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首页> 外文期刊>The European physical journal, B. Condensed matter physics >A method to calculate thermal conductivity of a nonperiodic system, bamboo Si 1?xGe x nanowire with axially degraded components
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A method to calculate thermal conductivity of a nonperiodic system, bamboo Si 1?xGe x nanowire with axially degraded components

机译:一种计算非周期性系统的导热率的方法,竹子Si <下标> 1?X /下标> GE <下标> X /下标>具有轴向降级的组件的纳米线

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AbstractFor a nonperiodic system, a bamboo Si1?xGexnanowire with axially degraded components, it is impossible to obtain its phonon dispersion relations through lattice dynamic or the first principle calculation. Therefore, we present a simple and available method to solve this problem. At first, the Si1?xGexnanowire with axially degraded component is divided into several sections according to its component distribution like bamboos’ sections formed in the growth process. For each section with a givenxvalue, we constructed a pseudo-cell to calculate its phonon dispersion relations. Thermal conductances of junctions and of each section are then calculated by the phonon mismatch model and the phonon transmission probability with diffusive and ballistic portions. The dependences of thermal conductivity on the length of each section and the gradient of degraded component between sections are presented. We studied thermal conductivity dependence on temperature, length and diameter of the Si1?xGexnanowire with axially degraded component. And we foundκ~l0.8, in which the exponent 0.8 is ascribed to the competition between phonons ballistic and diffusive transport. Furthermore, thermal conductivities along axial (100), (110), and (111) directions are discussed in detail. The method provides a simple and available tool to study thermal conductivity of a non-period system, such as a quasiperiodic superlattice or a nanowire with axially degraded component.]]>
机译:<![CDATA [<标题>抽象 ara>对于非周期性系统,竹子SI <下标> 1?<重点类型=“斜体”> x ge <强调类型=“斜体”> x 具有轴向降级的部件的纳米线,不可能通过晶格动态或第一原理计算获得其声子分散关系。因此,我们提出了一种简单且可用的方法来解决这个问题。起初,SI <下标> 1?<重点类型=“斜体”> x ge <重点类型=“斜体”> x 纳米线根据其组分分布如在生长过程中形成的竹子部分,轴向降解的组分分成几个部分。对于给定的 x 值的每个部分,我们构建了一个伪细胞以计算其声子色散关系。然后通过声子错配模型和漫放和弹道部分的声音失配模型和声子传输概率来计算连接的热导流。呈现了导热系数对每个截面长度的依赖性和部分之间的降解组分的梯度。我们研究了对Si <下标> 1的温度,长度和直径的导热率依赖性依赖性依赖性依赖性依赖性依赖性,<重点类型=“斜体”> x ge <重点类型=“斜体”> x < /强调> 具有轴向降解组分的纳米线。我们发现<重点类型=“斜体”>κ〜<重点类型=“斜体”> l 0.8 ,其中指数0.8归因于竞争之间的竞争声区弹道和扩散运输。此外,详细讨论沿轴向(100),(110)和(111)方向的热导率。该方法提供了一种简单且可用的工具,用于研究非周期系统的导热率,例如QuaSipheriodic超晶格或具有轴向降解的组分的纳米线。]>

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