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Carbonation Reaction of Lithium Hydroxide during Low Temperature Thermal Energy Storage Process
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作者 Jun Li Tao Zeng +5 位作者 Noriyuki Kobayashi rongjun wu Haotai Xu Lisheng Deng Zhaohong He Hongyu Huang 《Journal of Renewable Materials》 SCIE EI 2021年第9期1621-1630,共10页
In order to apply lithium hydroxide(LiOH)as a low temperature chemical heat storage material,the carbonation reaction of LiOH and the prevention method are focused in this research.The carbonation of raw LiOH at stora... In order to apply lithium hydroxide(LiOH)as a low temperature chemical heat storage material,the carbonation reaction of LiOH and the prevention method are focused in this research.The carbonation of raw LiOH at storage and hydration condition is experimentally investigated.The results show that the carbonation reaction of LiOH with carbon dioxide(CO_(2))is confirmed during the hydration reaction.The carbonation of LiOH can be easily carried out with CO_(2) at room temperature and humidity.LiOH can be carbonated at a humidity range of 10%to 20%,a normal humidity region that air can easily be reached.Furthermore,the carbonation reaction rate has not nearly affected by the increase of reaction temperature.An improved storage method by storing LiOH at a low humidity less than 1.0%can be effectively prevented the carbonation of LiOH.The hydration reaction ratio of LiOH at the improved storage method shows a better result compared to the ordinary storage method.Therefore,the humidity should be carefully controlled during the storage of LiOH before hydration and dehydration reaction when apply LiOH as a low heat chemical storage material. 展开更多
关键词 LiOH heat storage low temperature carbonation reaction hydration reaction
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New Lower Bounds for the Least Common Multiples of Arithmetic Progressions 被引量:1
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作者 rongjun wu Qianrong TAN Shaofang HONG 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2013年第6期861-864,共4页
Abstract For relatively prime positive integers u0 and r, and for 0 〈 k ≤ n, define uk := u0 + kr. Let Ln := 1cm(u0,u1,... ,un) and let a,l≥2 be any integers. In this paper, the authors show that, for integers... Abstract For relatively prime positive integers u0 and r, and for 0 〈 k ≤ n, define uk := u0 + kr. Let Ln := 1cm(u0,u1,... ,un) and let a,l≥2 be any integers. In this paper, the authors show that, for integers α≥ a, r ≥max(a,l - 1) and n ≥lατ, the following inequality holds Ln≥u0r^(l-1)α+a-l(r+1)^n.Particularly, letting l = 3 yields an improvement on the best previous lower bound on Ln obtained by Hong and Kominers in 2010. 展开更多
关键词 Arithmetic progression Least common multiple Lower bound
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