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In order to study the thermal transport properties of heterogeneous gallium nitride/graphene/silicon carbide interface, the effects of temperature, size and vacancy defects on the thermal conductance of the interface are investigated by non-equilibrium molecular dynamics method, and the effects of changes of phonon state density and phonon participation rate on the thermal conductance of the interface are further analyzed. The results show that the thermal conductance of the interface increases with temperature increasing. The analysis shows that as temperature rises, the lattice vibration intensity, the density of low frequency phonon states, and the number of phonons involved in heat transport all increase. The change of thermal conductance at the interface of single-layer graphene is higher than that of multi-layer graphene. When the structural size of the heat transport direction is changed and the number of layers of gallium nitride and silicon carbide are changed at the same time, the thermal conductance at the interface does not change significantly, and the phonon scattering of the thermal transport at the interface is almost unaffected. However, as the number of graphene interlayers increases from the first layer to the fifth layer, the interface thermal conductance first decreases and then slowly increases. Because of the fourth layer, the participation rate of low frequency phonons decreases, more phonons are localized, and the number of phonons that do not participate in heat transfer increases, and the interfacial thermal conductance reaches a minimum value of 0.024 GW/(m2·K). As the vacancy defect concentration increases, the interfacial thermal conductance first increases gradually and then decreases. The difference is that when the concentration of single vacancy defects is 10%, the interface thermal conductance reaches a maximum value of 0.063 GW/(m2·K). When the concentration of double vacancy defects is 12%, the interfacial thermal conductance reaches a maximum value of 0.065 GW/(m2·K). The analysis shows that more phonons enter into the delocalisation from the local region and more phonons participate in the heat transfer, leading to the increase of the interface thermal conductance. The results are useful in adjusting the thermal transport performance of GaN devices and provide a theoretical basis for designing the devices with heterogeneous interfaces.
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Keywords:
- heterogeneous interface thermal conductance /
- temperature effect /
- size effect /
- vacancy defect
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图 1 氮化镓(12层)/石墨烯(1层)/碳化硅(12层)异质结构界面模型
Figure 1. Interface model of gallium nitride (12 layers)/graphene (1 layer)/silicon carbide (12 layers) heterostructure.
图 2 氮化镓/石墨烯/碳化硅异质结构沿热流方向的温度分布
Figure 2. Temperature distribution of gallium nitride/graphene/silicon carbide heterostructures along the heat flow direction.
图 3 单层石墨烯和多层石墨烯下界面热导与温度变化的关系
Figure 3. Relationship between interfacial thermal conductance and temperature change under single-layer graphene and multi-layer graphene.
图 4 温度变化下石墨烯为单层时异质界面结构中各组分的PDOS图 (a)氮化镓; (b)石墨烯; (c)碳化硅
Figure 4. PDOS plot of each component in heterogeneous interface structure when graphene is a single layer under temperature change: (a) GaN; (b) Graphene; (c) SiC
图 5 界面热导与氮化镓/碳化硅和石墨烯层数变化的关系
Figure 5. Relationship between interfacial thermal conductance and change in number of layers of gallium nitride/silicon carbide and graphene.
图 6 氮化镓/碳化硅层数变化的PDOS图 (a)氮化镓; (b)石墨烯; (c)碳化硅
Figure 6. PDOS plot of GaN/SiC layer number change: (a) GaN; (b) Graphene; (c) SiC
图 7 (a)石墨烯层数变化的PDOS图; (b) 石墨烯层数变化的PPR图
Figure 7. (a) PDOS plot of graphene layer number change; (b) PPR plot of graphene layer number change.
图 8 界面热导与空位缺陷浓度变化的关系
Figure 8. Relationship between interface thermal conductance and vacancy defect concentration change.
图 9 (a) SV缺陷和(b) DV缺陷浓度变化的PDOS图; (c) SV缺陷和(d) DV缺陷浓度变化的PPR图
Figure 9. PDOS plot of (a) SV defect and (b) DV defect with change in vacancy defect concentration; PPR plot of (c) SV defect and (d) DV defect with change in vacancy defect concentration.
表 1 LJ势函数参数
Table 1. Lennard-Jones parameter.
参数 $\varepsilon /{\text{eV}}$ σ/Å C-C 0.00455 3.851 Si-C 0.00891 4.073 Ga-C 0.00905 4.117 N-C 0.00617 3.757 Si-Ga 0.01771 4.339 Si-N 0.01207 3.979 
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[1] Lee J Y, Shin J H, Lee G H, Lee C H 2016 Nanomaterials (Basel) 6 193
Google Scholar
[2] Liu Y, Fang Y, Yang D, Pi X, Wang P 2022 J. Phys. Condens. Matter. 34 183001
Google Scholar
[3] Xu H, Akbari M K, Zhuiykov S 2021 Nanoscale Res. Lett. 16 94
Google Scholar
[4] Islam M S, Mia I, Ahammed S, Stampfl C, Park J 2020 Sci. Rep. 10 22050
Google Scholar
[5] Zanane F Z, Sadki K, Drissi L B, Saidi E H 2022 J. Mol. Model. 28 88
Google Scholar
[6] Wu D, Ding H, Fan Z Q, Jia P Z, Xie H Q, Chen X K 2022 Appl. Surf. 581 152344
Google Scholar
[7] Li M, Zheng B, Duan K, Zhang Y, Huang Z, Zhou H 2018 J. Phys. Chem. C 122 14945
Google Scholar
[8] Littlejohn A J, Xiang Y, Rauch E, Lu T M, Wang G C 2017 J. Appl. Phys. 122 185305
Google Scholar
[9] Utama M I B, de la Mata M, Magen C, Arbiol J, Xiong Q 2013 Adv. Funct. Mater. 23 1636
Google Scholar
[10] Balandin A A 2011 Nat. Mater. 10 569
Google Scholar
[11] Yan Z, Liu G, Khan J M, Balandin A A 2012 Nat. Commun. 3 827
Google Scholar
[12] Kim Y, Cruz S S, Lee K, Alawode B O, Choi C, Song Y, Johnson J M, Heidelberger C, Kong W, Choi S, Qiao K, Almansouri I, Fitzgerald E A, Kong J, Kolpak A M, Hwang J, Kim J 2017 Nature 544 340
Google Scholar
[13] Zollner C J, Almogbel A, Yao Y, SaifAddin B K, Wu F, Iza M, DenBaars S P, Speck J S, Nakamura S 2019 Appl. Phys. Lett. 115 161101
Google Scholar
[14] Xu Y, Wang J, Cao B, Xu K 2022 Chin. Phys. B 31 117702
Google Scholar
[15] Al Balushi Z Y, Miyagi T, Lin Y C, Wang K, Calderin L, Bhimanapati G, Redwing J M, Robinson J A 2015 Surf. Sci. 634 81
Google Scholar
[16] Feldberg N, Klymov O, Garro N, Cros A, Mollard N, Okuno H, Gruart M, Daudin B 2019 Nanotechnology 30 375602
Google Scholar
[17] Fernandez-Garrido S, Ramsteiner M, Gao G, Galves L A, Sharma B, Corfdir P, Calabrese G, de Souza Schiaber Z, Pfuller C, Trampert A, Lopes J M J, Brandt O, Geelhaar L 2017 Nano Lett. 17 5213
Google Scholar
[18] Puybaret R, Patriarche G, Jordan M B, Sundaram S, El Gmili Y, Salvestrini J P, Voss P L, de Heer W A, Berger C, Ougazzaden A 2016 Appl. Phys. Lett. 108 103105
Google Scholar
[19] Xu Y, Cao B, Li Z, Zheng S, Cai D, Wang M, Zhang Y, Wang J, Wang C, Xu K 2019 Cryst. Eng. Comm. 21 6109
Google Scholar
[20] Hu M, Poulikakos D 2013 Int. J. Heat Mass Transfer 62 205
Google Scholar
[21] Yang B, Yang H, Li T, Yang J, Yang P 2021 Appl. Surf. Sci. 536 147828
Google Scholar
[22] 刘东静, 王韶铭, 杨平 2021 物理学报 70 187302
Google Scholar
Liu D J, Wang S M, Yang P 2021 Acta Phys. Sin. 70 187302
Google Scholar
[23] Xiong Y, Wu H, Gao J, Chen W, Zhang J, Yue Y 2019 Acta Phys. Chim. Sin. 35 1150
Google Scholar
[24] Yang Y, Ma J, Yang J, Zhang Y 2022 ACS Appl. Mater. Interfaces 14 45742
Google Scholar
[25] Teshome T, Datta A 2017 ACS Appl. Mater. Interfaces 9 34213
Google Scholar
[26] Liu Z, Su Z, Li Q, Sun L, Zhang X, Yang Z, Liu X, Li Y, Yu F, Zhao X 2019 RSC Adv. 9 32226
Google Scholar
[27] Stillinger F H, Weber T A 1985 Phys. Rev. B 31 5262
Google Scholar
[28] Liu D J 2020 Phys. Lett. A. 384 126077
Google Scholar
[29] Li M, Zhang J C, Hu X J, Yue Y N 2015 Appl. Phys. A. 119 415
Google Scholar
[30] Farago O 2019 Physica A 534 122210
Google Scholar
[31] 叶振强, 曹炳阳, 过增元 2014 物理学报 63 154704
Google Scholar
Ye Z Q, Cao B Y, Guo Z Y 2014 Acta Phys. Sin. 63 154704
Google Scholar
[32] Han D, Wang X, Ding W, Chen Y, Zhang J, Xin G, Cheng L 2019 Nanotechnology 30 075403
Google Scholar
[33] Guo Y, Bescond M, Zhang Z, Xiong S, Hirakawa K, Nomura M, Volz S 2021 APL Materials 9 091104
Google Scholar
[34] Schulz J 2003 J. Reprod. Infant. Psyc. 21 363
Google Scholar
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