ML20064D262

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Reanalysis of LaSalle Wetwell to Drywell Vacuum Breakers Under Pool Swell Loading Conditions, Rev 0
ML20064D262
Person / Time
Site: LaSalle  Constellation icon.png
Issue date: 12/31/1982
From: Bilanin A
CONTINUUM DYNAMICS, INC.
To:
Shared Package
ML20064D214 List:
References
82-33, NUDOCS 8301040606
Download: ML20064D262 (20)


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C.D. I. TECH NOTE NO. 82-33 4

REANALYSIS OF THE LASALLE WETWELL TO DRYWELL VACUUM BREAKERS UNDER POOL SWELL LOADING CONDITIONS Revision 0 Prepared by CONTINUUM DYNAMICS, INC.

P.O. B0X 3073 PRINCETON, NEW JERSEY 08540 Prepared under Purchase Order No. 265662 for COMMONWEALTH EDIS0N COMPANY P.O. BOX 767 CHICAGO, ILLIN0IS 60690 Approved by 4 (_ (, G4ms AlanfBilanin December 1982 8301040606 821228 PDR ADOCK 05000373 P PDR _

CONTENTS l i' Section Page

SUMMARY

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1 INTRODUCTION 1.1 2 ANALYSIS 2.1 Reduction of Conservatism in the Hydrodynamic 2.1 Torque as a function of Valve Opening Angle 2.2 Reduction of the Pool Swell Differential Pres- 2.1 sure Loading Across the Vacuum Breaker Resulting from Piping and Isolation Valve Losses 3 RESULTS 3.1 4 REFERENCES 4.1 i

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ILLUSTRATIONS

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Figure Page 2.1 Schematic of wetwell to drywell vacuum breaker 2.2 2.2 Vacuum breaker shaft torque resulting from a 2.3 differential pressure loading across the valve disc 2.3 Predicted versus measured nominal vecuum breaker 2.4 disc impact velocities 2.4 Schematic of a typical LaSalle external vacuum 2.5 breaker 3.1 Typical General Electric Company specified differ- 3.3 ential pressure pool swell transient 3.2 Reduction of LaSalle vacuum breaker impact velocity 3.4 to pool swell resulting from external piping head loss 3.3 Differential pressure across the LaSalle vacuum 3.5 breaker disc with head loss equal to 4.5 3.4 Volumetric flow through the vacuum breaker with 3.6 zero head loss in external piping 3.5 Volumetric flow through the vacuum breaker with head 3.7 loss equal to 4.5 in the external piping ii

TABLES Table

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3.1 LaSalle Valve Characteristics 3.2 l

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SUMMARY

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4 Studies sponsored by the Mark II Owneil'sGroup have predicted 't hat the LaSalle wetwell to drywell vacuum bredkers will cycle during the pool ,

swell transient. During this transient, the ?alve

/ disc is predicted to impact the opening stop at 28.2' rad /sec god reseat with an impact velocity of 30.3 rad /sec. Reducing the conservatism in the valve dynamic model used to make the above predictions taking credit for a recomputed higher disc moment of inertia and for the pressure drop across the external piping and butterfly isolation valves, results in predicted opening and closing impact velocities of 16.6 rad /sec and 24.2 rad /sec, respectively.

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, , 1. INTRODUCTION

- Mark II wetwell to drywell vacuum breakers are expected to cycle

. under the pool swell differential pressure time history loads. These

- loads were specified by the General Electric Company and were transmitted to the NRC on July 23,1982 (Ref.1). To estimate the valve disc actu-ation velocities to be anticipated, the Mark II Owners' Group supported the development of a vacuum breaker valve dynamic model. This model is documented in Reference 2 and has been used to predict the actuation velocities to be anticipated during pool swell for all domestic Mark II plants.

The predictions of impact velocity during pool swell transient for LaSalle are very conservative for two reasons:

a) The hydrodynamic torque generated on the valve disc as a consequence of the pool swell differential pressure upstream and downstream of the valve very conservatively bounds full scale test data.

b) The pool swell differential pressure loading was applied across the LaSalle vacuum breaker without taking credit for the reduction of this differential loading resulting from pressure losses associated with the external piping and iso-lation valves which connect the vacuum breaker between the wetwell and drywell.

Commonwealth Edison Company, realizing that their current wetwell to drywell vacuum breaker pool swell impact loads were very conservative, initiated an effort to predict more realistic yet conservative impact velo-cities. The remainder of this report outlines the valve modeling improve-ments which have been made and documents the reduction of the valve disc impact velocities during pool swell which are achieved when a more realistic estimate of hydrodynamic torque on the valve disc is implemented in the valve dynamic model and credit is taken for losses associated with vacuum breaker piping.

1.1

2. ANALYSIS

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2.1 Reduction of Conservatism in the Hydrodynamic Torque asx a Function of Va:ve Opening Angle.

A schematic of a wetwell to drywell vacuum breaker is shown in Figure 2.1. It was shown in Reference 2 that, with regard to the detailed unsteady flow field about the vacuum breaker disc, fluid velocities were sufficiently high such that the fluid mechanics could be treated as quasi-steady. This simplification greatly reduced the effort in developing a valve dynamic model by allowing the hydrodynamic torque to be measured at the disc shaft as a function of valve opening angle and measured d'fferential pressure across the valve disc. These tests were undertaken at the Anderson, Greenwood & Company Test Facility in El Campo, Texas, and the results are summarized in Figure 2.2 where the hydrodynamic torque is defined as T H = AplDAg(0)

The quantity g(0) is a valve dependent function which accounts for the reduction of hydrodynamic torque with valve opening angle. It is shown in Figure 2.3 that if the solid curve, shewn in Figure 2.2, is implemented into the model the predictions of disc impact velocity are conservative when compared against test data. The solid curve will be used to repredict LaSalle's pool swell disc impact velocities.

2.2 Reduction of the Pool Swell Differential Pressure Loading Across the Vacuum Breaker Resulting from Piping and Isolation Valve Losses.

The LaSalle plant is unique in that it is the only domestic Mark II plant which has its vacuum breakers located outside containment. A sketch of a typical (there are four lines) vacuum breaker piping is shown in Figure 2.4. Previous analysis of vacuum breaker dynamics applied the differential pressure resulting from pool swell across the vacuum breaker at Stations A & B.

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. specified vacuum breaker pool swell load can be reduced by 4

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minimum head loss factor for the LaSalle external vacuum breaker line For the LaSalle external vacuum breaker lines the minimum loss factor has been computed to be 4.5.

2.6

3. RESULTS

. The LaSalle vacuum breaker characteristics shown in Tabie 3.1 have been implemented into the valve dynamic code. One of the eight General Electric Company specified pool swell differential pressure transients

~ is shown in Figure 3.1. The results for disc impact velocities are sun-marized in Figure 3.2. With no external piping loss, the impact velocities for opening and closing are 22.8 rad /sec and 26.6 rad /sec, respectively, using the hydrodynamic torque curve given in Figure 2.2 in the valve dynamic model.

The minimum K loss factor for LaSalle's external lines is estimated to be K = 4.5 . Predicted disc impact velocities for LaSalle are (from Figure 3.2) opening 16.6 rad /sec and closing 24.2 rad /sec. This reduction of impact velocity is associated with a reduction of the differential pres-sure across the valve disc from head loss. This may be seen by comparing the differential pressure across the valve disc with and without head loss (Figure 3.1 with figure 3.3).

It is curious that impact velocity is not a strong function of K loss factor. This result can be understood by comparing the volumetric flow rate through the valve with and without losses accounted for. Referring to Figure 3.4 and Figure 3.5, as losses increase, the valve opens more slowly and less mass is passed through the valve. Hence, differential pressure across the valve disc is reduced at a lessening rate since differential pressure across the valve disc is proportional to volumetric flow rate squared.

3.1

TABLE 3.1 LaSalle Valve Characteristics g Parameter Name Parameter Value 2

System moment of inertia (2) 40.74 lb/in/sec System weight (2) 71.67 lb System moment arm 13.84 in.

System angle from rest (1) 0.0 rad Seat angle (1) 0.0 rad Body angle (1) 1.047 rad Disc pallet radius 11.50 in.

Seat coefficient restitution (2) 0.6 Body coefficient restitution (2) 0.6 Magnetic pressure preload (2) 0.2 psi (1) All angles are measured counterclockwise from vertical down.

(2) Reference 2 calculations used a moment of inertia of 34.18 lb/in/sec2 , l weight of 57.0 lb, coefficients of restitution of 0.1 and a magnetic setpoint of 0.5 psi.

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4. REFERENCES
1. Letter from H.C. Pfefferlen, Manager of BWR Licensing Pro rams, General Electric Company to T.P. Speis, Assistant Director for Reactor Safety, Nuclear Regulatory Commission. Letter Reference

- MFN-098-82 dated July 23, 1982.

2. " Mark II Containment Drywell-to-Wetwell Vacuum Breaker Models,"

General Electric Company Report No. NEDE 22178-P, August 1982.

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