Drafting of the ENDF/B-VI Data for Fission Products and ...

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LA-UR-93-3046

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Drafting of the ENDF/B-VI Data forFission Products and Actinides

A. K. MartinezTheoretical Diviswn

Los Alanws National LaboratoryMS B243

Los Alamos, New Mexico 87545

ABOUT THIS REPORT

This official electronic version was created by scanning the best available paper or microfiche copy of the original report at a 300 dpi resolution. Original color illustrations appear as black and white images. For additional information or comments, contact: Library Without Walls Project Los Alamos National Laboratory Research Library Los Alamos, NM 87544 Phone: (505)667-4448 E-mail: [email protected]

Drafting of the ENDF/B-VI Data for FissionProducts and Actinides

A. K. Martinez

Early in the spring of 1991, the Theoretical Division (T-2) at Los Alamos

National Laboratory requested that the ENDF/B-VI data be used to draft the

corresponding decay chains on a computer. By having the decay chains in a

computer file, one can easily make changes as the data is updated. The format

of the diagrams on the computer provides immediate information which is

much less obvious in the tabular format of the data.

The decay chains have been drafted using Lightening Textures Version

1.6 on a Macintosh IIx at Los Alamos National Laboratory. Each diagram

consists of frame boxes, dash boxes, lines, and vectors. The ENDF/B-VI data is

represented with solid lines and frame boxes. The dashed boxes and lines

represent data that is not included in ENDF/B-VI, but is relevant to the

understanding of the nuclear data. The data in the dashed format came from

the JEF-2 Radioactive Decay Data. Thus, each nuclide is represented by a

dashed or framed box. In each box, the nuclide is represented by its mass

number(A), atomic number(Z), and symbol. Unlike the ENDF/B-VI data file

where half-lives are given in seconds, the half-life is shown in seconds(s),

minutes(m), hours(h), days(d) or years(a) directly underneath the nuclide

identification. Underneath the half-life, the average recoverable decay energy

is shown in keV. Above the boxes containing nuclides 66-Cr through 172-Hf,

the recommended independent U-235 thermal fission yield is shown.

Vectors and lines indicate the decay modes. The branching ratio is located

next to the corresponding vector or line. The information for the nuclides

with an “sf” (spontaneous fission) in the upper left hand corner, were

confirmed using an unpublished CINDER90 file.

In order to produce the diagrams with the ENDF/B-VI data in an

J – efficient way, the following FORTRAN 77 programs were used to extract data_ L- “ =s ~ ,from files and place it into Textures format. The program rdfp2.f, which uses_=al- ~ the input file fp (fission products), was written by D. C. George. The program%=

‘= ~ rdfp3.f, which- uses the input file dcyf (decay), was”written by D. C. George andic‘= ~ A. K. Martinez. These files contain the ENDF/B-VI data showing the symbol,&g=- ~ ‘Z, A, state, half-life, e-beta, e-gamma, e-alpha, rtyp, rfs, q valu”e, and the—a10—9~ZC3 — —

—.-—. . .

branching ratio for each nuclide. Both programs work similarly by calculating

the correct position to place the symbol, Z, A, half-life, decay energy, and

branching ratios from the data files into a Textures diagram. The program

dash.f was written by A. K. Martinez to calculate the position of many dashed

boxes and their half-lives from the ylds (yields) file. The program yields.f,

written by A. K. Martinez, was used to extract the recommended independent

yield from the ylds file and put it into Textures format. The program half.f

was written by A. K. Martinez to convert the half lives (given in seconds) into

minutes, hours, days, and years. The program energy.f was written b y A. K.

Martinez to calculate the average recoverable decay energies by adding the

alpha decay(eV), gamma decay (ev), and beta decay(eV) for each nuclide and

dividing by one thousand. The result is an average recoverable decay energy

in keV. Ri.f was written by A. K. Martinez to extract the recommended

independent yield value from the ylds file. Half.f, energies.f, and ri.f were

used to proof the final draft. The program jefprog is a UNIX shell script

which calls the FORTRAN 77 program jefprogl.f. These programs were

written by A. K. Martinez and J. M. Campbell. Jefprog sorts each appropriate

Textures program file and prepares it for the program jefprogl.f which

calculates the position of the average recoverable decay energy for each

nuclide. In addition to using programs to place the data into the diagrams,

much of the data from the JEF-2 file had to be entered by hand. All the

computer-generated diagrams then had to be checked and adjusted manually.

The motivation for this work is to provide diagrams for a report on

ENDF/B-VI data, similar to those in Ref.(l). The diagrams, which includes all

the ENDF/B-VI data and the JEF-2 data, consist of 43 pages of decay chains.

The final draft of the ENDF/B-VI decay chains was finished in July 1993. This

work was completed over three summers at Los Alamos National Laboratory

with the guidance of T. R. England, W. B. Wilson, and D. C. George.

References:

1. T. R. England, W. B. Wilson, R. E. Schenter, F. M. Mare, “Summary ofENDF/B-V Data for Fission Products and Actinides,” Los AlamosNational Laboratory informal document LA-UR 83-1285, EPRI NP-3787(December 1984).

2. F. W. Walker, J. R. Barrington, F. Feiner, Nuclides and Isotopes , 14fh.Ed., (General Electric Company, San Jose, CA 1989).

3. W. B. Wilson, T. R. England, Unpublished decay path data ofCINDER’90 accumulated from ENDF/B-VI, HEDL’s Master DecayLibrary, and other sources as described in W. B. Wilson, et al.,“Acceleration Transmutation Studies at Los Alamos with LAHET,MCNP, and CINDER90”, Proc. Workshop on Sirnulafion ofAccelerator Radiation Environments, January 11-15, 1993, Sante Fe,NM.

4. Preliminary JEF-2 Data supplied by M. Konieczny of the OECD NuclearEnergy Agency and described in J. Blachot and C. Nordborg, “DecayData Evaluation for JEF-2,” presented at the Symposium on NuclearData Evaluation Methodology, October 12-16, 1992, BrookhavenNational Laboratory.

5. T. R. England, J. Katakura, F. M. Mare, C. W. Reich, R. E. Schenter, W.B. Wilson, “Decay Data Evaluation for ENDF/B-VI,” Presentation atthe Symposium on Nuclear Data Evaluation Methodology,Brookhaven National Laboratory, Upton, New York, October 12-16,1992, LA-UR-92-3785.

Programs used to draftENDF/B-VI Decay Chains

1. rdfp2.f2. rdfp3.f3. yields.f4. ri.f5. dash.f6. energy.f7. halflife.f8. jefprog9. jefprogl.f

program rdfplogical iup,ibrcharacter*l icl, ic2,c,ltou,unit, jcl,jc2character*4 aform(12)dataaform/’(’’\,’utut (“’,’,f6.’,’ 2,’’,’,’ “,f6’,’ .2,” ’, ’){\t’

x, ‘iny ‘,’’’,f,’2, a2,a’, ‘1,’’}’,’’’)’/c read fission product file and format nuclide id,z,a, decay enerwtc half life and branching ratios for tek.

iup=.false.ibr=.false.open(unit=l, file=’ fpl ’,status=’old’, form=’fomnatted’ )open(unit=8, file=’output’ ,status=’unknown’ ,form=’formatted’ )

4 read(l, *,end=lOOO) xbox,yboxxstart=xbox+ .01ystart=ybox+.2

5 read(l, lO,end=1000) iz,icl, ic2, ia,hl,lxiec,gdec,adec, rt,br,adj12 read(l, lO,end=lOOO) jz, jcl, jc2, ja,xhl,xbdec,xgdec, xadec,xt,xb,xad10 format (6x, i3,x,2al,x, i3,10x, ell.4,3(x,ell.4), f5.2,17x, ell.4,f5.2)

c test for branching ration onlyc write(8,10) iz, icl, ic2,ia,hl,bdec, gdec,adec,br,adjc write(8,10) jz, jcl, jc2, ja,xhl,xMec,xgdec,xadec, xb,xad

if(jz.eq.0) thenbr2 =xbrt2=xtibr=.true.go to 12

endi fc test for second of pair coordinates already set

if(iup) go to 14c test for two states of same nuclide

if(icl.eq. jcl.and.ic2 .eq.jc2) thenx=xstart+. 15y=ystart-.l6

elsex=xstarty=ystart

endi fc test for end of row

if(iz.eq.999) go to 4c look for coordinate adjustment14 x=x+ad-j

c write(8, *) adj,x,xad,br,xbxstart=xstart+adj

c calculate total decay in kev -- add gamma, beta and alpha decaysdec=(bdec+gdec+adec) /1000.idec=nint(dec )unit=’s’

c convert half life to correct unitsif(hl.gt.60. ) then

unit= ‘m’hl=hl/60.

endi fif(hl.gt.60. ) then

Unit=’h’hl=hl/60.

endi fif(hl.gt .24. .and.unit .eq. ‘h’) then

unit=’d’hl=hl/24.

end ifif(hl.gt .365.2499) then

unit=tathl=hl/365.25

endi fc=ltou (icl)yl=yif(iup) yl=yl-.Olwrite(8,20) x,yl,ia,iz,c,ic2

20 format (’\put(’,f6.2,’, ‘,f6.2,1){\tiny $A{t, i3,1}_{ l,i3,1}$12al, 1}1x)if(iup) then

Xl=x+ .1yl=y+.06if(ia.ge.100) x1=x1+.05write(8,22) xl,yl

22 format (’\put(c,f6.2, t,1,f6.2,’){\ttiny m}’)iup=.false.

endifx=x+ .02Y=Y- .11if(hl.ge. O.) then

aform(9)=’’’,f4’aform(10)=c.2,a,’if(hl.ge.10.0) aform(lO)=’.l,a’if(hl.ge.100.) aform(lO)=’.O,a’if(hl.ge.lOOO. ) then

aform(9)=’ ‘‘,e7’aform(lO)=’.l,a, ‘

endi fwrite(8,aform) x,y,hl,unit

elsewrite(8,32) x,y

32 format (’\put(’,f6.2,’,’ ,f6.2,’){\tiny st~le}’)go to 55

endi fx=x+ .04Y=y- .08write(8,40) x,y,idec

40 format (’\put(’,f6.2,’,’ ,f6.2,’){\tiny l,i4t}!)45 if (ibr) then

xbrl=x+.25ybrl=y+.06xbr2=x+.1ybr2=y+.55if(rt.eq.l. .and.rt2.eq.l. ) then

xbrl=x+.25ybrl=y-.O7xbr2.x+.12ybr2=y+.48

endifif(rt.eq.2 ..and.rt2.eq.2. ) then

xbrl=x-.l7ybrl.y-.lxbr2=x-.35ybr2=y+.5

endifif(rt.eq.l. .and.rt2.eq.2. ) then

xbr2=x-.35ybr2=y+.06

endi fif(rt.eq.l. .and.rt2.eq.3. ) then

xbr2 =xybr2=y-.ll

endi fif(rt.eq.2 ..and.rt2.eq.3. ) then

xbrl.x-.35

.

,

.

ybrl=y+.15xbr2 =xybr2=y-.ll

endi fc write(8, *)rt, rt2,xbrl,ybrl ,x,y,iz,ia

write(8,50) xbrl,ybrl,brwrite(8,50) xbr2,ybr2,br2ibr=.false.

50 format (’\put(’,f6.2,’,’ f6.2,’){\tiny ‘,f5.4,’ }’)endi f

55 if(jz.eq.999) go to 4if(iz.eq.0) go to 60if(icl.eq. jcl.and.ic2 .eq.jc2) then

x=xstarty=ystart+.3xstart=xstart+ .15iup..true.

elsexstart=xstart+.6

endi f60 iz=jz

icl=jclic2=jc2ia=jahl=xhlbdec=xbdecgdec=xgdecadec=xade cbr.xbadj =xadrt=xtgo to 12

1000 stopendcharacter*l function ltou(c)character*l 1c(26),uc(26),cdata lc/’a’,’b’,’c’,’d’,’ e’,’ f’,’g’,’h’,’i’,’ j’,’k’,’l’,

x ‘m’, ’n’,’o’ ,’p’,’q’,lrl,isi,lt l,lut,tv~,cwl,lxl,iy$ ,lzl/

data UC/IA’,’B’,ICI,IDI,IEI ,’FI, IGI, IHI, III,IJI ,IKI, ILI,X ‘M’, ’N’, ’O’, ’P’, ’Q’,IR’ ,’S’,’T’, ’U’, ’V’, ’W’, ‘x’,’Y’,’Z’/ltou=’ ‘do 10 i=l,26if (c.eq.lc(i)) then

ltou=uc(i)return

endi f10 continue

returnend

program rdfplogical iup, ibr, ib3character*l icl, ic2, c,ltou, unit, jcl, jc2, kcl, kc2character*4 aform(12)dataaform/’(’’\,’utut (“’,’,f6.’,’ 2,’’,’,’ “,f6’,’ .2,’ ’’,’ ){\t’

x, ‘iny ‘, ’’’,f~’2, a2,a’,’ 1,’’}’,’’’)’/c read fission product file and format nuclide id,z,a, decay energy,c half life and branching ratios for tek.

iup=.false.ibr=.false.ib3 =.false.open(unit=l, file=’dcy12 ‘,status=’old’ ,form=’formatted’ )open(unit=8, file=’output’ ,status=’unbown’ ,form=’formatted’ )

4 read(l, *,end=1000) xbox,yboxxstart=xbox+ .01ystart=ybox+.2

5 read(l, lO,end=1000) iz,icl,ic2, ia,hl,bdec,gdec,adec, rt,br,adj12 read(l, lO,end=1000) jz, jcl, jc2,ja,xhl,xbdec, xgdec,xadec,xt,xb,xad10 format (6x,i3,x,2al,x,i3, 10x, ell.4,3(x,ell.4), f5.2, 17x,e11.4,f5.2)

c test for branching ratio onlyif(jz.eq.0) then

br2 =xbrt2=xtibr=.true.

c test for branching to two different nuclides17 read(l, lO,end=1000)kz, kcl, kc2, ka,yhl,ybdec,ygdec,yadec,”yt,yb,yad

if(kz.eq.0) thenbr3 =ybrt3=ytib3=.true.go to 17

endifendi f

c test for second of pair coordinates already setif(iup) go to 14

c test for two states of same nuclideif((icl.eq. jcl.and. ic2.eq.jc2) or. (ibr.and. icl.eq.kcl.

x and. ic2.eq.kc2))thenx=xstarty=ystart-O.3

elsex=xstarty=ystart

endi fc test for end of row

if(iz.eq.999) go to 4c look for coordinate adjustment14 x=x+adj

c write(8,*) adj,x,xad,br,xbxstart=xstart+adj

c calculate total decay in kev -– add gamma, beta and alpha decaysdec=(bdec+gdec+adec )/1000.idec=nint(dec )unit=’s’

c convert half life to correct unitsif(hl.gt.60. ) then

unit=’m’hl=hl/60.


unit=’h’hl=hl/60.

endi f

.

20

22

if(hl.gt.24 ..and.unit.eq. ’h’) thenunit=’d’hl=hl/24.

endi fif(hl.gt .365.2499) then

unit=’ a’hl=hl/365.25

endifc=ltou(icl)yl=yif(iup) yl=yl–.Olwrite(8,20) x,yl,ia,iz,c,ic2format (’\put(’,f6.2, C,’,f6.2,’){\tiny $“{’,id,’}_{’, i3,’}$’2al, ‘}’

x)if(iup) then

Xl=x+ .1yl=y+.06if(ia.ge.100) x1=x1+.05write(8,22) xl,ylformat (’\put(C,f6.2,’,’ ,f6.2,’){\ttiny m}’)iup=.false.

endi fx=x+ .02y=y- .11if(hl.ge. O.) then

aform(lo~-1 ~f~’,aform(9)-’ ‘‘

-., ,if(hl.ge.10.0) aformif(hl.ge.lOO. ) aformif(hl.ge.lOOO. ) then

aform(9)=’’’,e7’aform(lO)=’.l,a,’

endi fwrite(8,aform) x,y,h:

elsewrite(8,32) X,Y

10)=’ .l,a’10)=’ .O,a’

, unit

32 format (’\put(’,f6.2,’,’ ,f6.2,’){\tiny stable}’)go to 55

endi fx=x+ .04y=y- .08write(8,40) x,y,idec

40 format (’\put(’~f6.2,’,’ ,f6.2,’){\tiny ‘,i4’ }’)45 if (ibr) then

if(.not.ib3) thenc calculate coordinate for two branching arrows

xbrl=x+.5ybrl.y+.05xbr2=x+.2ybr2=y+.52if(rt.eq.l. .and.rt2.eq.l. ) then

xbrl=x+.25ybrl=y-.O9xbr2=x+.12ybr2.y+.46

endifif(rt.eq.2. .and.rt2.eq.2. ) then

xbrl=x-.l7ybrl.y-.l2xbr2=x-.35ybr2.y+.48

endifif(rt.eq.l. .and.rt2.eq,3. then

xbr2 =xybr2=y-. 13

endifif(rt. eq.2 ..and. rt2. eq. 3.) then

xbrl=x-. 35ybrl=y+. 12xbr2 =xybr2=y-. 13

endi fif(rt. eq. l ..and.rt2.eq.2. ) thenxbr2=x-.7ybr2=y+.04

endi fif(rt.eq.2 ..and.rt2.eq.4. ) then

xbrl=x-.6ybrl=y+.05xbr2=x+.45ybr2=y+l.35

endifif(rt.eq.l ..and.rt2.eq.4.) thenxbrl=x+.55ybrl=y+.05xbr2=x+.4ybr2=y+l.11

endi fif(rt.eq.4 ..and.rt2.eq.6. ) thenxbrl=x+.35ybrl=y+.31xbr2=x+.4ybr2=y+l.32endi fif(rt.eq.l. .and.rt2.eq.l.5) thenxbrl=x+.6ybrl=y+.05xbr2=x+l.05ybr2=y+.19

endi felse

c three branching .if(rt.eq. l.and.rt2.eq. 4 ..and.rt3.eq.l.4) then

xbrl=x+.6ybrl=y+.05xbr2=x+.4ybr2=y+l.11

endi fif(rt. eq.l.and.rt2.eq. 4. .and.rt3.eq.6) then

xbrl=x+.45ybrl=y+.18xbr2=x+.25ybr2=y+.56xbr3=x+.07ybr3=y+.43

endi fif(rt. eq.3.and.rt2.eq. 4. .and.rt3.eq.6) then

xbrl=x+.3ybrl.y-.O4xbr2=x+.4ybr2=y+.41xbr3=x+.07ybr3.y+.43

endi fendi fwrite(8,50) xbrl,ybrl,br

.

write (8,50) xbr2, ybr2, br2if(ib3) write (8,50) xbr3, ybr3, br3

50 format (’\put( ’,f6.2,’,’f6.2, ‘){\tiny ‘,f5 .4,’}’)endi f

55 if(jz.eq.999) go to 4if(iz.eq.0) go to 60if((icl .eq.jcl.and.ic2 .eq.jc2) or. (ibr.and. icl.eq.kcl.

x and. ic2.eq.kc2))thenx=xstart-. 15y=ystart+.15xstart=xstartystart=ystartiup=.true.

elsexstart=xstart+l.2

endi f60 if(ibr) then

iz=kzicl=kclic2=kc2ia=kahl=yhlbdec=ybdecgdec=ygdecadec=yadecbr=ybadj =yadib3=.false.ibr=.false.rt=yt

elseiz=jzicl=jclic2=jc2ia=j ahl=xhlbdec=xbdecgdec=xgdecadec=xadecbr=xbadj =xadrt=xt

endi fif(iz.eq.999) go to 4go to 12

1000 stopendcharacter*l function ltou(c)character*l 1c(26),uc(26),cdata lc/’a’,’b’,’c’,’d’,’ e’,’ f’,’g’,’h’,’i’,’ j’,’k’,’ l’,

x ‘m’, ’n’, ’o’, ’p’,’q ‘,’r’, ’s’, ’t’,’u ‘, ’v’, ’w*t*x’,’y’ ,’2’/

data UC/’AI,’B’,:CI,ID’, ‘E’, ’F’, IG’, IH’,11’, ‘J’, IKI, IL’,X ‘M’, ’N’, ’0’, ’P’,’Q’ ,’R’,’S’, ’T’,’IJ’,’TJ’ ,’W’,’X’,’Y’,’Z’/ltou=’ ‘do 10 i=l,26if (c.eq.lc(i)) then

ltou=uc(i)return

endi f10 continue

return. end

program yieldsc a program to read the file YLD and place the ri quanity forc u235t in the Textures file.

character*l state(12),m,n,g,dinteger id(12)real ri(12)data m,n,g,d/’m’,’n’,’gC, ‘d’/

c read yield file and format the yieldsc open the file called yldsl and open a file for the output.

open(unit=60, file=’yldsl’ ,status= ‘old’ ,form=’formatted’ )open(unit=90 ,file=’output ‘,status. ’unknown’ ,form.’formatted’ )

c read the starting coordinates for each line.4 read(60, *,end=1000) xbox,ybox

if (xbox.eq. O.and.ybox.eq. O) thengo to 1000

elsexstart=xbox+ .01ystart=ybox+ .31

endi fc skip a line

do 15 i=lread (60,13,end=1000) dum

c read the state and z number of each nuclidec and store in an array.

read(60, 12,end=1000) (id(i), state(i),i=l, 12)1: format(15x,12 (i2,4x,al,3x) )

c skip 7 linesdo 15 i=l,7read (60,13,end=1000) dum

13 format (al)15 continue

c set x and yx=xstarty=ystart

c read the ri value and store in array.read (60,14,end=1000) (ri(i),i=l,12)

14 format (13x, 12(e8.2,2x))c test to see if there is more than one state for eachc nuclide and adjusting the coordinates.

do 50 i=l,12if (id(i) .eq.0) go to 50if (state(i) .eq.n) then

x=x- .3y=y+ .6go to 28

endi fif (state(i) .eq.m) then

x=x- .15y=y+ .3go to 28

endi fif (state(i) .eq.g) then

x.xy.y

endi fif (state(i) .eq.d) then

goto 50endi f

c the x and y coordinates are put into Texture’sc format.28 write (90,30) x,y,ri(i)30 format (’\put(’,f6.2, ‘,’,f6.2,’){\tiny ‘lpe8.2,’ ]’)

if (state(i) .eq.n) then .

.

. x=x+ .3y=y - .6


x=x- .15y=y+ .3

endifif (state(i) .eq.g) then

x=xy.y

endifif (state(i) .eq.d) then

x=xY=Y

endi fc adjusts thec in the row.

if (statex=x+ .15Y=Y- .45

endi fif (state

x=x+ .30y=y- .75

endi f

starting coordiante for next nuclide

i) .eq.n) then

i).eq.m) then

if ((state(i) .eq.g) and. (state(i-l) .eq.m)) thenx=x+ .15y=y+.15


X=X+ .6

y.y


X=X+ .6

y.y

endi f50 continue


60 continuec returns to beginning to read coordinates forc next line and execute the program for that line.

go to 41000 stop

end

.program yields

c a program to read the file YLD and place the ri quanity forc u235t in the Textures file.

character*l state(12),m,n,g,dinteger id(12)real ri(12)data m,n,g,d/’m’,’n’,’g’,’d’ /

c read yield file and format the yieldsc open the file called yldsl and open a file for the output.

open(unit=60, file=’yldsl’ ,status=’old’ ,form=’formatted’ )open(unit=90, file=’output ‘,status= ’unknown’ ,form=’formatted’ )

c read the starting coordinates for each line.4 read(60, *,end=1000) xbox,ybox

if (xbox.eq. O.and.ybox.eq. O) thengo to 1000

elsexstart=xbox+ .01ystart=ybox+ .31

endi f100 read(60, 120,end=1000) iz120 format(21x,i3)c read the state and z number of each nuclidec and store in an array.

5 read(60, 12,end=1000) (id(i), state(i),i=l, 12)12 format(15x,12 (i2,4x,al,3x) )



c set x and yx.xstarty=ystart

c read the ri value and store in array.read (60,14,end=1000) (ri(i),i=l,12)

14 format (13x,12(e8.2,2x))c test to see if there is more than one state for eachc nuclide and adjusting the coordinates.

do 50 i=l,12if (id(i) .eq.0) go to 50if (state(i) .eq.n) then

x=x- .3y=y+ .6go to 28


x=x- .15y=y+ .3go to 28

end ifif (state(i) .eq.g) then .

x.xy.y


goto 50endi f

c the x and y coordinates are put into Texture’sc format .28 write (90,30) iz, id(i),state(i), ri(i)30 format (i3,2x, i2,2x,al,2x, lpe8.2)

if (state(i) .eq.n) thenx=x+ .3

.

.

y=y - .6endi fif (state(i) .eq.m) then

x=x- .15y=y+ .3


x.x

Y=Yendi fif (state(i) .eq.d) then

x.xy.y

endi fc adjusts the starting coordiante for next nuclidec in the row.

if (state(i) .eq.n) thenx=x+ .15y=y- .45


x=x+ .30y=y- .75

endi fif ((state(i) .eq.g) and. (state(i-l) .eq.m)) then

x=x+ .15y=y+ .15


X=X+ .6y.y


X=X+ .6y.y

endi f50 continue


60 continuec returns to beginning to read coordinates forc next line and execute the program for that line.

go to 41000 stop

end

cccc

4

c5

106

117

12

cc

1516

program dashcharacter*2 name(12)character*l state (12), m,n, g,dinteger izinteger ia(12)character*7 hl(12)data m,n,g,d/’m’,’n’,’g’, ‘d’/

a program to read the file YLD and place the dashed boxesin the Textures file.read yield file and format the yieldsopen the file called yldsl and open a file for the output.

open(unit=60, file= ‘yldsl ’,status=’old’ ,form=’formatted’ )open(unit=90 ,file=’output’ ,status=’unlmown’ ,form=’formatted’ )read (60,*,end=1000) xbox, yboxif(xbox.eq.999) go to 1000

reading iz in and read ia,name,state, and hl in arraysread(60, 10,end=1000) izformat(21x,i3)read(60, 11,end=1000) (ia(i),name(i), state (i),i=l,12)format(15x,12 (i2,1x, a2,1x,al,3x) )read(60, 12,end=1000) (hl(i),i=l,12)format(15x,12 (a7,3x))xstart= xbox+.01ystart= ybox+.2

**************** **************** **************** ***k***********

**************** ******do loop 1*************** **************** *

do 17 i=l,12if (is(i).eq.0) go to 17if (state(i) .eq.n) then

xstart=xstart-.3ystart=ystart+.6go to 15

end ifif (state(i) .eq.m) then

xstart.xstart- .15ystart=ystart+.3go to 15


xstart=xstartystart=ystart


goto 17endi f

write (90,16,end=1000) xstart,ystart, iz,ia(i) ,name(i)format (’\put(’,f6.2,’,’ ,f6.2,’){\tiny $A{; ,i3,’}_{ ’,i2,’}$’a2, ‘}’

x)

if (state(i) .eq.n) thenxstart.xstart+.3ystart=ystart-.6


xstart=xstart- .45ystart=ystart+ .3


xstart.xstartystart.ystart

endifif (state(i) .eq.d) then

.

.

cc

17cc

cc

1819

xstart=xstartystart=ystart

endi fadjusts the starting coordiante for next nuclidein the row.

if (state(i) .eq.n) thenxstart=xstart+ .15ystart=ystart- .45

endifif (state(i) .eq.m) then

xstart=xstart+.6ystart=ystart- .75

endi fif ((state(i) .eq.g).and. (state(i-l) .eq.m)) then

xstart=xstart+.6ystart=ystart+ .15

elseif (state(i) .eq.g) thenxstart=xstart+.6ystart=ystart


xstart=xstart+.6ystart=ystart

endi fcontir.ue

*************** *************** *************** *************** ***************** *************** *************** *************** **

xhl=xbox+.02yhl=ybox+.O 9

*************** *************** *************** *************** ***************** *************do loop 2************** ***********

do 20 i=l,12if (is(i).eq.0) go to 20if (state(i) .eq.n) then

x.hl=xhl-.3yhl=yhl+.6go to 18


xhl=xhl-.l5yhl=yhl+.3go to 18


xhl=xhlyhl =yhl

end ifif (state(i) .eq.d) then

goto 20endif

write(90,19) xhl,yhl,hl(i)format (’\put(’, f6.2,’,’ ,f6.2,’){\tiny ‘,a7,’?’

x)if (state(i) .eq.n) then

xhl=xhl+.3yhl=yhl-.6


xhl=xhl-.45yhl=yhl+.3


Xhl=xhl

yhl=yhlendifif (state(i) .eq.d) then

Xhl=filyhl=yhl

endi fc adjusts the starting coordiante for next nuclide—c in the row.

if (state(i) .eq.n)xhl=xhl+.15yhl=yhl-.45

endi fif (state(i) .eq.m)

xhl=xhl+.6yhl=yhl-.75

endi fif ((state(i) .eq.g’

xhl=xhl+.6

then

then

.and. (state i-1) .eq.m)) then

yhl=yhl+.15elseif (state(i) .eq.g) then

xhl=xhl+.6yhl=yhl


xhl=xhl+.6yhl=yhl

endi f20 continuec **************** **************** **************** *************

c **************** **************** **************** *************

cc skip 57 lines

do 14 i= 1,57read (60,13,end=1000) dum


go to 41000 end

program energycharacter*2 namecharacter*3 iz, iacharacter*l statereal adec, gdec, bdec, decopen(unit=l, file=’dcyf’ ,status=’old’ ,form=’formatted’ )open(unit=8 ,file=’output’ ,status=’unknown’ ,form=’formatted’ )

5 read(l, lO,end=1000) iz,name, ia, state,bdec,gdect adec10 format (6x,a3,x, a2,x,a3,1x, al,20x,3(x, ell.4))

c calculate total decay in kev -- add gamma, beta and alpha decaysdec=(bdec+gdec+adec )/1000.idec=nint(dec )write(8, 20,end=1000) iz,name, ia,state,bdec,gdec, adec,idec,dec

20 format (5x,a3,5x,a2,5x,a3, 2x, al,5x,3(lpell. 4,5x), 10x, i6,5x,lpe11.4)CJoto 5

1000 end

program half lifecharacter*2 namecharacter*3 iz,iacharacter*l statecharacter*l unitopen(unit=l, file=:dcyf ‘,status=’old: ,form=’formatted’ )open(unit=8 ,file.’output’

5,status=’unknown’ ,form=’formatted’ )

read(l, lO,end=1000) iz,name, ia,state,hl10 format (6x,a3,x, a2,x,a3,1x,al, 8x,e11.4)

unit=’s’c convert half life to correct units

if(hl.gt.60. ) thenunit=’mthl=hl/60.


unit=’h’hl=hl/60.

endifif(hl.gt.24 ..and.unit.eq. ’h’) then

unit=’d’hl=hl/24.

endi fif(hl.gt.365 .2499) then

unit=’a’hl=hl/365.25

endi f15 write (8,20,end=1000) iz,name, ia,state,hl,unit20 format (a3,2x,a2, 2x,a3,1x, al, 5x,f15.2,1x,al)

goto 51000 end

j ef~rog 12 lines

1 #!/bin/sh2 sed ‘s/}_/ l_/g3 S/\’’{/\”{ /g4 S/_{/_{ /95 s/}\$/ }\$/g’ $1 >jeftemp6 mv jeftemp $17 awk ‘/\$/{printf(”%s\n%s\n%s\n%s\n” ,$9,$7,$2,$4)}8 END {print “O”}’ $1 I jefprogl.x9 cat totnot notfound > jeftemp

10 mv jeftemp totnot11 cat totmeta meta > jeftemp12 mv jeftemp totmeta

jefprogl.f 77 lines

123456789

101112131415161718192021222324252627282930313233343536

.3738394041

program jefproglinteger jefa(3500), jefz(3500), nucnum, i, jefdcy(3500)integer dcy(3) , howmanyinteger a, zreal newx, newy, x, ylogical foundcommon /jef/jefa,jefz, jefdcyopen (unit=l, fi_le=’jefdec2 ‘,status=’old ‘, form=’formatted’)open (unit=12, file=’notfound’ , status=’unknown’ )open (unit=25, file=’meta’, status= ’unlcnown’)do 100 i=l,3500read (1,200, end=400) jefz(i.), jefa(i), jefdcy(i)

200 format (5x, i3,12x,i3,66x,i7)100 continue400 continue

nucnum=i- 160 continue

read (*,450) z450 format (i3)

if (z.eq.0) thengoto 75

endifread (*,500)a,x,y

500 format (i3,1/,f6.3,1/,f6.3)call lookup(z,a,dcy, nucnurn, found,howmany)newx=x+.06newy=y-.l9if (howmany.eq.1) then

w-rite (*,600) newx,newy,dcy(l)600 format (’\put(’,f6.3,’, ‘f6.3,’ ){\ti.ny’,i6’ }’)

9080

75

elseif (howmany.gt.1) then

do 80 i=l,howmanywrite (25,90) i, z, a, newx, newy, dcy(i)

format (il,3x, i3,3x,i3,3x, ‘\put(’, f6.3,’, ’f6.3,’){\tiny ‘i6’}’)continue

endi fendi fgoto 60

continueend .—

424344454647484950 c5152 C

5354 c555657585960616263646566676869707172

subroutine lookup (z, a,dcy. nucnurn. found,ho~any)integer z,a, howmanyinteger dcy(3), jefa(3500), jefz(3500), jefdCY(3500)t nucnurn~ ilogical found, zfoundcommon /jef/jefa,jefz,jefdcyzfound = false.found= false.howmany=Oprint *, a,” “,2do 1000 i = 1, nucnumif (zfound) print *,jefz(i.), ” “,jefa(i), ” “Ii

i.f (jefz(i-).eq.z) thenprint *, ‘a=U,jefa(i) ,Hz=”,jefz(i) ,“dcy=”~jefdcy(i)

zfound= true.if(jefa(i).eq.a) then

dcy(l)=jefdcy(i)found=.true.

howmany=lif((jefz(i+l) .eq.z) and. (jefa(i+l) .eq.a))then

dcy(2)=jefdcy (i+l)howmany=2

if((jefz(i+2) .eq.z) and. (jefa(i+2) .eq.a))thendcy(3)=jefdcy(i+2)howmany=3

endi fendi. f

goto 1100endi f

elseif (zfound) goto 1200

endi f73 1000 continue74 1200 write (12,1300) z, a75 1300 format (lx, i3, 5x,i3)76 1100 continue77 end

. .-

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Drafting of the ENDF/B-VI Data for Fission Products and ...

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