ML20129D883

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Rev 0 to Drywell Leakage Rate Direct to Environment Mimicking Case 2 Early Bypass of Sgts
ML20129D883
Person / Time
Site: Browns Ferry  Tennessee Valley Authority icon.png
Issue date: 09/22/1995
From: Leaver D, Metcalf J
POLESTAR APPLIED TECHNOLOGY, INC.
To:
Shared Package
ML19353D888 List:
References
PSAT-04011H.07, PSAT-04011H.07-R00, PSAT-4011H.7, PSAT-4011H.7-R, NUDOCS 9610250176
Download: ML20129D883 (7)


Text

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PSAT 04000U.04 * '

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'I Attachment 9 PSAT Calculation 0401IH.07 "Drywell Leakage Rate Direct to Environment Mimicking Case 2 Early Bypass of SGTS" l s

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PSAT 040llH.07 Page: 1of6 Rev:@l 2 3 4 CALCULATION TITLE PAGE I CALCULATION NUMBER: PSAT 0401IH.07 CALCULATION TITLE:

"Drywell Leakage Rate Direct to Environment Mimicking Case 2 Early Bypass of SGTS" ORIGINATOR CHECKER IND REVIEWER J l d

Print /Sinn Dgg Print /Sinn [ hug Print /Sinn Dgg REVISION: 0 ~wo Meteath Da o.A L- bA L-(- K9py/fr b?l Sh1Mr Mk 7 lt ? (sr

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4 REASON FOR REVISION: Nonconformance Rot 0 -Initial Issue N/A 4

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PSAT 0401IH.07 Page: 2 of 6 Rev:@l 2 3 4 Table of Contents Section Eagn Purpose 2 Methodology 2 Assumptions 4 References 4 Calculation 4 Results 5 Conclusions 5 j Purpose The purpose of this calculation is to address an issue raised in Reference I regarding a 90 second interval (from t=15 seconds to t=105 seconds) at the beginning of the DBA LOCA during which the RB may exhibit a positive pressure and during which some flow out of the RB, therefore, may bypass the SGTS. In Reference I this issue was handled with a supplementary model shown on  ;

Exhibit 1. In this model the RB is explicitly modeled as a " hold-up" control volume between the drywell as a source and the environment. For the revised source term analysis (covered by this calculation) a direct release model is being used in which there is no " hold-up" control volume between the drywell and the environment for this release. The purpose of this calculation, therefore, is to develop a surrogate leak rate directly from the drywell to the environment that would conservatively represent the model of Exhibit 1.

Methodology The approach is to:

(1) Calculate the release from the drywell to the RB assuming the containment is leaking at the design leakrate with "A" as the time-averaged activity airborne in the drywell over the first 105 seconds, (2) Calculate the effective reduction in what would then be leaked to the environment

PSAT 04011H.07 Page: 3 of 6 Rev:@ l 2 3 4 Exhibit 1 The STP model used to determine the RB leakage contribution to the CR doses is shown in Figure 3. The flows associated with the model are shown in Figure 4.

FIGURE 3. fou4Ct: Apo % N4 STP MODEL y% f (/No46)

"S2 LEAK" y  ;

0?* A L. W DwIrio D AYWG.o .

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@ RGA WON Vs /.936s F s/

@ RS LEAKAss Vs /,o ,

l CO M h Wenff" 3 ($ A nt A ccum userrM FIGURE 4 FLOWS IN STP MODEL S2 LEAK COMPONENT _

FLOW l 2 2%/d = 235.8 cfh 2 3 t=0-0.00417hr (15 sec) 0.0 cfh t=0.00417hr-0.02917hr (105 sec) 1542.4 cfh t>0.02917hr 0.0 To guarantee conservatism to the RB leakage dose, there is no SGTS flow assumed during the 15 to 105 second time period when the leakage occurs. This assures the maximum RB concentration during the period of RB leakage and hence a maximum dose from the leakage.

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PSAT 04011H.07 Page: 4 of 6 l

i Rev:hl 2 3 4 l considering the presence of the RB, and (3) Calculate a revised diacileakrate from the drywell that would then match that release to l the environment from (2).

3 Assumptions Assumption 1: It is conservative to place all drywell leakage that would occur over the I first 105 seconds into the RB at the start of the accident.

L Justification: The release from the containment does not begin until the start of the gap release at t=30 seconds (see Item 2.1 of Reference 2). Therefore, the RB has lost its

, residual negative pressure 15 seconds before the start of the gap release to the drywell and the corresponding release from the drywell to the RB. During the next i

75 seconds (t=30 seconds to t=105 seconds), there will be a progressive release i

from the drywell to the RB as the drywell radionuclide concentration builds.

During the first 105 seconds of the event, a time-averaged airborne radionuclide j concentration, A, in the drywell can be defined. The leakage into the RB during j

the first 105 seconds can then be calculated as "A" times the fraction of the drywell 4

volume leaked into the RB over the first 105 seconds. For simplification, then, it ,

can be conservatively assumed that this product "AxB" (where "B" is the fraction of the drywell volume leaked to the RB over the first 105 seconds) appears in the

! RB at t=0 since this will maximize the radionuclide leakage from the RB to the

environment over the subsequent 105 seconds.

References Reference 1: TVA Calc ND-QOO65-900052, "CR Doses for 2 SGTS Fans Including'RB  ;

Leakage", Revision 2, S/4/93 '

Reference 2: PSAT 04000U.03, " Design Data Base for Application of the Revised DBA Source Term to the TVA Browns Ferry Nuclear Power Plant", Revision 1, September 22, 1995 Calculation By Assumption 1, the radioactivity in the RB during the first 105 seconds of the DBA LOCA may be conservatively calculated to be:

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PSAT 04011H.07 Page: 5 of 6 Rev:hl 2 3 4 RB activity = AxVolumetric Lenkrate. Drvwell to RB (Item 3.12 of Reference 21x105 see Volume of Drywell (Item 3.1 of Reference 2) where "A" is the time-averaged airborne activity in the drywell over the -

first 105 seconds.

=A x'(132.5 cfh/159000 ft') x 105 sec/3600 sec/hr = 2.43E-5 x A This activity, if placed in the RB at t=0 and ifleaked from the RB at the RB leakrate of 1540 cfh (the flow out of the RB that does not pass through the SGTS when the RB pressure is positive, Item 3.30 of Reference 2), would yield a corresponding re! ease of activity to the environment over the first 105 seconds (even neglecting the first 15 seconds when the RB pressure is negative) of:

Activity released = 2.43E-5 x A x 1540 cfh x 105 seconds Volume of the RB x 3600 sec/hr

=

0.0011 A/ Volume of the RB in ft'

=

0.0011 A/1.932E6 ft' (Item 3.4 of Reference 2) = 5.7E-10 x A  ;

To release the same amount of activity directly from the drywell over 105 seconds, the leakrate (in efh) would have to be:

Leakrate = (5.7E-10 x A x 3600 sec/hr x drywell volume in ft')/(A x 105 seconds)

=.1.95E-8 x drywell volume in ft'

= 1.95E-8 x 159000 ft' = 3.lE-3 cfh Results A drywell leakrate directly to the environment which would conservatively mimic the " hold-up" model presented in Exhibit 1 is 3.lE-3 cfh.

Conclusions Using this approach, about IE-4 ft' ofdrywell atmosphere (3.lE-3 cfh x 105/3600 hours)is assumed to be released directly to the environment over the first 105 seconds as opposed to the four cubic feet that would actually be released (to the RB) if the leakrate were the design value of

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PS AT 04011H.07 Page: 6 of 6 Rev:@l 2 3 4 132.5 cfh. Dilution of this four cubic feet in the secondary containment atmosphere (with a volume of about 2 million cubic feet) would amount to about a factor of 500000. Since the

' leakrate out of the RB, however, is a factor of 12 greater than that from the drywell (1540 cfh vs 132.5 cfh) the " effective" dilution in the RB is reduced to about a factor of 40000. Therefore, one I

would expect that four cubic feet of drywell atmosphere released through the RB would contain  ;

about the same amount of activity as 4/40000 cubic feet of drywell atmosphere released without l

benefit of mixing and dilution in the RB. This value "4/40000 cubic feet" is 1E-4 ft', the same 3 "drywell volume released" value calculated above using the leakrate of 3.lE-3 cfh.

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