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Transfer equation

A unified gas hydrate kinetic model (developed at ARC) coupled with a thermal reservoir simulator (CMG STARS) was applied to simulate the dynamics of CH4 production and C02 sequestration processes in the Mallik geological zones. The kinetic model contains two mass transfer equations one equation transfers gas and water into hydrate, and a decomposition equation transfers hydrate into gas and water (Uddin etal. 2008a). [Pg.161]

According to this above equation, transfer constants of various telogens were determined [28]. [Pg.173]

At large area per adsorbed species this equation transfers into the Langmuir isotherm. [Pg.492]

Keywords Automated modeling Simulation Mechatronics systems Computer generated differential equations Transfer functions State space CAMPG Bond graph Block diagrams MATLAB SIMULINK SYSQUAKE... [Pg.385]

Regression coefficients should not exceed 10,000 in order to minimize problems in equation transfer, due to instrument noise and other inter-instrument variations. [Pg.374]

Controller Type Other Names Used Controller Equation Transfer Function... [Pg.140]

Equation (F.l) shows that each stream makes a contribution to total heat transfer area defined only by its duty, position in the composite curves, and its h value. This contribution to area means also a contribution to capital cost. If, for example, a corrosive stream requires special materials of construction, it will have a greater contribution to capital cost than a similar noncorrosive stream. If only one cost law is to be used for a network comprising mixed materials of construction, the area contribution of streams requiring special materials must somehow increase. One way this may be done is by weighting the heat transfer coefficients to reflect the cost of the material the stream requires. [Pg.447]

Each of abovementioned processes of heat transfer is described by a set of equations of a heat balance, written for each Dirichlet cell. [Pg.419]

Were we can give these equations for the heat transfer process along radius R. The other processes of heat transfer can be simulated analogously by changing formula for heat transfer area and distances between centers of cells. For Dirichlet cells, bordering a gas medium, an equation of heat balance can be written in the form ... [Pg.419]

Since and depend only on die valence charge densities, they can be detennined once the valence pseudo- wavefiinctions are known. Because the pseudo-wavefiinctions are nodeless, the resulting pseudopotential is well defined despite the last temi in equation Al.3.78. Once the pseudopotential has been constructed from the atom, it can be transferred to the condensed matter system of interest. For example, the ionic pseudopotential defined by equation Al.3.78 from an atomistic calculation can be transferred to condensed matter phases without any significant loss of accuracy. [Pg.112]

We now make two coimections with topics discussed earlier. First, at the begiiming of this section we defined 1/Jj as the rate constant for population decay and 1/J2 as the rate constant for coherence decay. Equation (A1.6.63) shows that for spontaneous emission MT = y, while 1/J2 = y/2 comparing with equation (A1.6.60) we see that for spontaneous emission, 1/J2 = 0- Second, note that y is the rate constant for population transfer due to spontaneous emission it is identical to the Einstein A coefficient which we defined in equation (Al.6.3). [Pg.234]

It must be emphasized that equation (A2.1.21) pemiits the entropy of a particular system to decrease this can occur if more entropy is transferred to the siirroimdings than is created within the system. The entropy of the system cannot decrease, however, without an equal or greater increase in entropy somewhere else. [Pg.341]

Here p is the chemical potential just as the pressure is a mechanical potential and the temperature Jis a thennal potential. A difference in chemical potential Ap is a driving force that results in the transfer of molecules tlnough a penneable wall, just as a pressure difference Ap results in a change in position of a movable wall and a temperaPire difference AT produces a transfer of energy in the fonn of heat across a diathennic wall. Similarly equilibrium between two systems separated by a penneable wall must require equality of tire chemical potential on the two sides. For a multicomponent system, the obvious extension of equation (A2.1.22) can be written... [Pg.342]

The point at which electron transfer takes place clearly corresponds to the condition equating equations (A2.4.132) for the states and/we find that... [Pg.605]

The fimdamental kinetic master equations for collisional energy redistribution follow the rules of the kinetic equations for all elementary reactions. Indeed an energy transfer process by inelastic collision, equation (A3.13.5). can be considered as a somewhat special reaction . The kinetic differential equations for these processes have been discussed in the general context of chapter A3.4 on gas kmetics. We discuss here some special aspects related to collisional energy transfer in reactive systems. The general master equation for relaxation and reaction is of the type [H, 12 and 13, 15, 25, 40, 4T ] ... [Pg.1050]

In equation (A3.13.24), /c. is the specific rate constant for reaction from level j, and are energy transfer... [Pg.1051]

The master equation treatment of energy transfer in even fairly complex reaction systems is now well established and fairly standard [ ]. However, the rate coefficients kjj or the individual energy transfer processes must be established and we shall discuss some aspects of this matter in tire following section. [Pg.1053]

With this convention, we can now classify energy transfer processes either as resonant, if IA defined in equation (A3.13.81 is small, or non-resonant, if it is large. Quite generally the rate of resonant processes can approach or even exceed the Leimard-Jones collision frequency (the latter is possible if other long-range potentials are actually applicable, such as by pennanent dipole-dipole interaction). [Pg.1054]

Another near resonant process is important in the hydrogen fluoride laser, equation (A3.13.37), where vibrational to vibrational energy transfer is of interest ... [Pg.1054]

Figure A3.13.15 shows a scheme for such a Pauli equation treatment of energy transfer m highly excited ethane, e.g. equation (A3.13.75), fomied at energies above both tln-esholds for dissociation in chemical activation ... Figure A3.13.15 shows a scheme for such a Pauli equation treatment of energy transfer m highly excited ethane, e.g. equation (A3.13.75), fomied at energies above both tln-esholds for dissociation in chemical activation ...
Venkatesh P K, Dean A M, Cohen M H and Carr R W 1999 Master equation analysis of intermolecular energy transfer in multiple-well, multiple-channel unimolecular reactions. II. Numerical methods and application to the mechanism of the C. + O2 reaction J. Chem. Phys. Ill 8313... [Pg.1085]

For a simple electron transfer reaction containing low concentrations of a redox couple in an excess of electrolyte, the potential established at an inert electrode under equilibrium conditions will be governed by the Nemst equation and the electrode will take up the equilibrium potential for the couple 0/R. In temis of... [Pg.1923]


See other pages where Transfer equation is mentioned: [Pg.377]    [Pg.884]    [Pg.377]    [Pg.884]    [Pg.9]    [Pg.222]    [Pg.229]    [Pg.232]    [Pg.212]    [Pg.444]    [Pg.228]    [Pg.605]    [Pg.789]    [Pg.1045]    [Pg.1047]    [Pg.1047]    [Pg.1049]    [Pg.1051]    [Pg.1055]    [Pg.1057]    [Pg.1080]    [Pg.1082]    [Pg.1098]    [Pg.1179]    [Pg.1505]    [Pg.1510]    [Pg.1512]    [Pg.1923]    [Pg.1923]    [Pg.1925]   
See also in sourсe #XX -- [ Pg.354 ]

See also in sourсe #XX -- [ Pg.354 ]




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Atom transfer radical equation

Balancing equations electron transfer

Basic Equations for Transfer of Heat, Mass, and Momentum

Bio-heat transfer equations

Biological electron transfer Marcus equation

Boltzmann equations transfer process

Boundary Layer Solution of the Mass Transfer Equation

Boundary Layer Solution of the Mass Transfer Equation Around a Gas Bubble

Butler-Volmer equation charge transfer coefficients

Chain transfer constants Mayo equation

Chain transfer rate equations

Charge Transfer Overpotential Butler-Volmer Equation

Conduction equation effectiveness, heat-transfer

Conduction equation transfer

Conduction heat transfer Laplace equation

Constructing Integral and Microscopic Descriptions of the Mass Transfer Equation

Contrast transfer function equation

Convective transfer Equation based

Coupled mode equations weak power transfer

Derivation of the Mass Transfer Equation

Differential Equations of Momentum Transfer or Motion

Diffusion/reaction mass transfer equation

Dimensional Analysis of the Mass Transfer Equation

Dimensional scaling factors mass transfer equation

Dimensionless Equations for Heat Transfer

Dimensionless Form of the Generalized Mass Transfer Equation with Unsteady-State Convection, Diffusion, and Chemical Reaction

Dimensionless equations, external mass transfer resistance

Dimensionless form heat transfer equation

Dimensionless form mass transfer equation

Dimensionless mass transfer equation

Duct reactors mass transfer equation

Elastic shear stress 57 equations transfer

Electrode Potential, E, and the Rate Equations for Electron Transfer Reactions

Electron transfer Butler-Volmer equation

Electron transfer quenching Stem-Volmer equation

Electron transfer, balanced equations

Electron-transfer equations, balancing with half-reactions

Electron-transfer reactions Tafel equation)

Empirical equations for heat transfer

Energy Transfer Equations in Multi-Component Quasi-Equilibrium Plasma-Chemical Systems

Energy equation heat-transfer rate

Energy transfer equations

Equation of Radiative Transfer Formal Solution

Equation of heat transfer

Equations Governing Modes of Mass Transfer

Equations of radiative transfer

Equations of transfer

Equations radiation transfer

Equations, balancing electron-transfer reactions with

Exact Solutions of Linear Heat and Mass Transfer Equations

Gibbs Thermodynamic Equations Describing Temperature Effects in the Presence and Absence of Charge-Transfer Processes

Hamiltonian equation proton transfer

Heat Transfer with a Nonhomogeneous Governing Equation

Heat Transfer. The Equation and Boundary Conditions

Heat and mass transfer equations

Heat transfer coefficients, film equations

Heat transfer concentrated diffusion flux equations

Heat transfer equation solutions

Heat transfer equations

Heat transfer equations for

Heat transfers Basic equations

Intramolecular energy transfer equations

Linear energy transfer equations

Long-range transfer and the diffusion equation

Marcus cross-reaction equation electron transfer

Marcus equation electron transfer

Marcus equation transfers

Mass Transfer Equation. Laminar Flows

Mass transfer Stefan-Maxwell equations

Mass transfer analysis basic equation

Mass transfer continuity equational material balance

Mass transfer diffusion equation

Mass transfer equation

Mass transfer equation constant physical properties

Mass transfer equation error function

Mass transfer equation large Peclet numbers

Mass transfer equation large Schmidt numbers

Mass transfer equation solutions

Mass transfer equation spherical coordinates

Mass transfer equation thin boundary layers

Mass transfer equations for

Mass transfer model equations

Mass transfer model equations boundary conditions

Mass transfer model equations system geometry

Mass transfer rate momentum equations

Mass transfer resistance penetration equation

Mass transfer slab equation

Material balance equations, mass transfer

Material balance equations, mass transfer model

Membranes rate-transfer equation

Methyl transfers equation

Nernst Equation for Ion Transfer

Numerical solutions mass transfer model equations

Nusselt heat transfer equations

Partial differential equations steady-state heat transfer

Partial differential equations unsteady heat transfer

Perturbative equations transfer rate

Population balance equation, mass transfer

Proton transfers Quadratic equation

Radiant heating processes, transfer equation

Radiative transfer equation

Radiative transfer equation solutions

Rate Equation Under Mass Transfer Control

Resistance to mass transfer, packed equation

Schrodinger equation energy transfer

Semi-classical theory transfer equation

Simplification of the Generalized Mass Transfer Equation for a One-Dimensional Plug Flow Model

Simplification of the Mass Transfer Equation for Pseudo-Binary Incompressible Mixtures with Constant Physical Properties

Smoluchowski equations proton transfer

Solution of Parabolic Partial Differential Equations for Heat Transfer

Solution of the transfer equation for

Some empirical equations for heat and mass transfer in external forced flow

Some empirical equations for heat transfer during nucleate boiling in free flow

Some empirical equations for heat transfer in free flow

Some empirical equations for heat transfer in two-phase flow

Specific Intensity Equation of Radiative Transfer

State equations from transfer functions

The Equations for Turbulent Convective Heat Transfer

The Equations of Convective Heat Transfer

The Mass-Transfer Equations

The equation of transfer

The transfer equation

Thermochemical equations transferring

Transfer units simplified equations for

Vector radiative transfer equation

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