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Entry No. D0680

R.C.Mcbroom1,2,H.R.Weller1,2,N.R.Roberson1,3, D.R.Tilley1,4
Triangle Universities Nuclear Lab., Durham, NC1
University of Florida, Gainesville, FL2
Duke University, Durham, NC3
1USNCS4
Physical Review, Part C, Nuclear Physics25(1982)1644


3H(P,GAMMA)4HE REACTION BELOW EP=30 MEV

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DataFilePhysical quantitiesReaction(s)Energies
1 *INC-ENGY-LAB DSIGMA/DOMEGA
DSIGMA/DOMEGA: dsigma/dOmega #1; INC-ENGY-LAB: Incident energy in lab. system #3
3H(P,GAMMA)4HE; between 7.739 and 29.952 MEV
2 *THTC DATA21)
THTC: Scattering angle theta in c.m. system #4
3H(P,GAMMA)4HE; 13 MEV
3 *THTC DATA21)
THTC: Scattering angle theta in c.m. system #4
3H(P,GAMMA)4HE; 17 MEV
4 *THTC DATA21)
THTC: Scattering angle theta in c.m. system #4
3H(P,GAMMA)4HE; 19 MEV
5 *THTC DATA21)
THTC: Scattering angle theta in c.m. system #4
3H(P,GAMMA)4HE; 21 MEV
6 *THTC DATA21)
THTC: Scattering angle theta in c.m. system #4
3H(P,GAMMA)4HE; 23 MEV
7 *THTC DATA21)
THTC: Scattering angle theta in c.m. system #4
3H(P,GAMMA)4HE; 25 MEV
8 *THTC DATA21)
THTC: Scattering angle theta in c.m. system #4
3H(P,GAMMA)4HE; 27 MEV
9 *THTC DATA21)
THTC: Scattering angle theta in c.m. system #4
3H(P,GAMMA)4HE; 30 MEV
10 *INC-ENGY-LAB ENGY-EMT DATA22)
ENGY-EMT: Energy of outgoing particle #5; INC-ENGY-LAB: Incident energy in lab. system #3
3H(P,GAMMA)4HE; between 13 and 30 MEV
11 *
3H(P,GAMMA)4HE; between 8 and 30 MEV
12 *INC-ENGY-LAB ENGY-EMT DATA22)
ENGY-EMT: Energy of outgoing particle #5; INC-ENGY-LAB: Incident energy in lab. system #3
3H(P,GAMMA)4HE; between 13 and 30 MEV
13 *INC-ENGY-LAB ENGY-EMT DATA22)
ENGY-EMT: Energy of outgoing particle #5; INC-ENGY-LAB: Incident energy in lab. system #3
3H(P,GAMMA)4HE; between 13 and 30 MEV
14 *INC-ENGY-LAB ENGY-EMT DATA22)
ENGY-EMT: Energy of outgoing particle #5; INC-ENGY-LAB: Incident energy in lab. system #3
3H(P,GAMMA)4HE; between 13 and 30 MEV

21) RATIO OF DIFFERENTIAL-XSEC TO THE 1ST TERM OF LEGENDRE EXPANSION,I.E. DSIGMA/DOMEGA/A0 WHERE A0 IS GIVEN IN P.1646 OF THE TEXT
22) COEFFICIENTS OF REGENDRE EXPANSION; DSIGMA/DOMEGA = A0*(1+A1*Q1*P1+A2*Q2*P2+A3*Q3*P3+A4*Q4*P4) WHERE Q-FACTORS CORRECT FOR FINITE GEOMETRY EFFECTS AND P IS LEGENDRE POLYNOMIALS.
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