首页> 外文OA文献 >Magnon-polaron and Spin-polaron Signatures in the Specific Heat and Electrical Resistivity of $La_{0.6}Y_{0.1}Ca_{0.3}MnO_3$ in Zero Magnetic Field, and the Effect of $Mn-O-Mn$ Bond Environment
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Magnon-polaron and Spin-polaron Signatures in the Specific Heat and Electrical Resistivity of $La_{0.6}Y_{0.1}Ca_{0.3}MnO_3$ in Zero Magnetic Field, and the Effect of $Mn-O-Mn$ Bond Environment

机译:特定热量和热量中的磁极化子和自旋极化子特征   零磁性中$ La_ {0.6} Y_ {0.1} Ca_ {0.3} mnO_3 $的电阻率   场,以及$ mn-O-mn $债券环境的影响

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摘要

$La_{0.6}Y_{0.1}Ca_{0.3}MnO_{3}$, an $ABO_{3}$ perovskite manganite oxide,exhibits a non trivial behavior in the vicinity of the sharp peak found in theresistivity $\rho$ as a function of temperature $T$ in zero magnetic field. Thevarious features seen on $d\rho/dT$ are discussed in terms of competing phasetransitions. They are related to the $Mn-O-Mn$ bond environment depending onthe content of the $A$ crystallographic site. A Ginzburg-Landau type theory ispresented for incorporating concurrent phase transitions. The specific heat $C$of such a compound is also examined from 50 till 200 K. A log-log analysisindicates different regimes. In the low temperature conducting ferromagneticphase, a collective magnon signature ($C \simeq T^{3/2}$) is found as for whatare called magnon-polaron excitations. A $C \simeq T^{2/3}$ law is found athigh temperature and discussed in terms of the fractal dimension of theconducting network of the weakly conducting (so-called insulating) phase andOrbach estimate of the excitation spectral behaviors. The need of consideringboth independent spin scattering and collective spin scattering is thusemphasized. The report indicates a remarkable agreement for the Fisher-Langerformula, i.e. $C$ $\sim$ $d\rho/dT$ at second order phase transitions. Withinthe Attfield model, we find an inverse square root relationship between thecritical temperature(s) and the total local $Mn-O-Mn$ strain.
机译:$ La_ {0.6} Y_ {0.1} Ca_ {0.3} MnO_ {3} $,一种ABO_ {3} $钙钛矿型锰氧化物,在电阻率$ \ rho $的尖峰附近表现出非平凡的行为,如零磁场中温度$ T $的函数。在$ d \ rho / dT $上看到的各种功能是根据竞争相变讨论的。它们与$ Mn-O-Mn $键环境有关,具体取决于$ A $结晶位点的含量。提出了一种用于合并并发相变的Ginzburg-Landau型理论。还检查了这种化合物的比热$ C $从50到200K。在低温传导铁磁相中,发现了所谓的磁振子-极化子激发的集体磁振子特征($ C \ simeq T ^ {3/2} $)。在高温下发现了一个C \ simeq T ^ {2/3} $定律,并根据弱导电(所谓绝缘)相的导电网络的分形维数和激发光谱行为的Orbach估计进行讨论。因此强调了同时考虑独立自旋散射和集体自旋散射的需要。该报告表明了Fisher-Langerformula的显着协议,即在二阶相变时的C $$ \ sim $$ d \ rho / dT $。在Attfield模型中,我们发现临界温度与总局部$ Mn-O-Mn $应变之间的平方根反比关系。

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