Enrichment Fuel - Idaho National Laboratory
Enrichment Fuel - Idaho National Laboratory
Enrichment Fuel - Idaho National Laboratory
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INL/CON-11-23822<br />
PREPRINT<br />
Evaluation of Core<br />
Physics Analysis<br />
Methods for Conversion<br />
of the INL Advanced Test<br />
Reactor to Low-<br />
<strong>Enrichment</strong> <strong>Fuel</strong><br />
PHYSOR 2012<br />
Mark DeHart<br />
Gray S. Chang<br />
April 2012<br />
This is a preprint of a paper intended for publication in a journal or<br />
proceedings. Since changes may be made before publication, this<br />
preprint should not be cited or reproduced without permission of the<br />
author. This document was prepared as an account of work<br />
sponsored by an agency of the United States Government. Neither<br />
the United States Government nor any agency thereof, or any of<br />
their employees, makes any warranty, expressed or implied, or<br />
assumes any legal liability or responsibility for any third party’s use,<br />
or the results of such use, of any information, apparatus, product or<br />
process disclosed in this report, or represents that its use by such<br />
third party would not infringe privately owned rights. The views<br />
expressed in this paper are not necessarily those of the United<br />
States Government or the sponsoring agency.
PHYSOR 2012 – Advances in Reactor Physics – Linking Research, Industry, and Education<br />
Knoxville, Tennessee, USA, April 15-20, 2012, on CD-ROM, American Nuclear Society, LaGrange Park, IL (2012)<br />
EVALUATION OF CORE PHYSICS ANALYSIS METHODS FOR<br />
CONVERSION OF THE INL ADVANCED TEST REACTOR TO LOW-<br />
ENRICHMENT FUEL<br />
Mark D. DeHart and Gray S. Chang<br />
<strong>Idaho</strong> <strong>National</strong> <strong>Laboratory</strong><br />
2525 Fremont Street<br />
<strong>Idaho</strong> Falls, ID 83415-3870<br />
Mark.DeHart@inl.gov; Gray.Chang@inl.gov<br />
ABSTRACT<br />
Computational neutronics studies to support the possible conversion of the ATR to LEU are<br />
underway. Simultaneously, INL is engaged in a physics methods upgrade project to put into place<br />
modern computational neutronics tools for future support of ATR fuel cycle and experiment<br />
analysis. A number of experimental measurements have been performed in the ATRC in support of<br />
the methods upgrade project, and are being used to validate the new core physics methods. The<br />
current computational neutronics work is focused on performance of scoping calculations for the<br />
ATR core loaded with a candidate LEU fuel design. This will serve as independent confirmation<br />
of analyses that have been performed previously, and will evaluate some of the new computational<br />
methods for analysis of a candidate LEU fuel for ATR.<br />
Key Words: ATR, RERTR, LEU, validation, conversion.<br />
1. INTRODUCTION<br />
The Advanced Test Reactor (ATR) is a high neutron flux research facility that is operated at at<br />
the <strong>Idaho</strong> <strong>National</strong> <strong>Laboratory</strong> (INL) in the United States. <strong>Fuel</strong>ed with high-enriched uranium<br />
(HEU), the ATR has a maximum core power rating of 250 MW th and can produce a fast neutron<br />
flux of 5 × 10 14 n/cm 2 -s or a thermal neutron flux of approximately 10 15 n/cm 2 -s in different<br />
experiment irradiation positions. The ATR uses 40 fuel elements, each comprised of 19 plates of<br />
fuel curved into a 45° arc and arranged in a serpentine pattern to create nine flux trap positions<br />
(see Figure 1).<br />
A number of activities related to conversion of the ATR to a Low-Enriched Uranium (LEU) fuel<br />
design are underway at INL under the auspices of the Reduced <strong>Enrichment</strong> Research Test and<br />
Training Reactor (RERTR) Program. The primary focus to date has been on computational and<br />
experimental materials performance studies for uranium-molybdenum composites. A fuel<br />
element design based on a U-10Mo composite has been proposed with a 0.03302 cm (13 mil)<br />
fuel plate thickness encased in 0.00254 cm (1 mil) zirconium centered in 0.127 cm (50 mil) Al<br />
6061 plates. This fuel is the basis for the Full Element (FE) fuel assembly test planned for initial<br />
neutronics evaluation in the Advanced Test Reactor Critical Facility (ATRC), followed by<br />
insertion and irradiation in the ATR.
Mark D. DeHart and Gray S. Chang<br />
Experimental work has been supplemented by a number of computational RERTR fuel studies to<br />
determine potential performance of different fuel designs covering a broad range of fuel<br />
characteristics. Computational neutronics studies to support the possible conversion of the ATR<br />
to LEU are also underway.<br />
Figure 1. ATR Core Configuration<br />
Simultaneously, INL is engaged in a physics methods upgrade project to put into place modern<br />
computational neutronics tools for future support of ATR fuel cycle and experiment analysis.<br />
The computational methods selected include Helios [1], Attila [2], and portions of the SCALE<br />
code system [3,4] for reactor physics calculations. MCNP [5], long used for detailed ATR<br />
analysis, will also be employed in ATR analysis for independent confirmation of computational<br />
models. A number of experimental measurements have been performed in the ATRC in support<br />
of the methods upgrade project, and are being used to validate the new core physics methods.<br />
The current computational neutronics work is focused on performance of scoping calculations<br />
for the ATR core loaded with a candidate LEU fuel design, using the tools identified above. In<br />
the absence of a final fuel element design, the emphasis has been placed on development of<br />
candidate designs informed by ATR operational requirements, and on evaluation of the reactor<br />
physics performance of such cores. Ultimately, the goal of this work is to complete a<br />
preliminary assessment of the capabilities of new core analysis methods for LEU fuel. Note that<br />
a complete assessment will ultimately require measured in-core data for code validation.<br />
Initially, it is planned to obtain some early neutronics measurements for LEU fuel in the ATR via<br />
coordination with the FE experiment mentioned previously.<br />
A number of candidate fuel designs have been analyzed; these results have demonstrated<br />
essentially that a uniform fuel loading in all 19 fuel plates of an element is not feasible. The<br />
amount of poison required to reduce innermost and outermost plate powers to an acceptable level<br />
would result in an excessive net reactivity penalty. Hence, a reduced fuel loading would be<br />
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required in innermost and outmost fuel plates, either by thinner fuel regions or by reduced<br />
enrichment, in tandem with burnable poison loading. Based on this work, an optimized LEU<br />
monolithic foil-type fuel with an integral-cladding burnable absorber (ICBA) has been found to<br />
meet performance requirements; this design utilizes reduced-thickness fuel in the four 4<br />
innermost and outermost fuel plates with borated carbon foils in the cladding of the 2 innermost<br />
and 2 outermost plates, as illustrated in Figure 2.<br />
Figure 2. Monolithic foil-type fuel element with ICBA poisons.<br />
2012 Advances in Reactor Physics – Linking Research, Industry, and Education (PHYSOR 2012),<br />
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Mark D. DeHart and Gray S. Chang<br />
The initial fuel design was performed primarily using MCNP [6,7]. This paper summarizes early<br />
work performed to assess the reactor physics tools being adapted at INL for next-generation core<br />
physics analysis. In the current work, calculations were performed primarily using the KENO-<br />
VI and NEWT modules of the SCALE 6.0 system. Analyses were performed to assess reactor<br />
performance with LEU fuel (based on the proposed ICBA design) relative to the current HEU<br />
fuel design.<br />
2. MODELING APPROACH<br />
To provide a direct comparison of the behavior of the two fuel types, a single ATR configuration<br />
was selected, with only fuel element designs changed. The critical configuration from the 1994<br />
core-internals change-out (94-CIC) provides a well-documented benchmark from which to start<br />
[3]. Both KENO-VI and NEWT models of the 94-CIC configuration were developed at INL in<br />
separate work and were validated against the critical benchmark. For this configuration, KENO-<br />
VI calculated k eff = 1.00393 +/- 0.00041. The NEWT model was a 2-D representation of the core<br />
at the axial mid-plane of the fuel region and hence over-predicted the reactivity of the core at<br />
1.0317 with a convergence criterion of ε=10 -4 ; however, with axial buckling applied for a 48”<br />
core NEWT calculated k eff = 0.991114. Power distributions within a fuel element and for the 40<br />
individual elements have been shown to be in good agreement for KENO-VI, NEWT, MCNP,<br />
and HELIOS, and for measured data for the 40 elements. Figure 3 provides a rendered image of<br />
the KENO-VI model for the ATR 94-CIC specification.<br />
Figure 3. Cut-away view of the lower half of the ATR core from KENO-VI model.<br />
2012 Advances in Reactor Physics – Linking Research, Industry, and Education (PHYSOR 2012),<br />
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For the ICBA fuel design, the fuel element model used within the 94-CIC core design was<br />
replaced with a fuel element based on ICBA fuel dimensions. The outer dimensions of all plates<br />
within the element were unchanged; only the inner and outer radius of each fuel region was<br />
altered, and four burnable poison regions were added. Table I provides the dimensions of the<br />
fuel and borated carbon regions in the ICBA model; Tables II and III list the isotopic<br />
compositions of the fuel and poison materials, respectively. Specifications for the HEU fuel and<br />
for the balance of the core are available in Ref. 8.<br />
Table I. Dimensions for <strong>Fuel</strong> and Burnable Poison Regions in ICBA <strong>Fuel</strong><br />
Plate No./Type<br />
Thickness<br />
cm (mil)<br />
Inner Radius<br />
cm<br />
1/<strong>Fuel</strong> 0.02032 (8) 7.749340<br />
1/B 4 C 0.01270 (5) 7.790234<br />
2/<strong>Fuel</strong> 0.02032 (8) 8.112340<br />
2/B 4 C 0.01270 (5) 8.153234<br />
3/<strong>Fuel</strong> 0.02540 (10) 8.435800<br />
4/<strong>Fuel</strong> 0.03048 (12) 8.760800<br />
5/<strong>Fuel</strong> 0.03302 (13) 9.081990<br />
6/<strong>Fuel</strong> 0.03302 (13) 9.406490<br />
7/<strong>Fuel</strong> 0.03302 (13) 9.732490<br />
8/<strong>Fuel</strong> 0.03302 (13) 10.057490<br />
9/<strong>Fuel</strong> 0.03302 (13) 10.382490<br />
10/<strong>Fuel</strong> 0.03302 (13) 10.707490<br />
11/<strong>Fuel</strong> 0.03302 (13) 11.032490<br />
12/<strong>Fuel</strong> 0.03302 (13) 11.357490<br />
13/<strong>Fuel</strong> 0.03302 (13) 11.682490<br />
14/<strong>Fuel</strong> 0.03302 (13) 12.007490<br />
15/<strong>Fuel</strong> 0.03302 (13) 12.332490<br />
16/<strong>Fuel</strong> 0.03048 (12) 12.661800<br />
17/<strong>Fuel</strong> 0.02540 (10) 12.986890<br />
18/<strong>Fuel</strong> 0.02032 (8) 13.314340<br />
18/B 4 C 0.01270 (5) 13.355234<br />
19/<strong>Fuel</strong> 0.02032 (8) 13.702840<br />
19/B 4 C 0.01270 (5) 13.743734<br />
2012 Advances in Reactor Physics – Linking Research, Industry, and Education (PHYSOR 2012),<br />
Knoxville, Tennessee, USA April 15-20, 2012<br />
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Mark D. DeHart and Gray S. Chang<br />
Table II. Isotopic Composition of 19.7% Enriched U-10Mo <strong>Fuel</strong><br />
Number Density<br />
(atoms/b-cm)<br />
92 Mo 1.57423 × 10 -3<br />
94 Mo 9.81240 × 10 -4<br />
95 Mo 1.68879 × 10 -3<br />
96 Mo 1.76941 × 10 -3<br />
97 Mo 1.01306 × 10 -3<br />
98 Mo 2.55971 × 10 -3<br />
100 Mo 1.02155 × 10 -3<br />
235 U 7.73240 × 10 -3<br />
238 U 3.10260 × 10 -2<br />
Table III. Isotopic Composition of Poison Plates<br />
Number Density<br />
(atoms/b-cm)<br />
Plate 1 Plate 2 Plate 18 Plate 19<br />
10 B 5.07120 × 10 -4 1.22370 × 10 -3 4.89240 × 10 -4 1.35020 × 10 -3<br />
11 B 2.02830 × 10 -3 4.89540 × 10 -3 1.95720 × 10 -3 5.40130 × 10 -3<br />
C 6.00000 × 10 -2 6.00000 × 10 -2 6.00000 × 10 -2 6.00000 × 10 -2<br />
All calculations described in this paper were performed using the SCALE v7-238 238-energygroup<br />
ENDF-VII library. The csas6 sequence of the CSAS6 module was used for KENO-VI<br />
criticality calculations; the t-newt sequence of TRITON was used for corresponding NEWT<br />
calculations. All sequences used CENTRM and PMC for cross section processing, based on a 1D<br />
representation of a fuel element. To capture the spectral effects of the ATR core within the 1D<br />
limitations of CENTRM, fuel element cross sections were computed based on an approximation<br />
of the core created by assuming a southeast flux trap configuration, surrounded by a 360° ring of<br />
fuel plates, enclosed in a beryllium moderator/reflector region. Compositions of SS-348, Al<br />
6061-T6 alloy, water, and beryllium were based on 94-CIC isotopic specifications, all at a<br />
uniform temperature of 310.9K.<br />
3. COMPARISON OF FUEL ELEMENT DESIGN PERFORMANCE<br />
Given working KENO-VI models for the existing HEU core and for a modified core based on<br />
the ICBA fuel design, calculations were performed to determine similarities and differences in<br />
core behavior. The following subsections discuss each of the various studies.<br />
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3.1. Initial Eigenvalue<br />
Based on the critical configuration of Ref. 2, the HEU model resulted in a k eff value of 1.00393<br />
+/- 0.00041 with the SCALE v7-238 library. To obtain critical, this configuration had two neck<br />
shims fully withdrawn with remaining shims fully inserted (neck shims are sets of control<br />
elements located in each of the four interior neck regions between lobes). In addition, outer shim<br />
control cylinders (OSCCs) were uniformly rotated to 51.8°. For the ICBA fuel loaded into this<br />
core model, KENO-VI calculated k eff = 0.97250 +/- 0.00042. Thus, the ICBA design as<br />
currently specified is slightly less reactive than the HEU fuel element, with a reactivity<br />
ρ=3.13%, at beginning of life.<br />
3.2. Control Cylinder Worth<br />
The next set of calculations was performed to determine the worth of the OSCCs as a function of<br />
drum rotation. Eigenvalue calculations were performed beginning with a drum rotation of 0°,<br />
repeated in 10° increments to 160°. Figure 4 illustrates the calculated k eff values as a function of<br />
drum rotation; the curve generated for the ICBA fuel appears to be slightly flattened relative to<br />
the HEU fuel curve. Comparing Δk for 0 to 160° of rotation it is observed that the total drum<br />
worth is reduced to about 85% of its HEU reactivity for the LEU ICBA design. This behavior is<br />
not unexpected; increased resonance absorption (resulting from the substantially increased 238 U<br />
inventory in the LEU fuel) hardens the spectrum by reducing the thermal neutron flux. With<br />
fewer thermal neutrons, the amount of thermal capture in hafnium control elements will also be<br />
reduced.<br />
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Fig. 4. Neutron multiplication factor as a function of OSCC rotation for two fuel types.<br />
It was asserted above that there is spectral hardening in the fuel; this is best demonstrated by<br />
examination of fuel fluxes. Figure 5 is a plot of the neutron flux within plate 10 (the radially<br />
2012 Advances in Reactor Physics – Linking Research, Industry, and Education (PHYSOR 2012),<br />
Knoxville, Tennessee, USA April 15-20, 2012<br />
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Mark D. DeHart and Gray S. Chang<br />
central plate) from element position 1. Relative to the spectrum in the HEU fuel, there is a clear<br />
reduction of the neutron population in the ICBA design beginning around 1keV and moving<br />
down into the thermal energy range; there is also somewhat more resonance structure apparent in<br />
the resonance energy range between roughly 500eV to 1 eV.<br />
Because the control drums are in close proximity to the fuel with little hydrogen moderation, the<br />
reduced thermal flux is still important at the drum locations. However, as will be shown later,<br />
flux trap positions are not as strongly influenced by the spectral hardening, as water in the<br />
vicinity of the targets serves to restore much of the thermal neutron flux.<br />
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Fig. 5. Neutron flux spectrum within plate 10 of element 1<br />
from HEU and ICBA core models.<br />
3.3. Power Distributions<br />
Using the initial model with a 51.8° OSCC rotation, analyses were performed to estimate<br />
element and plate powers for the 40 fuel elements. Calculations were initially performed with<br />
KENO-VI, but a bug was uncovered in KENO-VI resulting from the use of quadratic elements to<br />
define fuel plate boundaries in the ICBA fuel model. This bug would be uncovered when<br />
running a large number of histories to obtain converged spatial fluxes and would cause the code<br />
to halt. An alternate modeling approach was used to represent the ICBA fuel such that the model<br />
could be run. However, concern introduced in the use of KENO-VI and the modified model led<br />
to the preparation of a 2-D NEWT model of the 94-CIC core with both fuel types to provide an<br />
independent check on KENO results.<br />
First, plate power distributions were averaged over all 40 fuel elements for each plate position<br />
(powers are calculated by the TRITON module in SCALE based on (n,f) and (n,γ) reaction rates<br />
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Evaluation of Core Physics Analysis Methods for Conversion of the INL Advanced Test Reactor to Low-<strong>Enrichment</strong> <strong>Fuel</strong><br />
within each depletion material). Total power was calculated for each plate position, and<br />
normalized to an average power of 1.0. Figure 6 shows the power distribution in the two fuel<br />
element designs as calculated by KENO-VI. Figure 7 illustrates the corresponding calculation in<br />
the NEWT calculation. With the exception of very small power differences in plates 1 and plate<br />
18, the results are essentially identical. These results demonstrate that the proposed ICBA fuel<br />
design very closely approximates the power distribution for the current HEU fuel – this feature is<br />
key in being able to use an approach similar to the current approach for core safety analysis.<br />
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Fig. 6. KENO-VI prediction of average plate powers for two fuel types in 94-CIC core.<br />
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Fig. 7. NEWT prediction of average plate powers for two fuel types in 94-CIC core.<br />
Next, the results of the same calculations were used to calculate the average power in each fuel<br />
element position. Average element powers were calculated by summing the 19 plate powers in<br />
2012 Advances in Reactor Physics – Linking Research, Industry, and Education (PHYSOR 2012),<br />
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Mark D. DeHart and Gray S. Chang<br />
each element. Element powers were then normalized such that the average over all elements was<br />
1.0. Figure 8 plots the power in each of the 40 element positions as calculated using KENO-VI,<br />
with standard ATR element numbering. Figure 11 illustrates the same power distribution as<br />
calculated by NEWT (differences in magnitude are attributed to the 2D nature of NEWT relative<br />
to 3D KENO-VI). Both sets of results show that again the HEU and ICBA designs result in very<br />
similar power profiles. NEWT results show an almost identical profile; KENO shows very<br />
similar profiles, but with slightly higher powers in the highest power element locations (center<br />
lobe elements) for the LEU fuel. Profiles in outer lobe positions (the four dips in the figures) are<br />
nearly identical for both codes; there is a slight difference in the shape of the four peaks. The<br />
reason for this is not clear; it may result from 3-D versus 2-D modeling. Further investigation is<br />
planned using a 2-D-like KENO-VI model.<br />
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Fig. 8. KENO-VI prediction of average element powers for two fuel types in 94-CIC core.<br />
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Evaluation of Core Physics Analysis Methods for Conversion of the INL Advanced Test Reactor to Low-<strong>Enrichment</strong> <strong>Fuel</strong><br />
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Fig. 9. NEWT prediction of average element powers for two fuel types in 94-CIC core.<br />
3.4 Flux Ratios<br />
The key concern in transition to a low-enrichment fuel is the impact that this change will have on<br />
the neutron flux in target positions. Since the primary purpose of the ATR is to provide neutrons<br />
in irradiation positions to assess material behaviors, it is desirable to minimize changes in the<br />
neutron spectrum in target locations. Unfortunately, the large amount of 238 U in low-enrichment<br />
fuels (
Mark D. DeHart and Gray S. Chang<br />
It is desirable to better quantify the thermal fluxes and any spectral shift associated with the LEU<br />
fuel relative to the HEU fuel. Hence, for the purposes of comparison, the thermal flux is defined<br />
here as the integrated neutron flux from 0 to 1.25eV:<br />
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<br />
<br />
(1)<br />
where group fluxes were accumulated using the SCALE 238-group energy structure, and group<br />
171 is the group with an upper energy boundary of 1.25 eV within this library. The thermal shift<br />
is then defined as:<br />
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(2)<br />
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Fig. 10. KENO-VI fluxes in center of NW flux trap.<br />
Table VI lists the integrated thermal fluxes, respectively, for both HEU- and LEU-fueled cores.<br />
These results indicate that the integral thermal flux may be reduced by as much as 5% in a solid<br />
target; however, with a moderating region very little change is seen, on the order of less than 1%.<br />
However, this does not account for power shift between lobes that could occur. As discussed<br />
earlier and illustrated in Fig. 10, there is a shift of power toward the central lobe with the ICBA<br />
fuel design. Averaging element powers for the elements associated with each lobe provides the<br />
lobe powers shown in Tables V and VI. Table V provides the lobe power for each of the 5 ATR<br />
lobes with the HEU fuel loading; Table VI shows the lobe power computed with ICBA fuel, and<br />
also provides the percentage change relative to the HEU core.<br />
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Evaluation of Core Physics Analysis Methods for Conversion of the INL Advanced Test Reactor to Low-<strong>Enrichment</strong> <strong>Fuel</strong><br />
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Fig. 11. KENO-VI thermal fluxes with error bars in center of NW flux trap.<br />
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Fig. 12. KENO-VI fluxes in center of SE flux trap.<br />
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Fig. 13. KENO-VI thermal fluxes with error bars in center of SE flux trap.<br />
Table IV. Integrated Thermal Fluxes and Spectral Shift for ICBA LEU Configuration<br />
NW Al Tube<br />
SE Water Hole<br />
LEU Thermal Flux<br />
(per source neutron) 1.32E-01 7.11E-02<br />
HEU Thermal Flux<br />
(per source neutron) 1.39E-01 7.17E-02<br />
(%) -4.78 -0.87<br />
Table VI. Relative Lobe Powers<br />
Table V. Relative Lobe Powers for<br />
HEU Core<br />
for ICBA LEU Core with Change<br />
Relative to HEU Core<br />
NW NE NW NE<br />
0.955 0.834 0.948<br />
(-0.71%)<br />
0.830<br />
(-0.46%)<br />
Center<br />
Center<br />
1.207 1.220<br />
(+1.07%)<br />
SW SE SW SE<br />
1.031 0.973 1.026<br />
(-0.43%)<br />
0.975<br />
(+0.21%)<br />
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Table VII contains adjustments made to fluxes to reflect relative lobe powers for NW and SE<br />
lobes, and corrected thermal flux reduction corresponding to operation as identical lobe powers.<br />
The thermal flux in the SE location is decreased by less than a percent; this is essentially in the<br />
uncertainty range of the calculation and may be negligible. A more significant thermal flux<br />
reduction of on the order of 6% is possible in the NW flux trap with complete moderator<br />
exclusion. This should perhaps be considered to be an upper limit on thermal flux reduction in<br />
flux trap locations.<br />
Fast fluxes were not evaluated in this study. Fast flux is directly proportional to power, and is<br />
not affected significantly by 238 U content; hence for a given power of operation, fast fluxes<br />
should be comparable for any fuel design.<br />
Finally, it is important to note that thermal fluxes and the fast to thermal flux ratio will<br />
undoubtedly change with burnup, which will require further study. Spectral hardening is a<br />
natural consequence of burnup, but the relative amount of spectral hardening and its affect on<br />
fluxes is difficult to predict without further analysis.<br />
Table VII. Adjusted Thermal Fluxes and<br />
Corrected Spectral Shift for ICBA LEU Configuration<br />
LEU Thermal Flux<br />
(per source neutron)<br />
NW Al Tube<br />
1.25E-01<br />
SE Water Hole<br />
6.93E-02<br />
HEU Thermal Flux<br />
(per source neutron) 1.33E-01 6.98E-02<br />
Thermal Flux<br />
(%) -5.73 -0.63<br />
4. CONCLUSIONS<br />
From the calculations that have been completed to date, a number of observations can be made:<br />
• In an LEU-fueled core based on the ICBA design, a thermal flux reduction on the order<br />
of up to 6% may be seen a single in-pile location if there is very little moderation<br />
associated with that experiment. However, this is considered to be a conservative and<br />
limiting value, and for typical experiment configurations no significant thermal flux<br />
reduction should be seen. Other ATR experiment positions more closely resemble the SE<br />
flux trap, and are not expected to see a significant reduction in thermal flux.<br />
• Because of the power shifting that is available in the ATR, any thermal flux deficit seen<br />
in a given experiment position can be ameliorated by a small power shift toward that<br />
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Mark D. DeHart and Gray S. Chang<br />
lobe. There is no evidence that there would be a core-wide reduction in thermal flux –<br />
future work should evaluate all 9 flux trap locations.<br />
• From a physics point of view, the work completed here indicates that the ICBA fuel<br />
design is an excellent candidate for LEU conversion. Although this fuel has a reduced<br />
reactivity on the order of 3-4% relative to HEU fuel, the natural breeding of plutonium in<br />
the 238 U inventory reduces the slope of reactivity decrease with burnup, offsetting the<br />
initial reduced reactivity at end of cycle (ongoing depletion analyses have not been<br />
included in this paper).<br />
• An understanding of the fuel inventory at the end of the irradiation period will be<br />
instructive in terms of potential issues related to source terms. The inventory of the<br />
various Pu nuclides produced, as well as the gamma and thermal decay heat loads are<br />
likely to be significantly different from those seen in current discharged fuels.<br />
Note that calculations performed to-date including those described herein are of a scoping nature<br />
at this time. Further more detailed analysis will certainly be necessary; however, a final or nearfinal<br />
fuel design will be needed to allow a focused study on core physics fuel performance.<br />
Nevertheless, the ICBA LEU fuel design appears to be an promising replacement for the current<br />
HEU fuel element from both reactor physics and irradiation performance perspectives. This<br />
warrants more detailed study of this design for reactor physics, materials, and safety<br />
considerations.<br />
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1. R. Stamm’ler et al., “User’s Manual for HELIOS,” Studsvik/Scandpower (1994).<br />
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2005: International Topical Meeting on Mathematics and Computation, Supercomputing,<br />
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Capabilities of the SCALE 6.0 Code System Using TRITON,” Nuclear Technology, 174, 2,<br />
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Enriched Water-Moderated Uranium-Aluminide <strong>Fuel</strong> Plates Reflected by Beryllium”,<br />
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