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Reducing Uncertainty in Structural Safety
Special Session SS6
Ghent, Belgium
28-31 October 2018
Alberto Gonzalez, Luis Costas and Arturo
González
Impact of input variables on
the seismic response of free-
standing spent fuel racks
Outline
• Free-standing Spent Fuel Storage Racks
• Current seismic analysis methodology
• Uncertain variables
• OFAT parametric analysis of the input variables
• Conclusions (I)
• Analysis of the Coefficients of Variation
• Conclusions (II)
Free-standing Spent Fuel Racks
Metallic structures designed to store spent fuel removed from the nuclear
power reactor. Several units are installed together.
• Slightly spaced by only a few centimeters,
• free-standing conditions,
• submerged in water.
Spent Fuel Pool
6x4 racks
Fuel storage
rack unit
~4m
~12m
Nuclear Fuel
assemblies
RACK
SYSTEM
STRUCTURAL
MODEL
SEISMIC MODEL
Soler, A.I., & Singh,
K.O. (1982)
FLUID MODEL
Loads and displacements to
• Calculate local stresses
• Check instabilities
SHELL63
MASS21
Current analysis methodology
Uncertain variables
A. Data Input
• Acceleration time-history
• Rack mass & weight
• Fuel mass & weight
• Rack Eigen frequencies
• Hydrodynamic mass
matrix
B. Modelling properties
• FE mesh discretization
• Rack-Pool friction
coefficient
• Rack-Pool contact stiffness
• Fuel-Cell contact stiffness
• Fuel-Cell gap
• Fuel flexural rigidity
C. Solution controls
Time marching (‘DELTIM’)
Equilibrium iterations
(‘NEQIT’)
Convergence criteria
(‘CNVTOL’)
Integration parameter
(‘TINTP’)
Mass proportional damping
(‘BETAD’)
Stiffness proportional
damping (‘ALPHAD’)
Acceleration time-history
Acceleration time-history
Rack mass
Rack mass
Fuel mass
Fuel mass
Inertia of the rack body beam
Inertia of the rack body beam
Hydrodynamic added masses
Hydrodynamic added masses
Conclusions (I)
Variable
Sliding
amplitude
Reaction
forces
Comments
Amplitude of the
seismic loading
Unclear Increase Strong accelerations cause rack
rocking
Rack mass None Decrease Heavy racks are more stable
Fuel mass Unclear Increase Heavy loadings contribute to the
rattling energy
Rigidity of the rack
body beam
Larger Potential
resonance
Determines the energy exchanges
between the fuel ratting and the rack
supports
Hydrodynamic
masses
Unclear Unclear Coupling action that affects the
overall motion
Coefficient of
Variation (CV)
CV for a 10% variation in the variables
𝐶𝑉 =
𝜎
𝜇
CV for a 5% variation in the variables
Coefficient of
Variation (CV)
CV for a 10% variation in the variables
𝐶𝑉 =
𝜎
𝜇
CV for a 3% variation in the variables
Conclusions (II)
• Dispersion is much higher for the sliding displacements (CVs up to 0.8)
than for the maximal forces on support (CVs under 0.2).
• No dependency is observed between the sampling of the input
variables an the resulting Coefficients of Variation.
The TRUSS ITN project (http://trussitn.eu) has
received funding from the European Union’s
Horizon 2020 research and innovation
programme under the Marie Skłodowska-Curie
grant agreement No. 642453
Thanks for your attention

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"Impact of input variables on the seismic response of free-standing spent fuel racks" presented at IALCCE2018 by Alberto Gonzalez Merino

  • 1. Reducing Uncertainty in Structural Safety Special Session SS6 Ghent, Belgium 28-31 October 2018
  • 2. Alberto Gonzalez, Luis Costas and Arturo González Impact of input variables on the seismic response of free- standing spent fuel racks
  • 3. Outline • Free-standing Spent Fuel Storage Racks • Current seismic analysis methodology • Uncertain variables • OFAT parametric analysis of the input variables • Conclusions (I) • Analysis of the Coefficients of Variation • Conclusions (II)
  • 4. Free-standing Spent Fuel Racks Metallic structures designed to store spent fuel removed from the nuclear power reactor. Several units are installed together. • Slightly spaced by only a few centimeters, • free-standing conditions, • submerged in water. Spent Fuel Pool 6x4 racks Fuel storage rack unit ~4m ~12m Nuclear Fuel assemblies
  • 5. RACK SYSTEM STRUCTURAL MODEL SEISMIC MODEL Soler, A.I., & Singh, K.O. (1982) FLUID MODEL Loads and displacements to • Calculate local stresses • Check instabilities SHELL63 MASS21 Current analysis methodology
  • 6. Uncertain variables A. Data Input • Acceleration time-history • Rack mass & weight • Fuel mass & weight • Rack Eigen frequencies • Hydrodynamic mass matrix B. Modelling properties • FE mesh discretization • Rack-Pool friction coefficient • Rack-Pool contact stiffness • Fuel-Cell contact stiffness • Fuel-Cell gap • Fuel flexural rigidity C. Solution controls Time marching (‘DELTIM’) Equilibrium iterations (‘NEQIT’) Convergence criteria (‘CNVTOL’) Integration parameter (‘TINTP’) Mass proportional damping (‘BETAD’) Stiffness proportional damping (‘ALPHAD’)
  • 13. Inertia of the rack body beam
  • 14. Inertia of the rack body beam
  • 17. Conclusions (I) Variable Sliding amplitude Reaction forces Comments Amplitude of the seismic loading Unclear Increase Strong accelerations cause rack rocking Rack mass None Decrease Heavy racks are more stable Fuel mass Unclear Increase Heavy loadings contribute to the rattling energy Rigidity of the rack body beam Larger Potential resonance Determines the energy exchanges between the fuel ratting and the rack supports Hydrodynamic masses Unclear Unclear Coupling action that affects the overall motion
  • 18. Coefficient of Variation (CV) CV for a 10% variation in the variables 𝐶𝑉 = 𝜎 𝜇 CV for a 5% variation in the variables
  • 19. Coefficient of Variation (CV) CV for a 10% variation in the variables 𝐶𝑉 = 𝜎 𝜇 CV for a 3% variation in the variables
  • 20. Conclusions (II) • Dispersion is much higher for the sliding displacements (CVs up to 0.8) than for the maximal forces on support (CVs under 0.2). • No dependency is observed between the sampling of the input variables an the resulting Coefficients of Variation.
  • 21. The TRUSS ITN project (http://trussitn.eu) has received funding from the European Union’s Horizon 2020 research and innovation programme under the Marie Skłodowska-Curie grant agreement No. 642453 Thanks for your attention