1961
DOI: 10.1139/v61-078
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SEARCH FOR CORRELATIONS OF MOST PROBABLE NUCLEAR CHARGE ZP OF PRIMARY FISSION FRAGMENTS WITH COMPOSITION AND EXCITATION ENERGY

Abstract: The repartition of nuclear charge in fission has a narrower dispersion than almost any other property connected with the fission process. T o a crude approximation, the distribution of nuclear charge between light and heavy partners L and H leads to the most probable charges (ZP)L and (Zp)= displaced from the respective charges ZA of 8-stability by the same amount for the two fragments (Glendenin rule of equal charge displacement ECD, 1946). The existence of shell offsets in the Z,i vs. A function for differen… Show more

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Cited by 101 publications
(10 citation statements)
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“…At the sarne time, the minimum potential energy models were revised by Swiatecki and Blann (1960). Their predictions were shown to agree with data from low-energy fission (Coryell et al, 1961). As expected, the charge dispersion curves seemed to be distorted by the effects of shell edges (Wahl, 1958; Colby and CObble, 1961).…”
Section: Fission Productssupporting
confidence: 61%
“…At the sarne time, the minimum potential energy models were revised by Swiatecki and Blann (1960). Their predictions were shown to agree with data from low-energy fission (Coryell et al, 1961). As expected, the charge dispersion curves seemed to be distorted by the effects of shell edges (Wahl, 1958; Colby and CObble, 1961).…”
Section: Fission Productssupporting
confidence: 61%
“…For the charge distribution of 231 Pa fission products, there is still lack of published data. The Z p , however, and hence the cumulative yields of the various delayed neutron emitters from 231 Pa fission, were calculated using the Z v values by WAHL et al [13] for 236 U thermal neutron fission in the expressions derived by COKYELL et al [14]. The average number of neutrons emitted in fission of 231 Pa was taken as 2.4 [5] and the constant of the Gaussian charge distribution 0.8 [13].…”
Section: Resultsmentioning
confidence: 99%
“…The values for Ζ ρ in 841 Am fission were obtained using CORYELL'S Eq. [11] and Ζ ρ values in ^U fission. The second range-energy equation used is the one given by ALEXANDER and GAZDIK [4] where the range R is related to the kinetic energy E by Eq.…”
Section: Conversion Of Recoil Ranges Into Kinetic Energiesmentioning
confidence: 99%