{"title":"解锁旋转以提高热能","authors":"Zhongbin Wang, Jiaqing He","doi":"10.1021/accountsmr.4c00310","DOIUrl":null,"url":null,"abstract":"Figure 1. Illustrations of the mechanisms of spin-enhanced charge-based thermopower. (a) Spin entropy: a spin entropy flux is created by differences in spin–orbital degeneracies (<i>g</i>), flowing from high-degeneracy to low-degeneracy states, typically in transition metals (M), contributing to the total thermopower. Additionally, spin entropy arises from disordered spin orientations caused by the breakdown of long-range order at high temperatures, referred to as spin thermodynamic entropy. (b) Spin fluctuation: thermal fluctuations of the local spin density of itinerant electrons are most significant near <i>T</i><sub>C</sub>. These fluctuations are suppressed as the net magnetic moment stabilizes under a strong magnetic field. Reproduced with permission from ref (3). Copyright 2019 The Authors. (c) Magnon drag: magnons propagate in a magnetic material from the hot to the cold end, coupling with both electrons and phonons, contributing to thermopower through momentum transfer. Reproduced with permission from ref (4). Copyright 2021 The Authors. Figure 2. (a) Schematic illustration of spin entropy contributed by the localized electrons on Co ions transfer entropy via hopping transport due to the different degeneracy. Reproduced with permission from ref (6). Copyright 2020 The Authors. (b) The relative change in thermopower of Ca<sub>3</sub>Co<sub>4</sub>O<sub>9+δ</sub> single crystal versus magnetic field for two directions (<i>B</i> along <i>c</i> axis and <i>ab</i> plane). Reproduced with permission from ref (8), Copyright 2013 John Wiley and Sons. (c) Calculated thermopower for different spin states as a function of cobalt valence in the CoO<sub>2</sub> layers. Reproduced with permission from ref (9), Copyright 2012 American Physical Society. (d) Schematic representation of spin orientation and thermodynamic entropy. Reproduced with permission from ref (10). Copyright 2021 The Authors. Figure 3. (a) Temperature dependent on thermopower with and without magnetic field in Fe<sub>2</sub>V<sub>0.9</sub>Cr<sub>0.1</sub>Al<sub>0.9</sub>Si<sub>0.1</sub>. Reproduced with permission from ref (3). Copyright 2019 The Authors.. The inset displays the spin fluctuation contribution peaks at <i>T</i><sub>C</sub>. (b) −<i>S</i>/<i>T</i> of Fe<sub>2</sub>V<sub>0.9</sub>Cr<sub>0.1</sub>Al<sub>0.9</sub>Si<sub>0.1</sub>, plotted as functions of magnetic field and temperature. −<i>S</i>/<i>T</i> has a sharp peak at <i>T</i><sub>C</sub> under zero magnetic field and is significantly suppressed with increasing <i>H</i>. Reproduced with permission from ref (3). Copyright 2019 The Authors. (c) Measured thermopower <i>S</i><sub>total</sub> and magnon drag induced thermopower <i>S</i><sub>M</sub> for Co<sub>2</sub>TiAl. The area between the <i>S</i><sub>total</sub> and <i>S</i><sub>M</sub> lines represents the sum of <i>S</i><sub>sf</sub> and <i>S</i><sub>d</sub>. The inset displays the temperature-dependent thermopower of <i>S</i><sub>sf</sub> + <i>S</i><sub>d</sub> along with their respective values. Reproduced with permission from ref (14). Copyright 2023 The Authors. (d) Schematic illustration of interactions of spin fluctuations with electrons and phonons. Reproduced with permission from ref (4). Copyright 2021 The Authors. Figure 4. (a) Schematic representations of the two contributions to the magnon drag: hydrodynamic transport (no magnon decay, α → 0) and the geometric Berry phase drag (governed by magnon decay). Reproduced with permission from ref (20). Copyright 2016 EPLA. (b) Measured thermopower of Li<sub>1–<i>x</i></sub>Mn<sub><i>x</i></sub>Te. The magnon-drag thermopower significantly increases below <i>T</i><sub>N</sub>, with the paramagnon-drag thermopower remains elevated above <i>T</i><sub>N</sub>. Data in b taken from ref (4). (c) Total and partial specific heat capacities of MnTe, showing the magnon specific heat capacity <i>C</i><sub>m</sub> contribution, which exhibits a λ shape at <i>T</i><sub>N</sub>. Reproduced with permission from ref (4). Copyright 2021 The Authors. (d) Spin-dependent scattering in the FM and AFM systems along with their corresponding dispersion relations. Reproduced with permission from ref (21). Copyright 2020 RSC. Z.B.W. and J.Q.H. discussed the topic and proposed the outline. Z.B.W. organized and wrote the draft. J.Q.H. revised the manuscript. <b>Zhong-Bin Wang</b> is now a Ph.D. student at Southern University of Science and Technology (SUSTech). He obtained his Bachelor’s degree from Harbin Institute of Technology in 2021. His research focuses on the anomalous transport behaviors in magnetic thermoelectric materials. <b>Jiaqing He</b> is a chair professor at Southern University of Science and Technology (SUSTech). He received his joint Ph.D. degree in physics from both Juelich Research Center and Wuhan University in 2004. He was a postdoctor at Brookhaven National Laboratory (2004–2008), research associate (2008–2010), research assistant professor (2010–2012) at Northwestern University, and a professor at Xi’an Jiaotong University (2012–2013) and SUSTech (2013–present). His research interests include transmission electron microscopy, thermoelectric materials, and structure and property relationships. The authors thank the financial support of the National Natural Science Foundation of China (Grant No. 12434001, 11934007, 52461160258) and the Outstanding Talents Training Fund in Shenzhen (202108). This article references 27 other publications. This article has not yet been cited by other publications.","PeriodicalId":72040,"journal":{"name":"Accounts of materials research","volume":"1 1","pages":""},"PeriodicalIF":14.0000,"publicationDate":"2024-12-26","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"0","resultStr":"{\"title\":\"Unlocking Spin to Boost Thermopower\",\"authors\":\"Zhongbin Wang, Jiaqing He\",\"doi\":\"10.1021/accountsmr.4c00310\",\"DOIUrl\":null,\"url\":null,\"abstract\":\"Figure 1. Illustrations of the mechanisms of spin-enhanced charge-based thermopower. (a) Spin entropy: a spin entropy flux is created by differences in spin–orbital degeneracies (<i>g</i>), flowing from high-degeneracy to low-degeneracy states, typically in transition metals (M), contributing to the total thermopower. Additionally, spin entropy arises from disordered spin orientations caused by the breakdown of long-range order at high temperatures, referred to as spin thermodynamic entropy. (b) Spin fluctuation: thermal fluctuations of the local spin density of itinerant electrons are most significant near <i>T</i><sub>C</sub>. These fluctuations are suppressed as the net magnetic moment stabilizes under a strong magnetic field. Reproduced with permission from ref (3). Copyright 2019 The Authors. (c) Magnon drag: magnons propagate in a magnetic material from the hot to the cold end, coupling with both electrons and phonons, contributing to thermopower through momentum transfer. Reproduced with permission from ref (4). Copyright 2021 The Authors. Figure 2. (a) Schematic illustration of spin entropy contributed by the localized electrons on Co ions transfer entropy via hopping transport due to the different degeneracy. Reproduced with permission from ref (6). Copyright 2020 The Authors. (b) The relative change in thermopower of Ca<sub>3</sub>Co<sub>4</sub>O<sub>9+δ</sub> single crystal versus magnetic field for two directions (<i>B</i> along <i>c</i> axis and <i>ab</i> plane). Reproduced with permission from ref (8), Copyright 2013 John Wiley and Sons. (c) Calculated thermopower for different spin states as a function of cobalt valence in the CoO<sub>2</sub> layers. Reproduced with permission from ref (9), Copyright 2012 American Physical Society. (d) Schematic representation of spin orientation and thermodynamic entropy. Reproduced with permission from ref (10). Copyright 2021 The Authors. Figure 3. (a) Temperature dependent on thermopower with and without magnetic field in Fe<sub>2</sub>V<sub>0.9</sub>Cr<sub>0.1</sub>Al<sub>0.9</sub>Si<sub>0.1</sub>. Reproduced with permission from ref (3). Copyright 2019 The Authors.. The inset displays the spin fluctuation contribution peaks at <i>T</i><sub>C</sub>. (b) −<i>S</i>/<i>T</i> of Fe<sub>2</sub>V<sub>0.9</sub>Cr<sub>0.1</sub>Al<sub>0.9</sub>Si<sub>0.1</sub>, plotted as functions of magnetic field and temperature. −<i>S</i>/<i>T</i> has a sharp peak at <i>T</i><sub>C</sub> under zero magnetic field and is significantly suppressed with increasing <i>H</i>. Reproduced with permission from ref (3). Copyright 2019 The Authors. (c) Measured thermopower <i>S</i><sub>total</sub> and magnon drag induced thermopower <i>S</i><sub>M</sub> for Co<sub>2</sub>TiAl. The area between the <i>S</i><sub>total</sub> and <i>S</i><sub>M</sub> lines represents the sum of <i>S</i><sub>sf</sub> and <i>S</i><sub>d</sub>. The inset displays the temperature-dependent thermopower of <i>S</i><sub>sf</sub> + <i>S</i><sub>d</sub> along with their respective values. Reproduced with permission from ref (14). Copyright 2023 The Authors. (d) Schematic illustration of interactions of spin fluctuations with electrons and phonons. Reproduced with permission from ref (4). Copyright 2021 The Authors. Figure 4. (a) Schematic representations of the two contributions to the magnon drag: hydrodynamic transport (no magnon decay, α → 0) and the geometric Berry phase drag (governed by magnon decay). Reproduced with permission from ref (20). Copyright 2016 EPLA. (b) Measured thermopower of Li<sub>1–<i>x</i></sub>Mn<sub><i>x</i></sub>Te. The magnon-drag thermopower significantly increases below <i>T</i><sub>N</sub>, with the paramagnon-drag thermopower remains elevated above <i>T</i><sub>N</sub>. Data in b taken from ref (4). (c) Total and partial specific heat capacities of MnTe, showing the magnon specific heat capacity <i>C</i><sub>m</sub> contribution, which exhibits a λ shape at <i>T</i><sub>N</sub>. Reproduced with permission from ref (4). Copyright 2021 The Authors. (d) Spin-dependent scattering in the FM and AFM systems along with their corresponding dispersion relations. Reproduced with permission from ref (21). Copyright 2020 RSC. Z.B.W. and J.Q.H. discussed the topic and proposed the outline. Z.B.W. organized and wrote the draft. J.Q.H. revised the manuscript. <b>Zhong-Bin Wang</b> is now a Ph.D. student at Southern University of Science and Technology (SUSTech). He obtained his Bachelor’s degree from Harbin Institute of Technology in 2021. His research focuses on the anomalous transport behaviors in magnetic thermoelectric materials. <b>Jiaqing He</b> is a chair professor at Southern University of Science and Technology (SUSTech). He received his joint Ph.D. degree in physics from both Juelich Research Center and Wuhan University in 2004. He was a postdoctor at Brookhaven National Laboratory (2004–2008), research associate (2008–2010), research assistant professor (2010–2012) at Northwestern University, and a professor at Xi’an Jiaotong University (2012–2013) and SUSTech (2013–present). His research interests include transmission electron microscopy, thermoelectric materials, and structure and property relationships. The authors thank the financial support of the National Natural Science Foundation of China (Grant No. 12434001, 11934007, 52461160258) and the Outstanding Talents Training Fund in Shenzhen (202108). This article references 27 other publications. This article has not yet been cited by other publications.\",\"PeriodicalId\":72040,\"journal\":{\"name\":\"Accounts of materials research\",\"volume\":\"1 1\",\"pages\":\"\"},\"PeriodicalIF\":14.0000,\"publicationDate\":\"2024-12-26\",\"publicationTypes\":\"Journal Article\",\"fieldsOfStudy\":null,\"isOpenAccess\":false,\"openAccessPdf\":\"\",\"citationCount\":\"0\",\"resultStr\":null,\"platform\":\"Semanticscholar\",\"paperid\":null,\"PeriodicalName\":\"Accounts of materials research\",\"FirstCategoryId\":\"1085\",\"ListUrlMain\":\"https://doi.org/10.1021/accountsmr.4c00310\",\"RegionNum\":0,\"RegionCategory\":null,\"ArticlePicture\":[],\"TitleCN\":null,\"AbstractTextCN\":null,\"PMCID\":null,\"EPubDate\":\"\",\"PubModel\":\"\",\"JCR\":\"Q1\",\"JCRName\":\"CHEMISTRY, MULTIDISCIPLINARY\",\"Score\":null,\"Total\":0}","platform":"Semanticscholar","paperid":null,"PeriodicalName":"Accounts of materials research","FirstCategoryId":"1085","ListUrlMain":"https://doi.org/10.1021/accountsmr.4c00310","RegionNum":0,"RegionCategory":null,"ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":null,"EPubDate":"","PubModel":"","JCR":"Q1","JCRName":"CHEMISTRY, MULTIDISCIPLINARY","Score":null,"Total":0}
引用次数: 0
摘要
图1所示。自旋增强电荷基热电的机理说明。(a)自旋熵:自旋熵通量是由自旋轨道简并态(g)的差异产生的,从高简并态流向低简并态,通常在过渡金属(M)中,对总热能有贡献。另外,自旋熵是由高温下长程有序的破坏引起的自旋方向的无序产生的,称为自旋热力学熵。(b)自旋涨落:在TC附近,流动电子的局部自旋密度的热涨落最为显著。当净磁矩在强磁场下稳定时,这些波动被抑制。经ref(3)许可转载。版权所有2019作者。(c)磁振子阻力:磁振子在磁性材料中从热端向冷端传播,与电子和声子耦合,通过动量传递产生热能。经ref(4)许可转载。版权归作者所有。图2。(a)由于不同简并度,局域电子对Co离子的自旋熵贡献通过跳变输运传递熵的示意图。经ref(6)许可转载。版权所有2020作者。(b) Ca3Co4O9+δ单晶热功率随磁场在两个方向(b沿c轴和ab平面)的相对变化。经ref(8)许可转载,版权所有2013 John Wiley and Sons。(c)计算出的不同自旋态的热能与CoO2层中钴价的函数关系。转载许可来自ref(9),版权所有2012年美国物理学会。(d)自旋取向和热力学熵示意图。经ref(10)许可转载。版权所有2021作者。图3。(a) Fe2V0.9Cr0.1Al0.9Si0.1中有磁场和无磁场时热功率的温度依赖关系。经ref(3)许可转载。版权所有2019作者…插图显示了自旋涨落在TC处的贡献峰。(b) Fe2V0.9Cr0.1Al0.9Si0.1的−S/T随磁场和温度的变化曲线。−S/T在零磁场下在TC处有一个尖峰,随着h的增加而显著抑制,转载经ref(3)许可。(c) Co2TiAl的实测总热功率和磁振子阻力诱导的热功率SM。Stotal和SM线之间的面积表示Ssf和Sd的总和。插图显示了Ssf + Sd随温度变化的热功率以及它们各自的值。经参考文献(14)许可转载。版权所有2023作者。(d)自旋涨落与电子和声子相互作用的示意图。经ref(4)许可转载。版权归作者所有。图4。(a)两种对磁振子阻力贡献的示意图:流体动力输运(无磁振子衰变,α→0)和几何Berry相位阻力(受磁振子衰变控制)。经参考文献(20)许可转载。EPLA版权所有(b) Li1-xMnxTe的热功率测定。磁振子-阻力热功率在TN以下显著增加,顺磁振子-阻力热功率在TN以上仍然升高。b中的数据取自参考文献(4)。(c) MnTe的总比热容和部分比热容,显示了磁振子比热容Cm的贡献,在TN处呈现λ形状。经参考文献(4)许可,转载。(d)调频和AFM系统中的自旋相关散射及其相应的色散关系。经ref(21)许可转载。RSC版权所有z.b.w和j.q.h讨论了这个话题并提出了大纲。zb.w.组织并撰写了草稿。j.q.h修改了手稿。王仲斌,现任南方科技大学博士研究生。他于2021年获得哈尔滨工业大学学士学位。他的研究重点是磁性热电材料中的异常输运行为。何嘉庆,南方科技大学讲座教授。2004年获于于利希研究中心和武汉大学物理学联合博士学位。曾任美国布鲁克海文国家实验室博士后(2004-2008)、西北大学研究员(2008-2010)、研究助理教授(2010-2012)、西安交通大学教授(2012-2013)、南科大教授(2013 -至今)。主要研究方向为透射电子显微镜、热电材料、结构与性质关系。感谢国家自然科学基金(批准号:12434001,11934007,52461160258)和深圳市杰出人才培养基金(202108)的资助。本文引用了其他27篇出版物。这篇文章尚未被其他出版物引用。
Figure 1. Illustrations of the mechanisms of spin-enhanced charge-based thermopower. (a) Spin entropy: a spin entropy flux is created by differences in spin–orbital degeneracies (g), flowing from high-degeneracy to low-degeneracy states, typically in transition metals (M), contributing to the total thermopower. Additionally, spin entropy arises from disordered spin orientations caused by the breakdown of long-range order at high temperatures, referred to as spin thermodynamic entropy. (b) Spin fluctuation: thermal fluctuations of the local spin density of itinerant electrons are most significant near TC. These fluctuations are suppressed as the net magnetic moment stabilizes under a strong magnetic field. Reproduced with permission from ref (3). Copyright 2019 The Authors. (c) Magnon drag: magnons propagate in a magnetic material from the hot to the cold end, coupling with both electrons and phonons, contributing to thermopower through momentum transfer. Reproduced with permission from ref (4). Copyright 2021 The Authors. Figure 2. (a) Schematic illustration of spin entropy contributed by the localized electrons on Co ions transfer entropy via hopping transport due to the different degeneracy. Reproduced with permission from ref (6). Copyright 2020 The Authors. (b) The relative change in thermopower of Ca3Co4O9+δ single crystal versus magnetic field for two directions (B along c axis and ab plane). Reproduced with permission from ref (8), Copyright 2013 John Wiley and Sons. (c) Calculated thermopower for different spin states as a function of cobalt valence in the CoO2 layers. Reproduced with permission from ref (9), Copyright 2012 American Physical Society. (d) Schematic representation of spin orientation and thermodynamic entropy. Reproduced with permission from ref (10). Copyright 2021 The Authors. Figure 3. (a) Temperature dependent on thermopower with and without magnetic field in Fe2V0.9Cr0.1Al0.9Si0.1. Reproduced with permission from ref (3). Copyright 2019 The Authors.. The inset displays the spin fluctuation contribution peaks at TC. (b) −S/T of Fe2V0.9Cr0.1Al0.9Si0.1, plotted as functions of magnetic field and temperature. −S/T has a sharp peak at TC under zero magnetic field and is significantly suppressed with increasing H. Reproduced with permission from ref (3). Copyright 2019 The Authors. (c) Measured thermopower Stotal and magnon drag induced thermopower SM for Co2TiAl. The area between the Stotal and SM lines represents the sum of Ssf and Sd. The inset displays the temperature-dependent thermopower of Ssf + Sd along with their respective values. Reproduced with permission from ref (14). Copyright 2023 The Authors. (d) Schematic illustration of interactions of spin fluctuations with electrons and phonons. Reproduced with permission from ref (4). Copyright 2021 The Authors. Figure 4. (a) Schematic representations of the two contributions to the magnon drag: hydrodynamic transport (no magnon decay, α → 0) and the geometric Berry phase drag (governed by magnon decay). Reproduced with permission from ref (20). Copyright 2016 EPLA. (b) Measured thermopower of Li1–xMnxTe. The magnon-drag thermopower significantly increases below TN, with the paramagnon-drag thermopower remains elevated above TN. Data in b taken from ref (4). (c) Total and partial specific heat capacities of MnTe, showing the magnon specific heat capacity Cm contribution, which exhibits a λ shape at TN. Reproduced with permission from ref (4). Copyright 2021 The Authors. (d) Spin-dependent scattering in the FM and AFM systems along with their corresponding dispersion relations. Reproduced with permission from ref (21). Copyright 2020 RSC. Z.B.W. and J.Q.H. discussed the topic and proposed the outline. Z.B.W. organized and wrote the draft. J.Q.H. revised the manuscript. Zhong-Bin Wang is now a Ph.D. student at Southern University of Science and Technology (SUSTech). He obtained his Bachelor’s degree from Harbin Institute of Technology in 2021. His research focuses on the anomalous transport behaviors in magnetic thermoelectric materials. Jiaqing He is a chair professor at Southern University of Science and Technology (SUSTech). He received his joint Ph.D. degree in physics from both Juelich Research Center and Wuhan University in 2004. He was a postdoctor at Brookhaven National Laboratory (2004–2008), research associate (2008–2010), research assistant professor (2010–2012) at Northwestern University, and a professor at Xi’an Jiaotong University (2012–2013) and SUSTech (2013–present). His research interests include transmission electron microscopy, thermoelectric materials, and structure and property relationships. The authors thank the financial support of the National Natural Science Foundation of China (Grant No. 12434001, 11934007, 52461160258) and the Outstanding Talents Training Fund in Shenzhen (202108). This article references 27 other publications. This article has not yet been cited by other publications.