Reactor transient physical and thermal full-coupling fine numerical simulation method and system
A numerical simulation and physical thermal technology, applied in CAD numerical modeling, complex mathematical operations, special data processing applications, etc., to improve efficiency and refinement, ensure calculation efficiency and accuracy, and overcome slow convergence.
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Embodiment 1
[0066] Compared with the traditional physics-thermal-engineering coupling simulation technology, this embodiment proposes a reactor transient physics-thermal-engineering full-coupling precise numerical simulation method, specifically as follows image 3 As shown, the method of this embodiment specifically includes:
[0067] Step S1, establishing a nonlinear equation system for reactor transient physics thermal engineering coupling.
[0068] The set of nonlinear equations set up in this embodiment is:
[0069]
[0070] where f φ (x), f C (x), f Q (x), Respectively, the residual form of the transient neutron diffusion equation, the delayed neutron precursor concentration equation, the flux-power equation, the coolant energy transient equation and the fuel heat conduction transient equation. F(x) is a set of simultaneous transient physics-thermal-engineering coupling calculation equations, x is the solution vector, which are neutron flux, delayed neutron precursor concen...
Embodiment 2
[0154] Based on the above-mentioned embodiment 1, this embodiment also proposes a reactor transient physical thermal fully coupled fine numerical simulation system, the system includes a model building module, an analysis module and an output module;
[0155] The model building block of this embodiment is used to establish the nonlinear equation system of reactor transient physics thermal engineering coupling:
[0156]
[0157] Among them, f φ (x), f C (x), f Q (x), with Respectively, the residual form of the transient neutron diffusion equation, delayed neutron precursor concentration equation, neutron flux-power equation, coolant energy transient equation and fuel heat conduction transient equation; x is the solution vector; The process is the same as that of Embodiment 1 above, and will not be repeated here.
[0158] The analysis module of this embodiment uses the JFNK method to solve the nonlinear equations, and obtains the transient neutron flux, delayed neutron...
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