ML20116B589

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Rev 1 to Evaluation of 54 Steel By-Pass Line - Lake Screan House. Drawings Encl
ML20116B589
Person / Time
Site: LaSalle  Constellation icon.png
Issue date: 07/01/1996
From: Kazmi S, Singh S
COMMONWEALTH EDISON CO.
To:
Shared Package
ML20116B576 List:
References
L-000556, L-000556-R01, L-556, L-556-R1, NUDOCS 9607300133
Download: ML20116B589 (13)


Text

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  • Exhibit C -

NEP-1242 R:vi:i:n 1 ( COMMONWEALTH EDISON COMPANY CALCULATION TITLE PAGE CALCULATION NO.: L.- o oO T S 6 PAGE NO.: I

             @ SAFETYRELA~mD            REGULATORY RELATED             NON-SAFETY RELATED l

COMPUir.x PROGRAM MAINFRAME PC PROGRAM NO. VERSION / RELEASE USED7 YES NO CALCULATION DEI EvALva7ioy eF 5 4 " 5 YEEt- Pe/- Pass LIne - L A4's s caj;n n H-c u SE'- STATION / UNIT: [ A $A LLE [O SYSTEM ABBREVIATION: NA EQUIPhENT NO.: OF APPL) PROJECT NO.: ormu NA ]bbb 0lb REV: STATUS

                                         ,       QA SERIAL NO. OR Cl{RON NO.                   DATE:                           l l       PREPARED BY:

REVISION

SUMMARY

JD,,y/p/b,y,fj(<j/kg/}

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DATE: 7[ //g l l j i l DO ANY ASSUMPTIONS IN THIS CALCULATION REQUIRE LATER VERIFICATION YES b NO T'EVIEWED BY $ ,hc # /Mb DATE: 7- / '7 [ l REVIEW METHOD: De[rsi( kuir M f COMMENTS (C OR NC): NO APPROVED BY 1" M , gAZ pf / W* u DATE: , _. / g ,

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NEP-1242 R2visi:n 1 COMMONW !,LTH EDISON COMPANY CALCULATION TABLE OF CONTENTS CALCULATION NO. PAGE NO.

              /_ - 0 0 0$ 6~ 6            PROJECT NO. f 0 64-- 3 / 3           2.              '

DESCRII7 TION PAGE NO. SUB-PAGE NO. l TITLE PAGE 3 REVISION

SUMMARY

i l TABLE OF CONTENTS l PURPOSE / OBJECTIVE 3  ! l 3 METHODOLOGY AND ACCEPTANCE CRITERIA l ASSUMPTIONS 3 DESIGN INPUT 3 REFERENCES - 4 CALCULATIONS 8 f

SUMMARY

AND CONCLUSIONS y ATTACHMENTS NONE i REVISION NOi . t l 0 l l l .l J e

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         . Cric. No. L- 0 0 0 F54 Rav. O                               Proj::ct No. Cf D 6 6 - 3 / 2,        p,g, go, 3 This Calculation has been prepared using i*.t".:ad Plus 5. S&L Prog r Number 03.7.54s-5 0 Purnose and Oblective
           ~lb       A1;S&SS THE 57R e ruP-&t- .?DU2WW-Y O'F 5 4 Ad 61 - Pks 5 L in s ; o p. S sismie l}n b evsa (su R.Derj L OMS Methodoloav and Accentance Criteria This calculation shall be performed in accordance with the applicable documents listed as Design inputs below.

Assumotions (Che';k one)

           % There are no unverified or unconservative assumptions used in this calculatiors There are unverified assumptions used in this calculation.

Deslan Inouts (Check where applicable " APP" or Not applicable "NA") APP NA

1) ,X_ l __, DC-SE-01-LS, Rev. 7, Structural Project Design Criteria
2) _ l 2 AISC's Manual of Steel Construction. Eiahth Edition
3) __ lJ_ ACl-318 Buildino Code Reauirements for Reinforced Concrete Structures.1983
4) __ l _,_ ACI-349 Buildina Code Reauirements for NSR Concrete Structures.1980
5) _._ l __ AISI's Cold Formed Steel Desian Manual.1983
6) ._ _ l __ DC-SE-02-LS, Rev. O, Seismic Response Spectra j
7) __ l __ DC-SE-03-LS through DC-SE-09-LS, All Rev. O, Hydrodynamic Response Spectra '
8) __ l __ Calculation 802-100.2, Rev. O, Pages 25-37, Peak g-values for Pipe Supports
9) ._ _j.__ Calculation 802-100.2, Rev. 8, Pages 4144, Peak g-values for Pipe Supports in the Drywell
10) __ l __ Calculation 802-100.2, Rev. 8, Page 40, Peak g-values for Electrical Supports in the Drywell
11) __ l __ Calculation 795, Rev. O, Pages 42-43, Peak g-values.for Cable Trays and Conduits l
12) __. ] __ DIT No. LS-EPED-0077-01 and Calculation No. GDS-3.6.6, Rev.1, Reduced Conduit Weights 1
13) __ l __ S&L's SD&D Report No. 78. Rev.4, Concrete Masonry Wall Design I 14)__l__ S&L's SDS-ES.0, Rev.1, Loads, Load Combinations, and Allowables l
15) _, l __ S&L's SDS-E11.0, Rev. 2 Hilti Kwik Bolt Design
16) .__ l __ S&L's SDS-E11.0, Rev. 3 Hitti Kwik Bolt 11 Design 17)__l _ S&L's SDS-E30.0, Rev. O Cable Tray Design
18) __ l __ S&L's SDS-E31.0, Rev. 2 Cable Tray Support Design
19) _ l, ,_ S&L's SDS-E33.0, Rev. 3 Conduit and Conduit Support Design 20)__l__ S&L's SDS-E37.0, Rev. 5 Pipe Support Design
21) _. l __ S&L's SDS-E44.0, Rev. O Embedment Plate Design 22)__l__ Calculation 802-104.4, Rev. 9, Pages 4-5, Design Equations for Embedment Plates
23) __ l _,_ S&L's EDSI-71, Rev. 02-09-90
24) _ j.__ S&L's EDSI-77, Rev. 02-09-90 3
25) __ l
26) __ l1_ S&L's S&L's GDS-3.6.3, Project Rev. 3Rev. 3 instruction LSNS-22,
27) _ l 1E-0-3093 series of drawings, latest revisions 28)XI Mwiy No M.,7 o Rev, c
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 .   . .                                                                                                        h Calc. L-000556 Rev. O                            Page No. M                                     ?!1/96 REFERENCES
1. " Seismic Analysis of Safety-Related Nuclear Structures". ASCE Standard 4-86. American Society of CMI Engineers.1986
2. " Design and installation of Steel Pipe". ,AWWA Manual M11. American Water Works Assodation.1985. -

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Calc. L-000556 Rev. O Page No. 5 7/1 416 SEISMICINDUCED STRESS ANALYSIS 54" STEEL BY-PASS PIPE l l The purpose of this calculation is to verify the cepecity of the 54" steel by-pees line to support the loads imposed by overburden and seismic motions. The seismic stresses are calculated socordmg to the methodology of Ref 1. l The apperent shear wave velocity (C) for the LaSalle site is conservatively assumed to be 2500 ft/sec; the l appares compression wave speed (C) is assumed, again conserva#vely, to be 5000 ft/sec. (Note thest the pipe is below the ground water table, hence the compression wave velocity will be much larger than , 5000 ft/sec.). The formulas for strasw induced in the pipe due to seismic mollons are as follows (Ref.1). For axial strain: r, = y/gC where: l r, = maximum axial strain -

                                                              .. .V, = maximum ground velocity e, = 2.0 for shear waves
                                                                    = 1.0 for compreselon waves C = apparentwavevelocity e              For flexural strain:

r = A/(gC)2 where: 1 i y 5 h f t i e

      .        Calc. L-000556 Rev. O                                  Page No. S                                    7/1/96
r = maximum curvature in pipe A,= maximum ground acceleration a, = 1.0 for shear waves
                                                 = 1.6 for compression waves C = apparentwave speed The maximum ground velocibes for the site are calculated on the basis of 48 in/sec per 1.0 g of ground I

acceleration (Ref.1). In the following, the site OBE ground acceleration is 0.1g and the SSE ground accelerationis 0.2g. l l l l AgOBE :=(0.1 g) AgSSE := 0.2 g I l V gOBE '

                                            'A gOBE                     gSSE
  • gSSE i

V gOBE = 0.4 A VgSSE = 0.8, --

sec l

In calculating the maximum axial strain, the quantity a,C is equal for shear waves and compression waves. Therefore, the shear wave value is used to give the largest strain: a , := 2.0 C , := 2500 A aeC := a, C , sec l ' V gOBE V

                             ._                                            ESSE 8OBE -                                    'SSE aeC                                     aeC
                                                                               ~

OBE = 8 10' s SSE = 1.610 ' To calculate stresses, the strains are multiplied by the modulus of elasbelty. For the steel, E, = 29 x 108. Therefore:

                         . Ibf i                    P815 2-in            _

n ,

Calc. L-000556 Rev. O Page No. 7 7/1/96 E ,:= 29000000 psi l Axial seismic stroes: IseOBE := E, c OBE IsaSSE :=E, SSE

faaOBE =2.3210' psi fanSSE =4.64103 psi OK -

I The SSE allowable is 2.4 x Sh . Since Sh= 10,100 pel(material: ASTM A134 Grade A283C, per PDT l 002LS), the seismic allowable strees is 24,240 poi. The computed axial stress is less than 20 % of the allowable. Next calculate the bending stresses in the pipe. The curvature, r, is determined first, then multiplied by Er to obtain the strees. As in the caso of the axial strain calculatiore, the curvature will be greater when calculated for the shear waves,l.a. a C=1.0 x 2500<1.6 x 5000: akC := 1.0 C , akC = 2.5 103+1 see A @BE A gSSE r OBE ;* - (akC)2, "SSE - (akC)2 I l r OBE =4.2910' iri r SSE =8.5810' ui

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The bending strains are obtained by multiplying the curvature by the radius of the pipe: 54 . r,:= m i 2 IsbOBE := E , r, r OBE IsbSSE := E , r, r SSE { fsbOBE =33.59 psi fabSSE =67.179 psi Clearly, the bending stresses are negligible. The axial stress in the steel cylmder, for the SSE case is ! only about 20% of the allowable strees. l

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Calc. L 000556 Rev. O Page No. 8 '".. 96 Due to the short distance between the pipe and the wall of the screen house structure, the seismic displacement of the pipe and structure will be approximately the same, i.e. the rela #ve displacement is negligible. Therefore, the forces at the locations where the pipe passes through the wall will be neglipible. The same is true for stresses in the elbows that would result in case of differentiel movements of pipe and structure. Even with apphoshon of an appropriate strees intensity factor, the stresses in the elbows would still be negligible. The portion of the pipe within the valve pit.will be subjod to the inertie force, but not to the seismic waves. The fundamental frequency of the 54" pipe, with a 9' spen, is Judged to be greater than 33 Hz, and, therefore, considered rigid. Consequently, the load on this length of pipe is the dead weight of pipe, contents and valve multiphed by the seismic acceleration. For this part of the work, consider only the SSE case where the accelersbon is equal to 0.20 Unit weights of water and steel plate: 7 water := 62.4 lbf y pg,,, := 20.4 Ibf A 8 ff Weights per foot oflength: 2 w water "s 'Twater

  • water = 992.429 A
                                                                                         +lbf wp;p :=7pw 2 s r,                             wp ;pe = 288.398
  • w total : *we +
  • pipe ww = 1.281 10' -

The maximum bending moment at the walls of the beam will be given by wl2/12: L := 9 A A gSSE 8 w wL 2 M 3 := M 3 = 1.72910' A lbf Ho$vy P J b f*g-  ; The weight of the valve and operator is 9525 lb.(pe Dwg. No. C-1977). Its contribubon to the bending momentis: l l

                                                                                                                             - i

j . Calc. L-000556 Rev. O Page No. 9 7/1A16 l Wg := 9525 lbf a := 3.5 A b :=L- a b = 5.5 A W g ab2  ; M2: 2 M2 = 1.24510' 4lbf , L  ! l l M :=Mg+ M 2 M = 1.41810' 41bf The section modulus for the pipe is: l l t ,,33 := 0.5 m j l Sp;p ,:=nr ,2 't wall l l i I Compute the bending stroes* M l bend;*S ' bend = 148.589 psi PiPe The flexural strees is only about 3% the adel seismic strees and is negligible. Even with apphcation of a strees intonellication factor appropriots to the valve-pipe intersection, the inertie induced stress is negligible compared to the allowable. The cepecity of the pipe to support overburden load and deflection are computed on the accompanying Spreadsheet calculation. Methodology used is provided in Chapter 6 of Ref. 2. e - The hoop stress in the pipe due to the design pressure of 50 poi is: l p := 50 psi l P r, l c 4 := c 4 = 2.7 10' psi <10,100. OK wall 4 i i l l l

J Calc. L-000556 Rev. O Pa9e No.__ l0 7/1/96 h, ft 36.25 LaSalle l l { hw, ft 30 Pipe calculat6on: D=54"; thickness =%" P., psi 0 Depth of cover =36.25' Y., pcf 120 AWWA Manual M11; Eq. (6-7) w.,,, psf 0 g = (1/FS)[32R.ErE'(El/D')]" D, in 54.0 E, psi 29000000 3 1 = 1/12 E', psi 1000 W., pil 1631.250 , Handlin0: 6 =D/200+1/16 FS 3.0 R. 0.727 6 ,in 0.3325 B' O.725 E/12D' 15.347 Qw, psi 34.948  ! t,in 0.5 l

                 %, psi           59.960

{ OWS 0.582856 <1.0; OK I D, 1.500 i K 0.1 r,in 27 W, pli -1631.250 Deflection Crieck, AWWA M11 Eq. (6-5) Ax, in 3.204922 Ax/D 5.94 % 1

                             /A = DlKWr'/(El + 0.061E'r')]

f I l Page

Calc. L-000556 Rev. O Pape No.11 y F i M 7/186 5" Soil Pine Around the Valve Stem: Henry Pratt Company Drawing No. B-2877 and Drawing No. M-770 show the conll0uration of the valve pit and 5" soll pipe. The steel pipe is furnished in 10' segments which are connected by double hub adapters. The lower 1'-8" length of the soil pipe is anchored to the valve pit at Elevation 802'-8" with a %" x 1" steel ring. Since the soll pipe is buried in soil, based on the buried by-pass pipe calculation,it is concluded that the seismic induced strain in the soli pipe wlil be well within the allowable. Hence the 5" soll pipe will sustain the imposed SSE loads. CONCLUSION , The seismic stresses induced in the pipe are very small compared to the allowable. The overburden load imposed on the by-pass pipe is approximately 56% of the capacity acci.,,as to Eq. 6-7 of Ref. 2. The deflection calculated by Eq. 6.5 of Ref. 2 is less than 8% of the diameter of the pipe. . All quantities calculated are considered acceptable and, therefore, the pipe is able to sustain imposed loads safely. v, , l i t i i e I i i i

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