Next Article in Journal
Management Strategy for In-Service Inspection of Steam Generator Tubes Based on Flow-Induced Vibration Analysis
Previous Article in Journal
Special Issue on Advances in Thermal Hydraulics of Nuclear Power Plants
 
 
Font Type:
Arial Georgia Verdana
Font Size:
Aa Aa Aa
Line Spacing:
Column Width:
Background:
Article

Fuel Assembly Design Symmetry Implications for a Boiling Water Reactor

by
Hector Hernandez-Lopez
1 and
Gustavo Alonso
1,2,*
1
Instituto Nacional de Investigaciones Nucleares, Carretera México-Toluca s/n, La Marquesa, Ocoyoacac 52750, Estado de México, Mexico
2
Escuela Superior de Física y Matemáticas, Instituto Politécnico Nacional, Unidad Profesional Adolfo Lopez Mateos, Ed. 9, Lindavista, Ciudad de México 07300, Mexico
*
Author to whom correspondence should be addressed.
J. Nucl. Eng. 2026, 7(2), 29; https://doi.org/10.3390/jne7020029
Submission received: 5 March 2026 / Revised: 8 April 2026 / Accepted: 9 April 2026 / Published: 14 April 2026

Abstract

Fuel assembly design in Boiling Water Reactors has evolved to achieve more efficient use of uranium by optimizing the moderator distribution within the fuel assembly and increasing the number of smaller-diameter fuel rods to prevent rod power peaking. This evolution has gone from a 6-by-6 fuel rod arrangement to a 10-by-10 arrangement for the three major BWR fuel-assembly vendors. The designs of the fuel assemblies feature different radial and axial fuel rod distributions and inner water channels, with varying shapes and sizes. The main objective of these designs is to have a more homogeneous power distribution with a higher average burnup. The present study assesses the performance of these fuel assemblies, and the results show the impact of symmetry within the fuel assembly on the average enrichment and power distribution.

Graphical Abstract

1. Introduction

Commercial use of nuclear reactors, mainly thermal fission reactors for electricity production, began in the 1950s [1]. One of the technologies developed for that purpose was the Boiling Water Reactor (BWR).
The BWR uses a thermal closed cycle, in which bulk boiling of water occurs inside the reactor core; the steam produced is sent directly to the turbine to turn a generator and produce electricity; then, the steam is condensed and returned as water to the reactor.
Fuel assemblies used in BWR power plants have a standard external size; the initial internal design is a 6 × 6 arrangement with uniform enrichment and without burnable absorbers. The power generated by each fuel pin in the fuel assembly is high (i.e., the linear heat generation rate is high). However, it remains within the thermal limit that does not jeopardize the integrity of the fuel assembly.
To reduce the linear heat generation rate per fuel pin, the array can be increased from 7 × 7, 8 × 8, and 9 × 9 to 10 × 10. This increase reduces the diameter of the fuel pins and increases the heat-transfer area of the fuel assembly. A decrease in the average linear heat generation rate (LHGR) produces lower fuel temperatures, reduced fission gas release, and lower cladding corrosion rates [1,2].
The variation in uranium enrichment, radial and axial, along with the use of gadolinium as a burnable absorber, leads to a more uniform power distribution within the fuel assembly and a decrease in the excess reactivity required to reach the desired cycle length [1]. In addition, the use of burnable neutron absorbers helps reduce the amount of control rod movement needed to compensate for fuel burnup. This strategy increase the lifetime of control rods.
Furthermore, the use of shorter fuel rods, empty fuel rod sections, and inner water channels to replace water rods improves neutron moderation [3] and increases thermal flux, and is part of the evolution of BWR fuel assemblies. These new design considerations aim to increase reactivity and reduce local power peaking, thereby reducing average assembly enrichment and increasing the average discharge burnup [2,4].
The present study has the objective of assessing the performance of three different BWR fuel designs, Atrium-10, GE-12, and SVEA-96, all of which have implemented the improvements mentioned above, but with a different perspective on the use of inner water channels and partial length rods, having in common a 10-by-10 fuel rod arrangement and different symmetry. At the fuel assembly level, comparisons will be made between enrichment and fuel design, as well as fuel pin power distributions. At the reactor core level, the analysis will show compliance with thermal limits and the cycle length.

2. BWR Fuel Assemblies Assessed [5]

The current main vendors of BWR fuel assemblies are Framatome, Siemens, and Global Nuclear Fuels. A comparative study examining the impact of symmetry differences is performed here, considering fuel assemblies with 10-by-10 arrays and different axial and radial enrichment distributions. The three designs considered must provide the same amount of energy; at the fuel-assembly level, the multiplication factor as a function of burnup must be very similar across them. At a reactor core level, it must produce the same cycle length. The initial reactor core, producing the same energy (cycle length), will have natural uranium fuel assemblies in the periphery, and enriched U-235 fuel assemblies in the central part.
Thus, to design these fuel assemblies, the most likely average enrichment for each design is considered. Specific radial and axial distributions are determined using engineering knowledge; these designs may exhibit different average enrichments attributable to the design itself, but they will provide the same energy when used in the initial reactor core.
The active height of the BWR fuel assembly is 150 inches, divided into 25 planes, each 6 inches (15.24 cm) thick. SVEA-96 has an axial design composed of 5 sections, where the bottom section has a uniform radial composition of natural uranium; the top section (SV-1) includes 12 empty spaces due to the use of short rods in the four corners of the fuel assembly and 8 short rods around the central water channel [6,7]. It has a uniform radial composition of natural uranium; these short rods are also in the SV-2 cell type. The SV-3 fuel cell type has only short rods at the corners, whereas the SV-4 has none. Figure 1 shows its axial distribution, and Figure 2 shows the corresponding radial distributions; these fuel cell types maintain half-enrichment symmetry from top-left to bottom-right.
The Atrium fuel assembly design consists of four axial sections, with the top and bottom sections containing natural uranium (Figure 3). The top section contains 13 short rods, which are also present in the AT-2 section. Atrium fuel cells maintain half-enrichment symmetry from top-left to bottom-right [8,9], as shown in Figure 4.
GE-12 has two fuel assemblies, each composed of five axial sections, with the top and bottom sections containing natural uranium. Figure 5 shows these designs. Both designs have 14 short rods that are in the GE-1, GE-2, GE-3, GE-6, and GE-7 sections. GE-12 fuel cells maintain half-enrichment symmetry from top-left to bottom-right [10,11]; Figure 6 shows these fuel cells. Reference [5] contains the geometric description of these fuel assemblies. The use of gadolinium reduces the net enrichment of the uranium fuel pins.

3. BWR Fuel Assembly Performance

The performance of the three fuel assemblies described above was simulated using the CASMO-4 code [12], and the resulting k-infinity values were compared. CASMO-4 solves the neutron transport equation in two dimensions and is used to generate the homogenized cross-section for each fuel cell type in the three fuel assemblies assessed. To validate the use of CASMO-4 calculations, the k-infinity for a vendor reference fuel assembly is compared with the vendor information [13] obtained using the vendor’s own code [14]; the results show relative differences of less than 500 pcm in reactivity (Δk/k) [15]; here, pcm stands for per cent mille (10−5) of reactivity. This value is considered acceptable for this type of simulation [16,17], indicating adequate modeling for this analysis.
Table 1 shows the main characteristics of the fuel assemblies assessed: number of fuel zones, number of fuel pins, average enrichment, and number of fuel pins with gadolinium. With the axial and radial distributions for each fuel assembly lattice cell given in Figure 1, Figure 2, Figure 3, Figure 4, Figure 5 and Figure 6 and the geometric information given in reference [5], each one of the cells is modeled in CASMO-4.
The uranium enrichment between the Atrium and the GE fuel assemblies is very similar; meanwhile, SVEA-96 has a slightly higher enrichment, differing by less than 0.09%. From CASMO-4 simulations, the radial power distribution for each fuel assembly is obtained. Figure 7 shows this normalized power distribution for cell types AT-2, SV-3, GE-2, and GE-6. SVEA-96 (SV-3) shows a quarter-power distribution fuel assembly symmetry; GE-12 A (GE-2) and B (GE-6) show a half-power distribution fuel assembly symmetry, but they have two different symmetry axes; and finally, the ATRIUM-10 (AT-2) shows a half-power distribution fuel assembly symmetry with one symmetry axis.
Normalized power distribution for SVEA-96 and GE-12 B shows a swing from 0.8 to 1.15, a difference of 0.35; ATRIUM shows a swing from 0.8 to 1.2, a difference of 0.4; and GE-12 A shows a swing from 0.75 to 1.15, a difference of 0.4. These results confirm that power distribution is uniform across all fuel designs, with better symmetry in SVEA-96 and GE-12. However, across all fuel assemblies, the difference between the highest and lowest values is within the same range, with no significant differences affecting their physical integrity.
Figure 8 shows the infinite multiplication factor for the cell without short rods for each fuel assembly design. As expected, GE-12 A and B behave similarly to one another after the gadolinium depletes fully, which occurs around 13 GWd/MT. The differences at the beginning are because they contain different amounts of gadolinium rods: GE-4 has 14 gadolinium rods, and GE-8 has 12 gadolinium rods.
AT-3 has 13 gadolinium rods; meanwhile, GE-8 and SV-4 have 14 gadolinium rods. They start from the same k-infinity value and reach a maximum around 13 GWd/MT. However, SV has a higher k-infinity value than GE-4, GE-8, and AT-3, due to greater neutron energy thermalization in the water channel and the cross-water distribution. This is followed by the GE-4 and GE-8, which have two inner water channels replacing eight fuel rods, and the lower value is for the AT-3, which has an inner water channel replacing nine fuel rods. The latter two designs are more similar in the number of fuel rods replaced by water channels; however, the GE-12 design is more symmetrical, improving its performance in k-infinity behavior.
SV-4, GE-4, and GE-8 reach subcriticality (k-infinity < 1) around 35 GWd/MT, indicating their equivalence in producing the same amount of energy, while AT-3 reaches subcriticality around 30 GWd/MT. An increase in moderation within the fuel assembly results in a higher thermal fission rate, which could explain the higher k-infinity value for the SV-4.
The ratio of the highest power to the average over the fuel assembly is called the local peaking factor, which indicates the maximum allowable power density in the fuel assembly. In current fuel designs, it must be below 1.65 to have safe fuel assembly performance. Figure 9 shows the local peaking factor behavior across the cells of the fuel assembly as a function of burnup for the assessed designs. The maximum power peaking factor in all cases is below 1.65, which satisfies this safety condition. In addition, the behavior of the fuel cells with short rods shows closer agreement among all the cells considered and a lower peaking factor, which can be attributed to increased water moderation.

4. Reactor Core Performance

To test the performance of these fuel assemblies, a Boiling Water Reactor (BWR) core was modeled, and its operation for one cycle was simulated using the SIMULATE-3 code [18]. To validate the use of SIMULATE 3, a vendor core is modeled and simulated, and the resulting effective multiplication factor is compared with the vendor-provided data [19] using the vendor’s code [20]. The results show relative differences less than 100 pcm, which is an acceptable value [21].
Here, the nuclear data generated from CASMO-4 for each fuel cell type, along with the reactor core characteristics, which are depicted in Table 2, and the core configuration given in Figure 10, which exhibits an octant core geometry, are used to build the model for each reactor for each type of fuel assembly. Figure 10 shows the fuel arrangement for a quarter core symmetry.
The reactor core is composed of four batches of fuel assemblies: fresh (0), once-burnt (1), twice-burnt (2), and three-times-burnt (3). The fuel reload is of the low-leakage type, to avoid excess reactivity in the reactor vessel and to provide a more uniform power distribution. The peripheral fuel assemblies are three-times-burnt.
Figure 11 shows the power distribution in these reactor cores at the beginning of the cycle, and Figure 12 shows it at the end of the cycle. The normalized power goes from 0 to 1.8. The power distribution is homogeneous across all cores, with peaks in the central region not exceeding 1.8; however, at the beginning of the cycle, the SVEA-96 core exhibits the lowest values, followed by the ATRIUM-10 core, and finally the GE-12 core.
By the end of the cycle, the reactor core power distribution remains homogeneous, with power peaks within safety limits, which for the normalized axial power must be below 2.0 [22]. However, the SVEA-96 reactor core has the lowest power distribution, followed by the GE-12 and Atrium-10 cores. At the end of the cycle, ATRIUM-10 will have fuel assemblies with lower burnup and higher reactivity, producing higher power peaks. This behavior of ATRIUM-10 fuel assemblies demonstrates the impact of the symmetric design compared with the other two designs. To validate the adequate performance of these fuel assemblies inside the reactor core, the critical power ratio (CPR) is reported for each fuel assembly design. This safety limit is set to be greater than 1 to ensure that, during the most limiting Anticipated Operational Occurrence (AOO) transient, accounting for uncertainties in monitoring the core operating state, 99.9% of the rods in the core are expected to avoid boiling transition [22]. Figure 13, Figure 14 and Figure 15 show the behavior of this safety limit for the three fuel assembly designs considered.
GE-12 and SVEA cores exhibit CPR values greater than 1 for all burnup steps; the ATRIUM core shows values less than 1 at the beginning of the cycle, making it unsuitable. Possibly, the reactor fuel core arrangement must be modified to satisfy this limit, but this is beyond the scope of the current study.
The maximum average linear heat generation rate is another safety limit in reactor core operation, ensuring fuel integrity during a loss-of-coolant accident or a design-basis accident. It depends on specific reactor operating conditions; in this case, it must be below 400 kW/ft. Figure 16, Figure 17 and Figure 18 show this behavior. The ATRIUM reactor core does not meet this safety condition, as mentioned before; it could be fixed with a different fuel assembly arrangement, but this is beyond the scope of this study.
Table 3 shows the cycle length and maximum and minimum burnup at the end of the cycles for the three fuel assemblies considered. It is observed that the ATRIUM core does not reach the whole cycle length. This type of fuel assembly requires higher enrichment to compare its performance with the SVEA-96 and the GE-12. On the other hand, the symmetry indicates a balanced core burnup across the three fuel assembly types, with differences of less than 0.05 GWd/MT.

5. Conclusions

Nuclear energy is not a renewable source of electricity. However, it can benefit from better fuel assembly designs to enlarge its resources. Symmetry in the fuel assembly design plays a very important role in this.
This study assesses three fuel assembly designs; each has a symmetric design with slightly different U-235 enrichment to generate the same energy when loaded into a BWR core. At the fuel assembly level, the one with only one symmetry axis exhibits shorter performance than the one with four symmetry axes. However, the performance of the three fuel assemblies is within safety limits, showing similar behavior without local peaking factors that could affect fuel assembly integrity.
At the reactor core level, the use of these fuel assemblies results in a more uniform reactor power distribution for assemblies with four symmetry axes at the beginning and end of the cycle, implying more uniform burnup and maximizing their use.
The other two fuel assemblies assessed show similar behavior: a more uniform distribution at the beginning of the cycle for the one with two symmetry axes. However, the one with only one symmetry axis gets shorter to achieve the cycle length, requiring a higher enrichment.
The differences observed in this study are not definitive; the performance of these fuel assemblies in a BWR core must be tested under transient conditions to determine whether one design offers an advantage over the others.

Author Contributions

Conceptualization, G.A.; methodology, G.A. and H.H.-L.; software, H.H.-L.; validation, G.A. and H.H.-L.; formal analysis, G.A. and H.H.-L.; investigation, G.A. and H.H.-L.; writing—original draft preparation, G.A.; writing—review and editing, G.A. and H.H.-L. All authors have read and agreed to the published version of the manuscript.

Funding

This research received no external funding.

Data Availability Statement

No new data were created or analyzed in this study. Data sharing does not apply to this article.

Conflicts of Interest

The authors declare no conflicts of interest.

References

  1. Fennern, L. Design evolution of BWRs: Dresden to generation III+. Prog. Nucl. Energy 2018, 102, 38–57. [Google Scholar] [CrossRef]
  2. Jurcevic, M.; Pevec, D. Recent improvements in the design and manufacture of LWR fuel. In Proceedings of the Nuclear Energy in Central Europe 98, Terme Catez, Slovenia, 7–10 September 1998; pp. 237–244. [Google Scholar]
  3. Alonso, G.; Bilbao, S.; del Valle, E. Impact of the moderation ratio over the performance of different BWR fuel assemblies. Ann. Nucl. Energy 2015, 85, 670–678. [Google Scholar] [CrossRef]
  4. Radulescu, G.; Grogan, B.R.; Banerjee, K. Fuel Assembly Reference Information for SNF Radiation Source Term Calculations; ORNL/SPR-2021/2093; Oak Ridge National Laboratory (ORNL): Oak Ridge, TN, USA, 2021. [Google Scholar]
  5. Nuclear Engineering International. Fuel Design Data; Nuclear Engineering International: London, UK, 2023. [Google Scholar]
  6. ABB, Combustion Engineering Nuclear Power, Inc. 10 × 10 SVEA Fuel Critical Power Experiments and CPR Correlations, SVEA-96; CENPD-392-NP; ABB, Combustion Engineering Nuclear Power, Inc.: Windsor, CT, USA, 1999. [Google Scholar]
  7. Cherezov, A.; Vasiliev, A.; Ferrouhki, H. Towards high-fidelity high-resolution modeling of a BWR fuel assembly by CASMO-5. Ann. Nucl. Energy 2025, 213, 111072. [Google Scholar] [CrossRef]
  8. Atrium 10A Fuel Assembly Design Description Report for New York Power Authority James A. FitzPatrick Nuclear Power Plant. Reload 11/Cycle 12. JPN-94-060. Available online: https://www.nrc.gov/docs/ML2007/ML20077A563.pdf (accessed on 4 March 2026).
  9. Ishii, M.; Shi, S.; Yang, W.S.; Wu, Z.; Rassame, S.; Liu, Y. Novel modular natural circulation BWR design and safety evaluation. Ann. Nucl. Energy 2015, 85, 220–227. [Google Scholar] [CrossRef]
  10. Global Nuclear Fuels. NEDO-31152, Revision 9, DRF 0000-0064-2412, Class I, May 2007. Available online: https://www.nrc.gov/docs/ML0715/ML071510287.pdf (accessed on 4 March 2026).
  11. Castillo, A.; Martinez, E.; Alonso, G.; Castillo, R. Design of an optimized and enhanced fuel reload in a boiling water reactor. Energy Convers. Manag. 2026, 350, 120954. [Google Scholar] [CrossRef]
  12. Rhodes, J.; Smith, K.; Lee, D. CASMO-4, a Fuel Assembly Burnup Program; SSP-01/400 Rev 4; Studsvik Scandpower: Wilmington, NC, USA, 2004. [Google Scholar]
  13. CFE-Laguna Verde. Fuel Bundle Design Report; Private Communication; CFE-Laguna Verde: Veracruz, Mexico, 1999. [Google Scholar]
  14. Yamamoto, M. Development and Validation of TGBLA Lattice Physics Methods. In Proceedings of the American Nuclear Society (ANS) Topical Meeting on Reactor Physics and Shielding, Chicago, IL, USA, 17–19 September 1984; Volume I, p. 364. [Google Scholar]
  15. Martinez Caballero, E. Radiotoxicity Reduction Analysis Based on Minor Actinide Recycling. Ph.D. Dissertation, National Polytechnic Institute, Mexico City, Mexico, 2015. [Google Scholar]
  16. O’Donnell, G.M.; Scott, H.H.; Meyer, R.O. A New Comparative Analysis of LWR Fuel Designs; NUREG-1754; U.S. Nuclear Regulatory Commission Office of Nuclear Regulatory Research: Washington, DC, USA, 2001.
  17. Hursin, M.; Vasiliev, A.; Rochman, D.; Dokhane, A.; Ferroukhi, H. Monte Carlo analysis of BWR geometries using a cycle check-up. Ann. Nucl. Energy 2024, 195, 110170. [Google Scholar] [CrossRef]
  18. DiGiovine, A.S.; Rhodes, J.D. SIMULATE-3 Advanced Three-Dimensional Two-Group Reactor Analysis Code; SSP-95/15. Rev 13; Studsvik Scandpower: Wilmington, NC, USA, 2005. [Google Scholar]
  19. General Electric Nuclear Energy. Supplemental Reload Licensing Report; Private Communication; General Electric Nuclear Energy: Wilmington, NC, USA, 2007. [Google Scholar]
  20. PANACEA Code, MFN 098–96, Letter from GE Nuclear Energy to US Nuclear Regulatory Commission, Subject: Implementation of Improved GE Steady-State Nuclear Methods; 2 July 1996 (ML070400507). Available online: https://www.nrc.gov/docs/ML0704/ML070400507.pdf (accessed on 4 March 2026).
  21. Marshall, W.J.; Greene, T.M.; Shaw, A.M.; Celik, C.; Dupont, M.N. Sensitivity/Uncertainty Methods for Nuclear Criticality Safety Validation; NUREG/CR-7308, ORNL/TM-2024/3277; US-NRC: Rockville, MD, USA, 2025.
  22. United States Nuclear Regulatorycommission Technical Training Center. Chapter 1.8. Thermal Limits. In General Electric Systems Technology Manual; Rev 09/11; USNRC HRTD: Chattanooga, TN, USA, 2011. [Google Scholar]
Figure 1. Axial distribution of the SVEA-96 fuel assembly with a 3.87% average enrichment.
Figure 1. Axial distribution of the SVEA-96 fuel assembly with a 3.87% average enrichment.
Jne 07 00029 g001
Figure 2. SVEA-96 fuel assembly radial distribution (not at scale).
Figure 2. SVEA-96 fuel assembly radial distribution (not at scale).
Jne 07 00029 g002
Figure 3. Atrium-10 fuel assembly axial distribution with 3.79% average enrichment.
Figure 3. Atrium-10 fuel assembly axial distribution with 3.79% average enrichment.
Jne 07 00029 g003
Figure 4. ATRIUM-10 fuel assembly radial distribution (not at scale).
Figure 4. ATRIUM-10 fuel assembly radial distribution (not at scale).
Jne 07 00029 g004
Figure 5. GE-12 Axial fuel assembly distribution with average enrichments GE-12A 3.76% and GE-12B 3.78%.
Figure 5. GE-12 Axial fuel assembly distribution with average enrichments GE-12A 3.76% and GE-12B 3.78%.
Jne 07 00029 g005
Figure 6. GE-12 fuel assembly radial distribution (not at scale).
Figure 6. GE-12 fuel assembly radial distribution (not at scale).
Jne 07 00029 g006
Figure 7. Fuel assembly radial power distribution (not at scale).
Figure 7. Fuel assembly radial power distribution (not at scale).
Jne 07 00029 g007
Figure 8. k-infinity for the fuel assembly.
Figure 8. k-infinity for the fuel assembly.
Jne 07 00029 g008
Figure 9. Local peaking factor behavior.
Figure 9. Local peaking factor behavior.
Jne 07 00029 g009
Figure 10. Fuel loading pattern for the reference cycle.
Figure 10. Fuel loading pattern for the reference cycle.
Jne 07 00029 g010
Figure 11. Reactor power distribution at the beginning of the cycle.
Figure 11. Reactor power distribution at the beginning of the cycle.
Jne 07 00029 g011
Figure 12. Reactor power distribution at the end of the cycle.
Figure 12. Reactor power distribution at the end of the cycle.
Jne 07 00029 g012
Figure 13. Minimum critical power ratio for the ATRIUM fuel assembly.
Figure 13. Minimum critical power ratio for the ATRIUM fuel assembly.
Jne 07 00029 g013
Figure 14. Minimum critical power ratio for the SVEA-96 fuel assembly.
Figure 14. Minimum critical power ratio for the SVEA-96 fuel assembly.
Jne 07 00029 g014
Figure 15. Minimum critical power ratio for the GE-12 fuel assembly.
Figure 15. Minimum critical power ratio for the GE-12 fuel assembly.
Jne 07 00029 g015
Figure 16. Maximum average planar linear heat generation ratio for ATRIUM assembly.
Figure 16. Maximum average planar linear heat generation ratio for ATRIUM assembly.
Jne 07 00029 g016
Figure 17. Maximum average planar linear heat generation ratio for SVEA-96 assembly.
Figure 17. Maximum average planar linear heat generation ratio for SVEA-96 assembly.
Jne 07 00029 g017
Figure 18. Maximum average planar linear heat generation ratio for GE-12 assembly.
Figure 18. Maximum average planar linear heat generation ratio for GE-12 assembly.
Jne 07 00029 g018
Table 1. Fuel assembly characteristics.
Table 1. Fuel assembly characteristics.
SVEA-96ATRIUM-10GE-12
Fuel zones5455
Fuel pins96919292
Fuel pins with gadolinium14141412
Average enrichment%3.873.793.763.78
Water channelRhomboid plus cross of waterSquare 3 × 32 Circle
Table 2. Power plant characteristics.
Table 2. Power plant characteristics.
BWRThermal PowerFuel AssembliesReactor Pressure
2027 MWth44471.7 kg/cm2
Reactor PressureCoolant TemperaturePower Density
71.7 kg/cm2560 K59 kw/L
Equivalent Core DiameterCoolant Flow RateCycle Length
208.915 cm7744.86 kg/s16 months
Table 3. Cycle length and fuel assembly burnup for the reactor cores considered.
Table 3. Cycle length and fuel assembly burnup for the reactor cores considered.
Reactor TypeCycle Length
GWd/MT
Fuel Assembly
Maximum Burnup
GWd/MT
Fuel Assembly
Minimal Burnup
GWd/MT
Fuel Assembly
Average Burnup GWd/MT
GE-1212.550.9513.9032.70
SVEA-9612.550.2814.0132.65
ATRIUM6.050.2914.0132.68
Disclaimer/Publisher’s Note: The statements, opinions and data contained in all publications are solely those of the individual author(s) and contributor(s) and not of MDPI and/or the editor(s). MDPI and/or the editor(s) disclaim responsibility for any injury to people or property resulting from any ideas, methods, instructions or products referred to in the content.

Share and Cite

MDPI and ACS Style

Hernandez-Lopez, H.; Alonso, G. Fuel Assembly Design Symmetry Implications for a Boiling Water Reactor. J. Nucl. Eng. 2026, 7, 29. https://doi.org/10.3390/jne7020029

AMA Style

Hernandez-Lopez H, Alonso G. Fuel Assembly Design Symmetry Implications for a Boiling Water Reactor. Journal of Nuclear Engineering. 2026; 7(2):29. https://doi.org/10.3390/jne7020029

Chicago/Turabian Style

Hernandez-Lopez, Hector, and Gustavo Alonso. 2026. "Fuel Assembly Design Symmetry Implications for a Boiling Water Reactor" Journal of Nuclear Engineering 7, no. 2: 29. https://doi.org/10.3390/jne7020029

APA Style

Hernandez-Lopez, H., & Alonso, G. (2026). Fuel Assembly Design Symmetry Implications for a Boiling Water Reactor. Journal of Nuclear Engineering, 7(2), 29. https://doi.org/10.3390/jne7020029

Article Metrics

Back to TopTop