can also be applied with semiempirical treatment of electronic degrees of freedom [4]. It is important to recognize that the reactants in this approach are not forced to follow a certain reaction path but for a given set of initial conditions the entire system evolves in time in a completely dynamical manner dictated by the inteiparbcle interactions. [Pg.223]

The full dynamical treatment of electrons and nuclei together in a laboratory system of coordinates is computationally intensive and difficult. However, the availability of multiprocessor computers and detailed attention to the development of efficient software, such as ENDyne, which can be maintained and debugged continually when new features are added, make END a viable alternative among methods for the study of molecular processes. Eurthemiore, when the application of END is compared to the total effort of accurate determination of relevant potential energy surfaces and nonadiabatic coupling terms, faithful analytical fitting and interpolation of the common pointwise representation of surfaces and coupling terms, and the solution of the coupled dynamical equations in a suitable internal coordinates, the computational effort of END is competitive. [Pg.233]

In Chapter VI, Ohm and Deumens present their electron nuclear dynamics (END) time-dependent, nonadiabatic, theoretical, and computational approach to the study of molecular processes. This approach stresses the analysis of such processes in terms of dynamical, time-evolving states rather than stationary molecular states. Thus, rovibrational and scattering states are reduced to less prominent roles as is the case in most modem wavepacket treatments of molecular reaction dynamics. Unlike most theoretical methods, END also relegates electronic stationary states, potential energy surfaces, adiabatic and diabatic descriptions, and nonadiabatic coupling terms to the background in favor of a dynamic, time-evolving description of all electrons. [Pg.770]

The classical microscopic description of molecular processes leads to a mathematical model in terms of Hamiltonian differential equations. In principle, the discretization of such systems permits a simulation of the dynamics. However, as will be worked out below in Section 2, both forward and backward numerical analysis restrict such simulations to only short time spans and to comparatively small discretization steps. Fortunately, most questions of chemical relevance just require the computation of averages of physical observables, of stable conformations or of conformational changes. The computation of averages is usually performed on a statistical physics basis. In the subsequent Section 3 we advocate a new computational approach on the basis of the mathematical theory of dynamical systems we directly solve a... [Pg.98]

As a consequence of this observation, the essential dynamics of the molecular process could as well be modelled by probabilities describing mean durations of stay within different conformations of the system. This idea is not new, cf. [10]. Even the phrase essential dynamics has already been coined in [2] it has been chosen for the reformulation of molecular motion in terms of its almost invariant degrees of freedom. But unlike the former approaches, which aim in the same direction, we herein advocate a different line of method we suggest to directly attack the computation of the conformations and their stability time spans, which means some global approach clearly differing from any kind of statistical analysis based on long term trajectories. [Pg.102]

Energy is one of the most useful concepts in science. The analysis of energetics can predict what molecular processes are likely to occur, or able to occur. All computational chemistry techniques define energy such that the system with the lowest energy is the most stable. Thus, finding the shape of a molecule corresponds to finding the shape with the lowest energy. [Pg.7]

Changes in the conformation of polymer chain backbone occur much more slowly in the vicinity of Tg than most of the molecular processes that serve as examples of simpler equilibria. [Pg.248]

Our approach to the problem of gelation proceeds through two stages First we consider the probability that AA and BB polymerize until all chain segments are capped by an Aj- monomer then we consider the probability that these are connected together to form a network. The actual molecular processes occur at random and not in this sequence, but mathematical analysis is feasible if we consider the process in stages. As long as the same sort of structure results from both the random and the subdivided processes, the analysis is valid. [Pg.316]

An important aspect of the mechanical properties of fibers concerns their response to time dependent deformations. Fibers are frequently subjected to conditions of loading and unloading at various frequencies and strains, and it is important to know their response to these dynamic conditions. In this connection the fatigue properties of textile fibers are of particular importance, and have been studied extensively in cycHc tension (23). The results have been interpreted in terms of molecular processes. The mechanical and other properties of fibers have been reviewed extensively (20,24—27). [Pg.271]

The dielectric permittivity as a function of frequency may show resonance behavior in the case of gas molecules as studied in microwave spectroscopy (25) or more likely relaxation phenomena in soUds associated with the dissipative processes of polarization of molecules, be they nonpolar, dipolar, etc. There are exceptional circumstances of ferromagnetic resonance, electron magnetic resonance, or nmr. In most microwave treatments, the power dissipation or absorption process is described phenomenologically by equation 5, whatever the detailed molecular processes. [Pg.338]

The electiomagnetic spectmm is conventionally divided into several energy regions characterized by the different experimental techniques employed and the various nuclear, atomic, and molecular processes that can be studied these are summarized in Table 1. [Pg.311]

T. Takano, Turbulence and Molecular Processes in Combustion, (ed.) Elsevier, Amsterdam (1993) TJ 254.5. [Pg.62]

Fig. 5.P23. The substituent effect in the Menschutkin reaction of 1-arylethyl bromides with pyridine in acetonitrile at 35°C. Circles represent kj for the bimolecular process and squares (for the uni-molecular process. Fig. 5.P23. The substituent effect in the Menschutkin reaction of 1-arylethyl bromides with pyridine in acetonitrile at 35°C. Circles represent kj for the bimolecular process and squares (for the uni-molecular process.
In the last two chapters, we discussed the ways that computational accuracy varies theoretical method and basis set. We ve examined both the successes and failures o variety of model chemistries. In this chapter, we turn our attention to mod designed for modeling the energies of molecular processes very accurately. [Pg.141]

Although we treat this reaction as a simple, one-step conversion of A to P, it more likely occurs through a sequence of elementary reactions, each of which is a simple molecular process, as in... [Pg.431]

We have learned much about equilibrium. It is characterized by constancy of macroscopic properties but with molecular processes continuing in a state of dynamic balance. At equilibrium we can conclude that every reaction that takes place does so at the same reaction rate as its reverse reaction. [Pg.155]

An interesting and stereoselective synthesis of 1,3-diols has been developed which is based on Lewis acid promoted reactions of /f-(2-propenylsilyloxy (aldehydes. Using titanium(IV) chloride intramolecular allyl transfer takes place to give predominantly Ag/r-l,3-diols, whereas anti-1,3-diols, formed via an / / /-molecular process, are obtained using tin(IV) chloride or boron trifluoride diethyl ether complex71. [Pg.352]


See other pages where Molecular processes is mentioned: [Pg.203]    [Pg.54]    [Pg.2058]    [Pg.2159]    [Pg.107]    [Pg.220]    [Pg.222]    [Pg.223]    [Pg.229]    [Pg.229]    [Pg.233]    [Pg.13]    [Pg.99]    [Pg.165]    [Pg.424]    [Pg.65]    [Pg.42]    [Pg.62]    [Pg.417]    [Pg.360]    [Pg.597]    [Pg.112]    [Pg.197]    [Pg.500]    [Pg.1510]    [Pg.2]   
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See also in sourсe #XX -- [ Pg.89 ]

See also in sourсe #XX -- [ Pg.82 , Pg.83 ]




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