Nonlinear effects of FCI electrical conductivity on the MHD flow in DCLL blanket

被引:2
|
作者
Chen, Long [1 ]
Hao, Le [1 ]
Ni, Ming-Jiu [1 ]
Zhang, Nian-Mei [1 ]
机构
[1] Univ Chinese Acad Sci, Sch Engn Sci, Beijing 101408, Peoples R China
关键词
DCLL blanket; FCI; MHD effect; Electrical conductivity; Thermal stresses; DENSITY CONSERVATIVE SCHEME; MAGNETIC REYNOLDS-NUMBER; LIQUID-METAL BLANKET; RECTANGULAR DUCT; HEAT-TRANSFER; PRESSURE EQUALIZATION; FLUID-FLOW; CHANNEL; FIELD;
D O I
10.1016/j.fusengdes.2020.111621
中图分类号
TL [原子能技术]; O571 [原子核物理学];
学科分类号
0827 ; 082701 ;
摘要
In a Dual Coolant Lead Lithium (DCLL) blanket, flow channel insert (FCI) with low electrical conductivity and low thermal conductivity is introduced to reduce the MHD pressure drop and improve the heat transfer effi-ciency. In the present work, we aim at performing a direct simulation of the magneto-thermal-fluid-structure multi-physical fields in a typical poloidal duct with different electrical conductivities of FCI, using a coupled computing platform including CFD and the finite element method (FEM), to study the pressure field, velocity field, temperature field, as well as the deformation and stresses of FCI. A consistent and conservative scheme and PISO method on an unstructured collocated mesh are employed to solve the incompressible Navier-Stokes equations with the Lorentz force included. The results show that: with the increasing of FCI's electrical con-ductivity (sigma FCI), the pressure reduction efficiency becomes lower; the pressure difference between the FCI's inside patches and the corresponding outside patches increases after an initial reducing; two jets appear in the side gap and the one near FCI develops to a reverse flow; the variation of the temperature difference across FCI and the interface temperature of first wall (FW) is non-monotonic; the cause of nonlinear variation of thermal de-formations and stresses of FCI with electrical conductivity results from the nonlinear effect of Lorentz force on the liquid metal velocity. This work is the theoretical basis of blanket design.
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页数:10
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