Hydrostatic pressure and temperature effects on the electronic localized states in \(\textrm{ZnO} / \textrm{Zn}_{1-\textrm{x}} \textrm{Mg}_{\textrm{x}} \textrm{O}\) multi-quantum wells

IF 3.3 3区 工程技术 Q2 ENGINEERING, ELECTRICAL & ELECTRONIC Optical and Quantum Electronics Pub Date : 2024-11-23 DOI:10.1007/s11082-024-06340-8
Abdelkader Baidri, Fatima Zahra Elamri, Farid Falyouni, Driss Bria
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Abstract

Using the interface response theory formalism, we present a theoretical study on the effect of hydrostatic pressure and temperature on the behavior of localized electronic states and eigenstates of a new MQWs consisting of two semiconductors: \(\textrm{ZnO}\) as a well’s material and \(\textrm{Zn}_{1-\textrm{x}} \textrm{Mg}_{\textrm{x}} \textrm{O}\) as a barrier material. We found that the concentration, the thickness of the defect layer, the pressure, and the temperature have a remarkable effect on the states that appear in the gaps. We observe that the increase in the hydrostatic pressure, and the thickness of the defect layer induce a shift of the states towards the lower energies. On the other hand, the increase in the temperature, and the penetration of the defect layer induce a notable shift towards the higher energies. These results give us the ability to modify and regulate the states that manifest in the inner bands by changing the parameters of the defective layer or the exposure of the system to external perturbations. These electronic states are of practical interest for the characterization of electronic properties of thin film materials and can be the basis for new electronic and optoelectronic devices. Among the most important results in our work, we find that the use of a MQWs of thickness \(\textrm{d}_{1}=\textrm{d}_{2}=40 \mathrm {~A}^{\circ }\) and a percentage of \(25 \%\) of Mg for the barrier material, with the introduction of a geomaterial defect in the 5th well of our system, There is the appearance of a single defect state that has a higher sensitivity than a material or geomaterial defect, such as \(\textrm{S}=0.349\, \textrm{meV} / \textrm{Kbar}\) for pressure variation and \(\textrm{S}=0.8447\,\textrm{meV} / ^{\circ } \textrm{K}\) for temperature variation, which allows the use of this structure as an active layer of a pressure or temperature sensor.

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静水压力和温度对(\textrm{ZnO} / \textrm{Zn}_{1-\textrm{x}})电子局部态的影响/ \textrm{Zn}_{1-\textrm{x}}\textrm{Mg}_{\textrm{x}}\多量子井
我们利用界面响应理论形式主义,从理论上研究了静水压力和温度对由两种半导体组成的新型 MQWs 的局部电子态和特征态行为的影响:\(\textrm{ZnO}\)作为阱材料,(\textrm{Zn}_{1-\textrm{x}} \textrm{Mg}_{\textrm{x}} \textrm{O}\)作为势垒材料。我们发现,缺陷层的浓度、厚度、压力和温度对间隙中出现的状态有显著影响。我们观察到,静水压力和缺陷层厚度的增加会导致态向低能移动。另一方面,温度的升高和缺陷层的穿透力会导致态向高能量方向明显移动。这些结果使我们有能力通过改变缺陷层的参数或使系统暴露于外部扰动来改变和调节内带中的态。这些电子状态对于表征薄膜材料的电子特性具有实际意义,并可作为新型电子和光电设备的基础。在我们工作中最重要的结果中,我们发现使用厚度为 \(\textrm{d}_{1}=\textrm{d}_{2}=40 \mathrm {~A}^{\circ }\) 的 MQWs 和百分比为 \(25 \%\) 的 Mg 作为阻挡材料、在我们系统的第 5 个井中引入地球材料缺陷后,会出现比材料或地球材料缺陷具有更高灵敏度的单一缺陷状态,如(\textrm{S}=0.349\, \textrm{meV} / \textrm{Kbar}\) 表示压力变化,(\textrm{S}=0.8447\, \textrm{meV} / ^{\circ } \textrm{K}\)表示温度变化,这使得这种结构可以用作压力或温度传感器的有源层。
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来源期刊
Optical and Quantum Electronics
Optical and Quantum Electronics 工程技术-工程:电子与电气
CiteScore
4.60
自引率
20.00%
发文量
810
审稿时长
3.8 months
期刊介绍: Optical and Quantum Electronics provides an international forum for the publication of original research papers, tutorial reviews and letters in such fields as optical physics, optical engineering and optoelectronics. Special issues are published on topics of current interest. Optical and Quantum Electronics is published monthly. It is concerned with the technology and physics of optical systems, components and devices, i.e., with topics such as: optical fibres; semiconductor lasers and LEDs; light detection and imaging devices; nanophotonics; photonic integration and optoelectronic integrated circuits; silicon photonics; displays; optical communications from devices to systems; materials for photonics (e.g. semiconductors, glasses, graphene); the physics and simulation of optical devices and systems; nanotechnologies in photonics (including engineered nano-structures such as photonic crystals, sub-wavelength photonic structures, metamaterials, and plasmonics); advanced quantum and optoelectronic applications (e.g. quantum computing, memory and communications, quantum sensing and quantum dots); photonic sensors and bio-sensors; Terahertz phenomena; non-linear optics and ultrafast phenomena; green photonics.
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