Big Chemical Encyclopedia

Chemical substances, components, reactions, process design ...

Articles Figures Tables About

Simple models

However, the model cannot be used from the ATP-Draw, because there is no input column for OPEN/CLOSE signal. The switch and the diode have to be separately entered. In this case, the switch and the diode are required to have their own on-resistance, because the EMTP cannot handle parallel connected switches. [Pg.316]

Hence only two processes need to be considered when modeling two-dimensional catalytic systems the heterogeneous cross-exchange reaction and diffusional transport in the solution. We now consider some simple models of two-dimensional electrocatalytic systems and derive expressions for the current response obtained under steady-state conditions. [Pg.242]

Two-Dimensional Microstructures The Steady-State Current Response [Pg.242]

We now consider the following simple model for a two-dimensional catalytic microstructure operating under steady-state conditions. The transport and kinetics at steady-state can be quantified using the following simple scheme  [Pg.242]

In the latter expression the symbols and cr denote the bulk solution and interfacial states, respectively. [Pg.242]

We use the steady-state approximation to determine the interfacial concentration of the substrate s .. Now examining Eqn. 3 we obtain [Pg.243]


FIgur 7.4 If film transfer coefficients difier significantly, then nonvertical h t transfer is necessary to achieve the minimum area. (Reprinted from Linnhoff and Ahmad, Cost Optimum Heat Exchanger Networks I. Minimum Energy and Capital Using Simple Models for Capital Cost," Computers Chem. Engg., 7 729, 1990 with permission from Elsevier Science, Ltd.)... [Pg.218]

The simulation of the actual distortion of the eddy current flow caused by a crack turns out to be too time consuming with present means. We therefore have developed a simple model for calculating the optimum excitation frequencies for cracks in different depths of arbitrary test sarriples Using Equ. (2.5), we are able to calculate the decrease in eddy current density with increasing depth in the conductor for a given excitation method, taking into account the dependence of the penetration depth c on coil geometry and excitation frequency. [Pg.257]

As a simple model of a heterogeneous surface, assume that 20% of it consists of sites of Q= 2.5 kcal/mol 45% of sites Q = 3.5 kcal/mol and the remainder, of sites of Q= 4.5 kcal/mol. Calculate Q(P, T) for nitrogen at 77 K and at 90 K, assuming the adsorption to follow the Langmuir equation with bo given by Eq. XVII-15. Calculate qsi for several 6 values and compare the result with the assumed integral distribution hinction. [Pg.675]

This simple model is adequate for some properties of rare gas fluids. When it is combined with an accurate description of the electrostatic interactions, it can rationalize the structures of a large variety of van der Waals... [Pg.204]

Tang K T and Toennies J P 1984 An improved simple model for the van der Waals potential based on universal damping functions for the dispersion coefficients J. Chem. Phys. 80 3726... [Pg.216]

In our simple model, the expression in A2.4.135 corresponds to the activation energy for a redox process in which only the interaction between the central ion and the ligands in the primary solvation shell is considered, and this only in the fonn of the totally synnnetrical vibration. In reality, the rate of the electron transfer reaction is also infiuenced by the motion of molecules in the outer solvation shell, as well as by other... [Pg.605]

Figure A3.4.5. Simple models for effeetive eollision eross seetions a hard sphere without tlireshold (dotted line) hard sphere with tlireshold (dashed line) and hyperbolie threshold (full eiirve). is the (translational) eollision energy and is the threshold energy. Oq is the hard sphere eollision eross seetion. The dashed-dotted eurve is of the generalized type E > q) Oq (1 - q/ j) exp[(l - j/ q)/(<3 q)] with the parameter... Figure A3.4.5. Simple models for effeetive eollision eross seetions a hard sphere without tlireshold (dotted line) hard sphere with tlireshold (dashed line) and hyperbolie threshold (full eiirve). is the (translational) eollision energy and is the threshold energy. Oq is the hard sphere eollision eross seetion. The dashed-dotted eurve is of the generalized type E > q) Oq (1 - q/ j) exp[(l - j/ q)/(<3 q)] with the parameter...
Otto B, Schroeder J and Tree J 1984 Photolytic cage effect and atom recombination of iodine in compressed gases and liquids experiments and simple models J. Chem. Phys. 81 202... [Pg.865]

This solution can be obtained explicitly either by matrix diagonalization or by other techniques (see chapter A3.4 and [42, 43]). In many cases the discrete quantum level labels in equation (A3.13.24) can be replaced by a continuous energy variable and the populations by a population density p(E), with replacement of the sum by appropriate integrals [Hj. This approach can be made the starting point of usefiil analytical solutions for certain simple model systems [H, 19, 44, 45 and 46]. [Pg.1051]

Resonant rotational to rotational (R-R) energy transfer may have rates exceeding the Leimard-Jones collision frequency because of long-range dipole-dipole interactions in some cases. Quasiresonant vibration to rotation transfer (V-R) has recently been discussed in the framework of a simple model [57]. [Pg.1054]

For other purposes, obtaining a measure of the adsorbate surface density directly from the experiment is desirable. From this perspective, we introduce a simple model for the variation of the surface nonlinear susceptibility with adsorbate coverage. An approximation that has been found suitable for many systems is... [Pg.1288]

Flaan S W and Pratt L R 1981 Monte Carlo study of a simple model for mioelle struoture Chem. Phys. Lett. 79 436-40... [Pg.2605]

C2.5 Introducing protein folding using simple models... [Pg.2641]

Because this problem is complex several avenues of attack have been devised in the last fifteen years. A combination of experimental developments (protein engineering, advances in x-ray and nuclear magnetic resonance (NMR), various time-resolved spectroscopies, single molecule manipulation methods) and theoretical approaches (use of statistical mechanics, different computational strategies, use of simple models) [5, 6 and 7] has led to a greater understanding of how polypeptide chains reach the native confonnation. [Pg.2642]

Li FI, Winfreen N and Tang C 1996 Emergence of preferred structures in a simple model of protein folding Science 273 666-9... [Pg.2665]

An explanation for these size-dependent optical properties, tenned quantum confinement , was first outlined by Bms and co-workers in the early 1980s, [156, 158, 159, 160 and 161] and has fonned the basis for nearly all subsequent discussions of these systems. Though recent work has modified and elaborated on this simple model, its basic predictions are surjDrisingly accurate. The energy of the lowest-lying exciton state is given by the following simple fonnula ... [Pg.2909]

To make connection between the spectra and tire ET process clearer, we note a simple model for tire lineshape that includes a classical and a high-frequency degree of freedom. In tliis case tire overall lineshape is... [Pg.2985]

Excitable media are some of tire most commonly observed reaction-diffusion systems in nature. An excitable system possesses a stable fixed point which responds to perturbations in a characteristic way small perturbations return quickly to tire fixed point, while larger perturbations tliat exceed a certain tlireshold value make a long excursion in concentration phase space before tire system returns to tire stable state. In many physical systems tliis behaviour is captured by tire dynamics of two concentration fields, a fast activator variable u witli cubic nullcline and a slow inhibitor variable u witli linear nullcline [31]. The FitzHugh-Nagumo equation [34], derived as a simple model for nerve impulse propagation but which can also apply to a chemical reaction scheme [35], is one of tire best known equations witli such activator-inlribitor kinetics ... [Pg.3064]

I, Talmi, Simple Models of Complex Nuclei, Harcourt, Academic, Chur, 1993,... [Pg.178]

Let us stress immediately that minimal must not be understood in a pejorative sense Frequently it is more difficult to develop a simple model... [Pg.489]

The underlying principle of the PEOE method is that the electronic polarization within the tr-bond skeleton as measured by the inductive effect is attenuated with each intervening o -bond. The electronic polarization within /r-bond systems as measured by the resonance or mesomeric effect, on the other hand, extends across an entire nr-system without any attenuation. The simple model of an electron in a box expresses this fact. Thus, in calculating the charge distribution in conjugated i -systems an approach different from the PEOE method has to be taken. [Pg.332]

In some cases the atomic charges are chosen to reproduce thermodynamic properties calculated using a molecular dynamics or Monte Carlo simulation. A series of simulations is performed and the charge model is modified until satisfactory agreement with experiment is obtained. This approach can be quite powerful despite its apparent simplicity, but it is only really practical for small molecules or simple models. [Pg.207]

TIk experimentally determined dipole moment of a water molecule in the gas phase is 1.85 D. The dipole moment of an individual water molecule calculated with any of thv se simple models is significantly higher for example, the SPC dipole moment is 2.27 D and that for TIP4P is 2.18 D. These values are much closer to the effective dipole moment of liquid water, which is approximately 2.6 D. These models are thus all effective pairwise models. The simple water models are usually parametrised by calculating various pmperties using molecular dynamics or Monte Carlo simulations and then modifying the... [Pg.235]


See other pages where Simple models is mentioned: [Pg.189]    [Pg.27]    [Pg.126]    [Pg.194]    [Pg.205]    [Pg.212]    [Pg.550]    [Pg.590]    [Pg.591]    [Pg.622]    [Pg.862]    [Pg.895]    [Pg.2402]    [Pg.2903]    [Pg.264]    [Pg.123]    [Pg.124]    [Pg.281]    [Pg.286]    [Pg.349]    [Pg.183]    [Pg.215]    [Pg.223]   
See also in sourсe #XX -- [ Pg.251 , Pg.253 , Pg.262 , Pg.263 , Pg.265 , Pg.271 , Pg.272 , Pg.273 , Pg.276 , Pg.277 , Pg.280 , Pg.283 , Pg.298 , Pg.300 , Pg.302 , Pg.303 , Pg.304 , Pg.314 , Pg.315 , Pg.318 , Pg.320 , Pg.325 , Pg.333 , Pg.334 , Pg.341 , Pg.346 , Pg.351 , Pg.365 , Pg.368 , Pg.370 , Pg.373 , Pg.418 ]

See also in sourсe #XX -- [ Pg.153 , Pg.154 , Pg.157 ]

See also in sourсe #XX -- [ Pg.183 , Pg.184 , Pg.185 ]




SEARCH



A General Theorem for Simple, Linear Reactor Models

A Simple Example Driven-Oscillator Model

A Simple Mathematical Model

A Simple Model

A Simple Model Hamiltonian

A Simple Model for Lead Markets

A Simple Model for Light-Driven Water-Splitting Reaction

A Simple Model for the Bubbling Fluidized Bed Reactor

A Simple Model for the Description of Biradicals

A Simple Model of Ionic Solvation — The Born Equation

A Simple Model of Reverse Osmosis

A Simple Model of the Galvanically Coupled Electrode

A Simple Solvable Model

A Simple Value Model

A first modification to the simple Debye-Hiickel model

A simple collision model

A simple general model

A simple mathematical model of bistability

A simple model - the FitzHugh-Nagumo system

A simple model for an adsorbate

A simple model for electron-transfer reactions

A simple model for reacting systems

A simple model of ocean circulation and biological processes

A simple quantum-mechanical model for relaxation

Adsorption simple Langmuir model

Atom, Bohr theory simple model

Batch Fractional Distillation Model Equations and Some Simple Algebraic Calculations

Behavior Simple Models

Binary Distillation (Simple Model)

Building Simple Mathematical Models

Calculation of Ffor a Simple Model

Chemical impurity models, simple

Chemical simple model

Composites simple model

Copolymer Statistics Within the Framework of Simple Models

Crystal field parameters simple overlap model

Crystal surface simple model

Electrostatic model, simple

Ensemble simple models

Enzyme regulation simple models

Extended simple point charge model

Force field models, empirical simple

Hamiltonian, simple model

How can you model simple hydrocarbons

Isothermal Langmuir kinetics simple kinetic models

Linear Isotherm System—Simple Models

Model for Simple Closed-Chain Mechanisms

Models of simple liquids

Molecular Dynamics Using Simple Models

Molecular Models for Simple Smectic Phases

Molecular dynamics simulation simple models

Molecular fragmentation simple model system

Multifunctional Catalysis and Simple Models

Numerical simulations of solvation in simple polar solvents The simulation model

One-Dimensional EKR Simple Model

Onto Simple Models

Optimisation simple models

Phenomenological models and simple theories

Porous materials simple geometric model

Prediction and Extrapolation in the Simple Linear Model

Pressure, effect simple mathematical model

Protein folding simple, exact models

Protein simple lattice models

Quantifying the simple model

Random walks simple models

Simple Bioprocess Models

Simple Charge Transfer Model for Electronegativity Neutralization

Simple Continuous and Discrete Models for Simulating Replica Exchange

Simple Decay Models for Ultrafast Photodissociation

Simple Deformation Models of Contact

Simple Enzyme Models

Simple Heme Protein Models

Simple Ionic Model for the Alkali Halides

Simple Lattice Gas Model

Simple Linear Trend Model

Simple Mathematical Models

Simple Maxwell-Wagner model

Simple Model Using Aorta Compliance and Peripheral Resistance

Simple Model for Dynamic Relaxation

Simple Model for Metal-Insulator Transition

Simple Model of a Transition Metal

Simple Models for Atom-Surface Scattering

Simple Models for Equations of State

Simple Models for Nonideal Solutions

Simple Models in Polymer Processing

Simple Models of Motions

Simple Planar Models of Slip

Simple Polymer Chain Models

Simple Predictive Models

Simple Statistical Model Isotherm

Simple branching model

Simple carrier, analysis model

Simple cell models

Simple electric network models

Simple empirical models

Simple exact models

Simple geometric pore structure models

Simple isothermal models, kinetic parameters

Simple kinetic model

Simple linear model analysis

Simple linear regression model

Simple liquid-state model

Simple liquids, harmonic oscillator model

Simple mathematical model of a motor vehicle

Simple model degree distributions

Simple model for mixed surfactant solutions

Simple model instantaneous

Simple model network representation

Simple model state variables

Simple models and oscillations in closed systems

Simple models for molecules and crystals

Simple models for the energy loss

Simple models of excitation

Simple models of junction multiplicity

Simple multisite models

Simple overlap model

Simple planar models

Simple point charge extended water model

Simple point charge model, water

Simple point-charge model

Simple quantum chemical models of electronic excitation

Simple reactive sphere model

Simple relaxation oscillation model

Simple sequential model

Simple solution diffusion model

Simple solution model

Simple stellar models - black body radiation

Simple switch model

Simple ternary complex model

Simple trapping model

Simple two-band model

Solvation/solvents simple models

Some consequences of the instantaneous Simple model

Steric effects simple branching model

Supply chains simple model

Ternary Distillation (Simple Model)

The Quantum Statistical Mechanics of a Simple Model System

The Simple Ising Model

The Simple Polarization Model

The Simple model with instantaneous recycling

The simple Takayanagi model

The simple model that of Lindemann

The simple series model

Unifying model, simple

Very Simple Solvation Models

Viscous cross-flow simple model

Yeast lysis simple model

© 2024 chempedia.info