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Article

On-line subcriticality measurement using a pulsed spallation neutron source

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Pages 432-443 | Received 28 Jul 2016, Accepted 28 Nov 2016, Published online: 03 Jan 2017

Figures & data

Figure 1. Horizontal cross-section of Core A.

Figure 1. Horizontal cross-section of Core A.

Figure 2. Horizontal cross-section of Core B.

Figure 2. Horizontal cross-section of Core B.

Figure 3. Schematic of fuel and polyethylene assemblies and C/S rods.

Figure 3. Schematic of fuel and polyethylene assemblies and C/S rods.

Table 1. Conditions of Core A configuration and the reactivity values estimated from rod-drop and positive-period methods compared to the calculated values of keff.

Table 2. Calculated values of βeff, ρ, Λ, and ℓp.

Table 3. Conditions of Core B configuration and keff, βeff, ρ, Λ, and ℓp values deduced from the calculation.

Table 4. Proton beam and spallation target.

Figure 4. Schematic of the temporal relationship of the measurement parameters.

Figure 4. Schematic of the temporal relationship of the measurement parameters.

Figure 5. Typical detector response to pulsed proton-beam injection obtained from Fiber #1 with the Core AX for a duration of 3 s.

Figure 5. Typical detector response to pulsed proton-beam injection obtained from Fiber #1 with the Core AX for a duration of 3 s.

Figure 6. Time evolution of ρ obtained from area-ratio method in Core A.

Figure 6. Time evolution of ρ obtained from area-ratio method in Core A.

Figure 7. Time evolution of ρ obtained from area-ratio method in Core B.

Figure 7. Time evolution of ρ obtained from area-ratio method in Core B.

Table 5. Statistical values of ρ obtained from the area-ratio method in Core A and Core B steady states for short-time durations.

Figure 8. Time evolution of α obtained from the conventional α-fitting method in Core A.

Figure 8. Time evolution of α obtained from the conventional α-fitting method in Core A.

Figure 9. Time evolution of α obtained from the conventional α-fitting method in Core B.

Figure 9. Time evolution of α obtained from the conventional α-fitting method in Core B.

Figure 10. Example of fitting failure by the nonlinear least-squares method.

Figure 10. Example of fitting failure by the nonlinear least-squares method.

Figure 11. Histograms representing the frequency distribution of delayed neutrons (t = 30–50 ms) for the three different neutron detectors. Circles with dashed lines indicate the Poisson distributions.

Figure 11. Histograms representing the frequency distribution of delayed neutrons (t = 30–50 ms) for the three different neutron detectors. Circles with dashed lines indicate the Poisson distributions.

Figure 12. Time evolution of α obtained from the modified α-fitting method in Core B.

Figure 12. Time evolution of α obtained from the modified α-fitting method in Core B.

Table 6. Comparison of α values obtained from the conventional and modified α-fitting methods for long time durations.

Figure 13. Relationship between α and ρ.

Figure 13. Relationship between α and ρ.

Figure 14. Time evolution of ρ obtained from the modified α-fitting method in Core A.

Figure 14. Time evolution of ρ obtained from the modified α-fitting method in Core A.

Figure 15. Time evolution of ρ obtained from the modified α-fitting method in Core B.

Figure 15. Time evolution of ρ obtained from the modified α-fitting method in Core B.

Table 7. Statistical values of ρ obtained from the modified α-fitting method with the conversion formula in Core A and Core B steady states for short-time durations.

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