2023
DOI: 10.3390/en16020659
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Numerical Calculation Scheme of Neutronics-Thermal-Mechanical Coupling in Solid State Reactor Core Based on Galerkin Finite Element Method

Abstract: It is of practical significance to study the multi-physical processes of solid state nuclear systems for device design, safety analysis, and operation guidance. This system generally includes three multi-physical processes: neutronics, heat transfer, and thermoelasticity. In order to analyze the multi-physical field behavior of solid state nuclear system, it is necessary to analyze the laws of neutron flux, temperature, stress, and other physical fields in the system. Aiming at this scientific goal, this paper… Show more

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Cited by 3 publications
(4 citation statements)
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“…The instant time parameter t presents a weak effect on the thermal stresses on the surface of the medium. Indeed, the value of 𝜎 𝜑𝜑 is almost equal to -0.45 on the surface of the solid sphere and the value of 𝜎 𝑟𝑟 is equal to 0 which is compatible with the mechanical boundary condition (28). Thermal stress may have detrimental effects on the performance of some thermoelastic devices if thermomechanical processes are unable to control rapid increases in core temperature.…”
Section: The Effect Of Different Thermoelastic Models Versus the Inst...mentioning
confidence: 53%
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“…The instant time parameter t presents a weak effect on the thermal stresses on the surface of the medium. Indeed, the value of 𝜎 𝜑𝜑 is almost equal to -0.45 on the surface of the solid sphere and the value of 𝜎 𝑟𝑟 is equal to 0 which is compatible with the mechanical boundary condition (28). Thermal stress may have detrimental effects on the performance of some thermoelastic devices if thermomechanical processes are unable to control rapid increases in core temperature.…”
Section: The Effect Of Different Thermoelastic Models Versus the Inst...mentioning
confidence: 53%
“…It is obvious from Fig. 4 that the graph of 𝜎 𝑟𝑟 for different models starts with a zero value at the surface of the medium, achieving the boundary condition (28), then, it decreases rapidly with decreasing 𝑟 to attain a negative minimum value (near 𝑟 = 1.8) and finally increases gradually with decreasing 𝑟 until it reaches the steady-state.…”
Section: The Effect Of Time Fractional Derivatives 𝛼 𝛽 and 𝛿mentioning
confidence: 92%
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