中国物理B ›› 2026, Vol. 35 ›› Issue (5): 57107-057107.doi: 10.1088/1674-1056/ae39d1
Yi-Ran Li(李祎冉)1,†, Yong-Hao Gao(高永豪)2,†, Xiao-Qin Lu(卢小琴)3,†, Ping Su(苏平)1, Hui Liang(梁慧)1, Ying Zhou(周颖)1, Dan-Dan Wu(吴丹丹)1, Yan Sun(孙燕)1, Qiu-Ju Li(李秋菊)4, Jin-Yu Liu(刘金雨)5, Shou-Guo Wang(王守国)1, Gang Chen(陈钢)6,7, Tian-Long Xia(夏天龙)8,9,10,‡, Na Li(李娜)1,§, Xue-Feng Sun(孙学峰)1,¶, and Yi-Yan Wang(王义炎)1,#
Yi-Ran Li(李祎冉)1,†, Yong-Hao Gao(高永豪)2,†, Xiao-Qin Lu(卢小琴)3,†, Ping Su(苏平)1, Hui Liang(梁慧)1, Ying Zhou(周颖)1, Dan-Dan Wu(吴丹丹)1, Yan Sun(孙燕)1, Qiu-Ju Li(李秋菊)4, Jin-Yu Liu(刘金雨)5, Shou-Guo Wang(王守国)1, Gang Chen(陈钢)6,7, Tian-Long Xia(夏天龙)8,9,10,‡, Na Li(李娜)1,§, Xue-Feng Sun(孙学峰)1,¶, and Yi-Yan Wang(王义炎)1,#
摘要: The variation of the effective mass $m^*$ of carrier is often overlooked in experimental studies on quantum oscillations and Kohler's rule. Here, we report the magnetotransport properties of La$_3$ScBi$_5$ and reveal the changing $m^*$ in it. The temperature and magnetic field dependence of $m^*$ follows the power-law scaling behavior at low temperature and leads to the failure of conventional analysis, which should not be ignored. In the analysis of the thermal factor and Dingle plot of de Haas-van Alphen oscillation in La$_3$ScBi$_5$, satisfactory fitting results can be obtained after considering the correction of $m^*$. We have also applied this method to Sr$_{1-y}$Mn$_{1-z}$Sb$_2$, solving the remaining fitting problem in previous reports. Moreover, the magnetoresistance (MR) of La$_3$ScBi$_5$ has been found to violate Kohler's rule. Although the extended Kohler's rule is applicable to high-temperature MR data, it does not scale the low-temperature data well. We further modified the extended Kohler's rule by introducing $m^*$, and subsequently scaled the low-temperature MR data well. Our study emphasizes the importance of considering the variation of $m^*$ in the analysis of quantum oscillations and Kohler's rule, and provides a method for extracting the temperature and magnetic field dependence of $m^*$ through quantum oscillations, which is very beneficial for the data analysis of other materials in the future.
中图分类号: (Mass renormalization in metals)