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Code Manual for CONTAIN 2.0 - Federation of American Scientists

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Because the heat and mass transfer analogy is used to determine the condensation mass transfer<br />

coefficient, this multiplier will also affect condensation mass transfer rates (see Section 10.2.1.3). ~<br />

10.2 Mass Transfer Processe$<br />

This section discusses a number <strong>of</strong> topics related to individual mass transfer processes at the<br />

interface between the gaseous bulk fluid and a surface. Note that a discussion <strong>of</strong> the effects <strong>of</strong> the<br />

coupling between the various heat and mass transfer processes at such an interface, through the<br />

interface temperature calculation is given in Section 10.6.<br />

Section 10.2.1 is an extension <strong>of</strong> the discussion in Section 10.1.1 on the evaluation <strong>of</strong> the boundary<br />

layer properties and nondimensional numbers. Whereas the latter discusses quantities related to heat<br />

transfer, the <strong>for</strong>mer extends the discussion to quantities related to condensation mass transfer. The<br />

vapor diffisivity, the Schmidt number, and Sherwood number are discussed in this section.<br />

Section 10.2.2 discusses the modeling <strong>of</strong> condensate films on heat transfer structures. The default<br />

film model, which uses a fixed fti depth parameter, is discussed, as well as a film tracking model<br />

implemented in <strong>CONTAIN</strong> 1.2. The latter model allows films to be treated according to film flow<br />

correlations. It also allows films to be modeled on a generalized surface represented by a number<br />

<strong>of</strong> structure surfaces.<br />

Section 10.2.3 derives the standard expression <strong>for</strong> condensation (and evaporation) mass transfer<br />

under quasi-steady conditions. For most reactor accident scenarios, the containment thermal<br />

hydraulic conditions will be such that the condensation mass transfer process will dominate much ~<br />

<strong>of</strong> the time. Thus, this process plays a key role in the discussion given in Section 10.6 on the<br />

coupling between various heat and mass transfer processes.<br />

10.2.1 Boundary Layer Properties and Nondimensional Numbers <strong>for</strong> Mass Transfer<br />

This section discusses a number <strong>of</strong> quantities appearing in expressions <strong>for</strong> condensation mass<br />

transfer. One quantity is the diffusivity, B,, <strong>of</strong> steam in the mixture <strong>of</strong> noncondensable gases<br />

present. In code versions prior to <strong>CONTAIN</strong> 1.2, the diffusivity <strong>of</strong> steam in air is used regardless<br />

<strong>of</strong> the noncondensable gas composition present. A more general model <strong>for</strong> the diffusivity has been<br />

implemented in <strong>CONTAIN</strong> 1.2 and is described in Section 10.2.1.1. The evaluation <strong>of</strong> the Schmidt<br />

and Sherwood numbers appearing in expressions <strong>for</strong> mass transfer are discussed in Section 10.2.1.2.<br />

Methods <strong>for</strong> changing the default modeling <strong>of</strong> condensation mass transfer rates are discussed in<br />

Section 10.2.1.3.<br />

10.2.1.1 Diffimivitv <strong>of</strong> Steam. In code versions prior to <strong>CONTAIN</strong> 1.2, the diffusivity assumed <strong>for</strong><br />

steam is not a function <strong>of</strong> the gas composition. The value used is based upon a <strong>for</strong>mulation given<br />

in Reference Bir60 which, when evaluated specifically <strong>for</strong> water vapor in air, reduces to<br />

Rev. O 10-22<br />

(lo-33)<br />

6/30/97

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