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Balances partial mass

Frequently the integral form of the conservation la v of the property is particularized as total and partial mass balance and also as energy or thermal balance [3.7]. For each particularization, a control volume must be selected in order to have a form capable of permitting the computation of each integral from the relation (3.5). As an initial condition, we have to declare the property, the transport vector and the property generation rate. Figure 3.2 presents the way to obtain the equations of the differential balance of total mass, mass species and energy (heat). The... [Pg.38]

Data evaluation Model parameters were obtained by fitting of experimental time dependencies of pressure in the lower cell compartment to theory. Obtaining of theoretical time - pressure courses represents integration of mass balance (partial differential equation, or, assuming pseudo-steady-state, ordinary differential equation). [Pg.135]

Axial dispersion Hydrogen mass balance Partially Backmixed Partially backmixed Considered Chemical (22) reaction... [Pg.943]

Total and partial mass balances on metal in moles N ... [Pg.213]

The following differential equations describe the gas composition in terms of molar fractions, the gas velocity, %, and the gas temperature, Ta- They are obtained from the partial mass balances of the gas species (subscript i), the total mass balance, and the enthalpy balance in temperature form ... [Pg.796]

By substituting the mass balance into the partial mass balance the mole fraction accumulation for the feed tray, bottom and top accumulator can be written explicitly ... [Pg.223]

For every eomponent the partial mass balance on a tray can be written as ... [Pg.502]

Subtraction of x, multiplied by the mass balance from the partial mass balance gives ... [Pg.502]

Analysis of the motion of the gas bubbles can be conducted either in the Eulerian or Lagrangian frame of reference. In the Eulerian frame of reference, the problem is formulated in terms of partial differential equations which describe the balances of mass and momentum, while in the latter approach, the trajectories of individual bubbles are tracked by solving ordinary differential equations in time. The Lagrangian method has distinct advantages over the Eulerian method in terms of simplicity of formulation, ability to accommodate complicated exchange process, computer memory requirements, and computational efforts. [Pg.308]

Example 6.10 Estimate the enthalpy of a solution of 60 wt% H2SO4 balance water at 200°E, from the partial mass enthalpies computed in Example 6.7. [Pg.82]

FIGURE 6.15 The solution volume per unit mass and partial mass volumes for ethanol-water at 20°C. (From Hougen, O. A., K. M. Watson and R. A. Ragatz, Chemical Process Principles, Part I Material and Energy Balances, ed. 2. 1954, New York Wiley, p. 333. Reprinted by permission of the estate of O. A. Hougen.) This figure uses V2 for Vethanoi, mass, and so forth. [Pg.87]

Microscopic Balance Equations Partial differential balance equations express the conservation principles at a point in space. Equations for mass, momentum, totaf energy, and mechanical energy may be found in Whitaker (ibid.). Bird, Stewart, and Lightfoot (Transport Phenomena, Wiley, New York, 1960), and Slattery (Momentum, Heat and Mass Transfer in Continua, 2d ed., Krieger, Huntington, N.Y., 1981), for example. These references also present the equations in other useful coordinate systems besides the cartesian system. The coordinate systems are fixed in inertial reference frames. The two most used equations, for mass and momentum, are presented here. [Pg.633]

We will consider flow through a solid element. Introducing the notations for molar flow density, partial density, and the reaction rate gives an equation for the mass balance ... [Pg.131]

Determining if two or more compressors should have separate or single foundations depends on the compressor type. A combined foundation is recommended for reciprocating units since the forces from one unit usually will partially balance out the forces from the others. In addition, the greater mass and surface area in contact with the ground damps foundation movement and provides greater stability. [Pg.565]

Based on this configuration, the reformer and combustor are modeled with partial differential equations. Since the thickness of the plates is relatively small, only the flow direction is considered. Using the equation of continuity, the component mass balances are constructed and the energy balance considering with heat loss and momentum balance are established as follows. [Pg.630]

Scheme 2, vide infra for characterization of these structures) [15]. At an intermediate temperature of 500 °C, a 65/35 mixture of these two complexes is obtained [16]. The proposed structure is further confirmed by the mass balance analysis since hydrolysis or ethanolysis of the resulting solid yields the complementary amounts of neopentane, these are 2 and 3 equiv. of neopentane/Ta for [(=SiO)2Ta(= CHlBu)(CH2fBu)] and [(=SiO)Ta(= CH(Bu)(CH2fBu)2], respectively. Moreover, elemental analysis provides further information indeed, 4.2 wt % of Ta grafted onto sihca partially dehydroxylated at 700 °C corresponds to 0.22 mmol of Ta/g of sofid [ 17,18]. This is comparable to the amount of silanol present on this support (0.26 mmol OH/g), which shows that most of them have reacted during grafting (as observed by IR spectroscopy). [Pg.155]

Yet, mass balance analysis should be checked thoroughly since there can be some deviations/exceptions depending on the support and the metal. For instance, while the reaction of [Zr(CH2fBu)4] with Si02-(5oo) generates a monosiloxy species, its reaction with a MCM-41 material partially dehydroxylated at 500 °C yields a bissiloxy surface complex [21], and the reaction... [Pg.155]

Note that since there are two independent variables of both length and time, the defining equation is written in terms of the partial differentials, 3C/dt and 3C/dZ, whereas at steady state only one independent variable, length, is involved and the ordinary derivative function is used. In reality the above diffusion equation results from a combination of an unsteady-state mass balance, based on a small differential element of solid length dZ, combined with Pick s Law of diffusion. [Pg.225]

Writing unsteady-state component balances for each liquid phase results in the following pair of partial differential equations which are linked by the mass transfer rate and equilibrium relationships... [Pg.259]


See other pages where Balances partial mass is mentioned: [Pg.228]    [Pg.95]    [Pg.83]    [Pg.213]    [Pg.215]    [Pg.791]    [Pg.48]    [Pg.222]    [Pg.222]    [Pg.221]    [Pg.40]    [Pg.65]    [Pg.445]    [Pg.95]    [Pg.95]    [Pg.652]    [Pg.1212]    [Pg.1348]    [Pg.373]    [Pg.10]    [Pg.14]    [Pg.687]    [Pg.545]    [Pg.693]    [Pg.74]    [Pg.260]    [Pg.270]    [Pg.272]    [Pg.258]    [Pg.113]   
See also in sourсe #XX -- [ Pg.48 , Pg.222 , Pg.491 , Pg.502 ]




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