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Measurement of effective thermal conductivity of lithium metatitanate pebble bed by transient hot-wire technique

机译:瞬态热线技术测量锂硅酸盐岩石床有效导热率

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摘要

In future fusion reactor lithium metatitanate (Li2TiO3) as a functional material in the form of packed pebble beds have been selected in breeding blanket concepts to generate and release tritium. The effective thermal conductivity (k(eff)) of Li2TiO3 pebble beds are needed to be well characterized for the design and analysis of breeding blankets under fusion relevant conditions. The transient hot-wire technique based experimental system has been fabricated, tested and installed for k(eff )measurement of Li2TiO3 pebble beds. Finite element method (FEM) simulations have been performed to optimize the dimension of an experimental setup with the intention of minimizing the uncertainty in k(eff) measurements. The experiments have been performed on 1 +/- 0.15 mm diameter Li2TiO3 pebble bed with a packing fraction of 63 %. The influences of temperature (35-800 degrees C), gas environment (helium and air) and gas pressure (0.105 - 0.4 MPa (abs.)) have been investigated on k(eff) of Li2TiO3 pebble beds. Reduction in k(eff) was found with a decrease in helium gas pressure while the reduction in k(eff) was not significant with a decrease in air pressure. The measured k(eff) results of Li2TiO3 pebble beds have been compared and agreed well with the literature experimental results. The empirical correlations are also proposed for k(eff )of Li2TiO3 pebble beds in helium and in air environment at 0.105 - 0.4 MPa and as a function of temperature.
机译:在未来的融合反应器锂磷酸锂(Li2TiO3)中,作为填充卵石床形式的功能材料,在繁殖的毯子概念中被选中以产生和释放氚。需要利用Li2TiO3卵石床的有效导热率(K(eFF)),以很好地表征融合相关条件下的繁殖毯的设计和分析。基于瞬态热线技术的实验系统已经制造,测试和安装了Li2tio3卵石床的K(EFF)测量。已经进行了有限元方法(FEM)模拟以优化实验设置的尺寸,以最小化K(EFF)测量的不确定性。实验已经在1 +/- 0.15毫米直径的Li 2 TiO3卵石床上进行,包装分数为63%。在Li2TiO3卵石床的K(EFF)上研究了温度(35-800℃),气体环境(氦气和空气)和气体压力(0.105-0.4MPa(ABS))的影响。发现k(EFF)的降低,随着氦气压力的降低,而K(EFF)的还原在气压下降不显着。已经比较了Li2TiO3卵石床的测量k(EFF)结果,并与文献实验结果很好地同意。在0.105-0.4MPa的氦气和空气环境中,还提出了对Li2TiO3卵石床的K(EFF)的k(EFF)以及温度的函数的经验相关性。

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