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在纳米逻辑器件中, 制造低的肖特基势垒仍然是一个巨大的挑战. 本文采用密度泛函理论研究了非对称氧掺杂对石墨烯/二硒化钼异质结的结构稳定性和电学性质的影响. 结果表明石墨烯与二硒化钼形成了稳定的范德瓦耳斯异质结, 同时保留了各自的电学特性, 并且形成了0.558 eV的n型肖特基势垒. 此外, 能带和态密度数据表明非对称氧掺杂可以调控石墨烯/二硒化钼异质结的肖特基接触类型和势垒高度. 当氧掺杂在界面内和界面外时, 随着掺杂浓度的增大, 肖特基势垒高度都逐渐降低. 特别地, 当氧掺杂在界面外时, n型肖特基势垒高度可以降低到0.112 eV, 提高了电子的注入效率. 当氧掺杂在界面内时, n型肖特基接触转变为欧姆接触. 平面平均电荷密度差分显示随着掺杂浓度的增大, 界面电荷转移数量逐渐增多, 导致费米能级向二硒化钼导带底移动, 证实了随着氧掺杂浓度增大肖特基势垒逐渐降低, 并由n型肖特基向欧姆接触的转变. 研究结果将对基于石墨烯的范德瓦耳斯异质结肖特基势垒调控提供理论指导.Although graphene-based heterostructures exhibit excellent intrinsic properties for device scaling, fabricating low Schottky barrier is still a great challenge to the electrical transport behaviors of nanoelectronic devices. Exploring excellent materials for electronic devices are a research hotspot at present. Graphene not only exhibits excellent physical strength and specific surface area, but also presents high carrier mobility and thermal conductivity. Therefore, graphene has been developed in many fields such as energy, catalysis, etc. However, graphene is a special material with zero band gap, and its electrons and holes are easy to compound, which seriously hinders its development in the applications of electronic and optoelectronic devices. Two-dimensional transition metal dichalcogenides (TMDs) have the advantages of controllable band gap properties, which makes them have a good development in logic circuits and photodetectors. As one of TMDS, MoSe2 possesses the advantages of narrower band gap, better electron hole separation and stronger oxidation resistance in the environment. Therefore, the design of graphene and MoSe2 heterostructures is an ideal choice for a new generation of nanoelectronic devices. Here, we investigate systematically the effects of asymmetric O doping on the electronic properties and Schottky barrier of graphene/MoSe2(1–x)O2x heterostructure for the first time by first-principles calculations incorporating semiempirical dispersion-correction scheme. The results indicate that graphene and MoSe2 monolayer can form a stable van der Waals heterostructure with preserving their own intrinsic properties. In addition, an n-type schottky contact with a barrier height of 0.558 eV is obtained. Further, it is found that the type and the height of the Schottky barrier can be controlled by changing the concentration and sites of the O dopant at interface. By increasing the concentration of the O dopant inside the interface, the transition from an n-type Schottky contact to an Ohmic contact can be realized, and a low n-type Schottky barrier is gained with increasing the concentration of the O dopant outside the interface for highly efficient charge transfer. The barrier height of heterostructure decreases from 0.558 eV to 0.112 eV when the O dopant is doped on the outer interface. Finally, as a complement to previous results, it is confirmed that the redistribution of interfacial charges leads the Fermi level to shift, and thus determining the type and the height of Schottky barrier. This study may provide theoretical guidance for designing and manufacturing the MoSe2-based nano field effect transistors.
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Keywords:
- heterostructure /
- density functional theory /
- asymmetric doping /
- Schottky barrier
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[2] Novoselov K S, Jiang Z, Zhang Y, et al. 2007 Science 315 1379Google Scholar
[3] Tonndorf P, Schmidt R, Böttger P, et al. 2013 Opt. express 21 4908Google Scholar
[4] Rathi S, Lee I, Lim D, Wang J, Ochiai Y, Aoki N, Watanabe K, Taniguchi T, Lee G H, Yu Y J, Kim P, Kim G H 2015 Nano Lett. 15 5017Google Scholar
[5] Ross J S, Wu S, Yu H, Ghimire N J, Jones A M, Aivazian G, Yan J, Mandrus D G, Xiao D, Yao W, Xu X 2013 Nat. Commun. 4 1474Google Scholar
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[7] Larentis S, Fallahazad B, Tutuc E 2012 Appl. Phys. Lett. 101 223104Google Scholar
[8] Liu Y, Guo J, Zhu E, Liao L, Lee S J, Ding M, Shakir I, Gambin V, Huang Y, Duan X 2018 Nature 557 696Google Scholar
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[11] Çakır D, Sevik C, Peeters F 2014 J. Mater. Chem. C 2 9842Google Scholar
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[20] Tkatchenko A, Scheffler M 2009 Phys. Rev. Lett. 102 073005Google Scholar
[21] Chan K, Neaton J, Cohen M 2008 Phys. Rev. B 77 235430Google Scholar
[22] Saha P, Ghosh B, Mazumder A, Mukherjee G D 2020 Mater. Res. Express 7 025902Google Scholar
[23] Zhang R, Hao G, Ye X, Gao S, Li H 2020 Phys. Chem. Chem. Phys. 22 23699Google Scholar
[24] Hieu N N, Phuc H V, Ilyasov V V, Chien N D, Poklonski N A, Van Hieu N, Nguyen C V 2017 J. Appl. Phys. 122 104301Google Scholar
[25] Hu J, Ji G, Ma X, He H, Huang C 2018 Appl. Surf. Sci. 440 35Google Scholar
[26] Zhang R, Hao G, Li H, Ye X, Gao S, Yuan X, Liu C 2020 J. Phys. Chem. Solids 143 109466Google Scholar
[27] Peng Q, Wang Z, Sa B, Wu B, Sun Z 2016 Sci. Rep-UK 6 31994Google Scholar
[28] Ugeda M, Bradley A, Shi S F, Da Jornada F, Zhang Y, Qiu D, Mo S K, Hussain Z, Shen Z X, Wang F, Louie S, Crommie M 2014 Nat. Mater. 13 1091Google Scholar
[29] 危阳, 马新国, 祝林, 贺华, 黄楚云 2017 66 087101Google Scholar
Wei Y, Ma X G, Zhu L, He H, Huang C Y 2017 Acta Phys. Sin. 66 087101Google Scholar
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图 1 (a) 石墨烯4 × 4超胞和二硒化钼3 × 3超胞组成的异质结俯视图; (b) 石墨烯5 × 5超胞和二硒化钼4 × 4超胞组成的异质结俯视图; (c) PBE和LDA两种方法下层间距与石墨烯/二硒化钼异质结结合能的关系. 两个箭头表示两种方法下最低能量时的层间距
Fig. 1. (a) Top views of heterostructure composed of 4 × 4 lateral periodicity of graphene and 3 × 3 lateral periodicity of MoSe2 monolayer; (b) top views of heterostructure composed of 5 × 5 lateral periodicity of graphene and 4 × 4 lateral periodicity of MoSe2 monolayer; (c) dependence of Ecoh in graphene/MoSe2 heterostructure on the interlayer distance under LDA and PBE methods. The two arrows indicate the d with the lowest Ecoh for LDA and PBE methods.
图 2 能带结构图 (a) 石墨烯; (b) 单层二硒化钼; (c) 石墨烯/二硒化钼异质结. (d) 石墨烯/二硒化钼异质结的总态密度和分态密度; (e) 异质结中二硒化钼的分态密度; (f) 异质结中石墨烯的分态密度. 费米能级设置为零, 用红色虚线表示
Fig. 2. Band structures of (a) graphene; (b) MoSe2 monolayer; (c) graphene/MoSe2 heterostructure; (d) total density of states (DOS) and partial density of states (PDOS) of graphene/MoSe2 heterostructure; (e) PDOS of MoSe2 in the heterostructure; (f) PDOS of graphene in the heterostructure. The Fermi level is set to zero, denoted as a red dashed line.
图 3 静电势 (a) 石墨烯; (b) 单层二硒化钼; (c) 石墨烯/二硒化钼异质结(红色和紫色虚线分别代表费米能级和真空能级); (d) 石墨烯和单层二硒化钼接触前和接触后的带边位置图
Fig. 3. Electrostatic potentials of (a) graphene; (b) MoSe2 monolayer; (c) graphene/MoSe2 heterostructure(red and purple dashed lines represent the Fermi level and vacuum level, respectively); (d) energy level lineup diagrams for graphene and MoSe2 monolayer before and after contact.
图 5 不同掺杂浓度的Gr/MoSe2(1–x)O2x异质结侧视图 (a)−(g) 对应界面内氧掺杂浓度分别为11%, 22%, 33%, 44%, 56%, 67%和78%; (h)−(n) 对应界面外氧掺杂浓度分别为11%, 22%, 33%, 44%, 56%, 67%和78%. 浅蓝色, 黄色, 灰色和红色的球分别表示钼, 硒, 碳和氧原子
Fig. 5. Side views of the Gr/WSe2(1–x)O2x heterostructures with different concentrations of the oxygen dopant: (a)−(g) show the O doping on the inner interface are 11%, 22%, 33%, 44%, 56%, 67% and 78%, respectively. (h)−(n) represent the oxygen doping on the outer interface are 11%, 22%, 33%, 44%, 56%, 67% and 78%, respectively. The light blue, yellow, grey and red balls represent Mo, Se, C and O atoms, respectively.
图 6 不同氧掺杂浓度下Gr/MoSe2(1–x)O2x异质结的能带结构图 (a)−(g) 对应界面内氧掺杂浓度分别为11%, 22%, 33%, 44%, 56%, 67%和78%; (h)−(n) 对应界面外O掺杂浓度分别为11%, 22%, 33%, 44%, 56%, 67%和78%. 费米能级用红色虚线标记, 并设置为零
Fig. 6. The band structures of the Gr/MoSe2(1–x)O2x heterostructure under asymmetric oxygen doping: (a)−(g) Show the oxygen doping on the inner interface are 11%, 22%, 33%, 44%, 56%, 67% and 78%, respectively; (h)−(n) represent the oxygen doping on the outer interface are 11%, 22%, 33%, 44%, 56%, 67% and 78%, respectively. The Fermi level is marked with a dashed red line and set to zero.
图 7 不同氧掺杂浓度下 (a) Gr/MoSe2(1–x)O2x异质结的肖特基势垒高度; (b) Gr/MoSe2(1–x)O2x异质结的功函数; (c) Gr/MoSe2(1–x)O2x异质结沿着Z方向氧掺杂在内表面和外表面的平面平均电荷密度差分图
Fig. 7. Dependence of (a) the SBH and (b) work function in Gr/MoSe2(1–x)O2x heterostructure on the oxygen doping concentration; (c) calculated planar electron density differences of the Gr/MoSe2(1–x)O2x heterostructure along the Z direction in different oxygen doping concentrations inside and outside the interface.
表 1 不同氧原子掺杂浓度的Gr/MoSe2(1–x)O2x异质结失配率
Table 1. Mismatch ratio of Gr/MoS2(1–x)O2x heterosstructure with different oxygen doping concentration
氧原子掺杂浓度/% 晶格常数/Å (a = b) 失配率/% MoSe2(1–x)O2x Graphene 0 9.846 9.838 0.08 11 9.721 9.838 1.19 22 9.681 9.838 1.60 33 9.552 9.838 2.91 44 9.478 9.838 3.65 56 9.424 9.838 4.21 67 9.359 9.838 4.87 78 9.404 9.838 4.41 89 9.342 9.838 5.04 100 9.267 9.838 5.80 -
[1] Geim A K 2009 Science 324 1530Google Scholar
[2] Novoselov K S, Jiang Z, Zhang Y, et al. 2007 Science 315 1379Google Scholar
[3] Tonndorf P, Schmidt R, Böttger P, et al. 2013 Opt. express 21 4908Google Scholar
[4] Rathi S, Lee I, Lim D, Wang J, Ochiai Y, Aoki N, Watanabe K, Taniguchi T, Lee G H, Yu Y J, Kim P, Kim G H 2015 Nano Lett. 15 5017Google Scholar
[5] Ross J S, Wu S, Yu H, Ghimire N J, Jones A M, Aivazian G, Yan J, Mandrus D G, Xiao D, Yao W, Xu X 2013 Nat. Commun. 4 1474Google Scholar
[6] Tongay S, Zhou J, Ataca C, Lo K, Matthews T S, Li J, Grossman J C, Wu J 2012 Nano Lett. 12 5576Google Scholar
[7] Larentis S, Fallahazad B, Tutuc E 2012 Appl. Phys. Lett. 101 223104Google Scholar
[8] Liu Y, Guo J, Zhu E, Liao L, Lee S J, Ding M, Shakir I, Gambin V, Huang Y, Duan X 2018 Nature 557 696Google Scholar
[9] Bardeen J 1947 Phys. Rev. 71 717Google Scholar
[10] Miedema A R, Chatel P F, Boer F R 1980 Physica 100 1Google Scholar
[11] Çakır D, Sevik C, Peeters F 2014 J. Mater. Chem. C 2 9842Google Scholar
[12] Hong X, Kim J, Shi S F, Zhang Y, Jin C, Sun Y, Tongay S, Wu J, Zhang Y, Wang F 2014 Nat. Nanotechnol. 9 682Google Scholar
[13] Vu T V, Hieu N V, Phuc H V, Hieu N N, Bui H D, Idrees M, Amin B, Nguyen C V 2020 Appl. Surf. Sci. 507 145036Google Scholar
[14] 郭丽娟, 胡吉松, 马新国, 项炬 2019 68 097101Google Scholar
Guo L J, Hu J S, Ma X G, Xiang J 2019 Acta Phys. Sin. 68 097101Google Scholar
[15] Sata Y, Moriya R, Morikawa S, Yabuki N, Masubuchi S, Machida T 2015 Appl. Phys. Lett. 107 023109Google Scholar
[16] Sun Z, Chu H, Li Y, Zhao S, Li G, Li D 2019 Mater. Design 183 108129Google Scholar
[17] Hu J, Duan W, He H, Lv H, Huang C, Ma X 2019 J. Mater. Chem. C 7 7798Google Scholar
[18] Weng J, Gao S P 2018 Phys. Chem. Chem. Phys. 20 26453Google Scholar
[19] Perdew J, Burke K, Ernzerhof M 1996 Phys. Rev. Lett. 77 3865Google Scholar
[20] Tkatchenko A, Scheffler M 2009 Phys. Rev. Lett. 102 073005Google Scholar
[21] Chan K, Neaton J, Cohen M 2008 Phys. Rev. B 77 235430Google Scholar
[22] Saha P, Ghosh B, Mazumder A, Mukherjee G D 2020 Mater. Res. Express 7 025902Google Scholar
[23] Zhang R, Hao G, Ye X, Gao S, Li H 2020 Phys. Chem. Chem. Phys. 22 23699Google Scholar
[24] Hieu N N, Phuc H V, Ilyasov V V, Chien N D, Poklonski N A, Van Hieu N, Nguyen C V 2017 J. Appl. Phys. 122 104301Google Scholar
[25] Hu J, Ji G, Ma X, He H, Huang C 2018 Appl. Surf. Sci. 440 35Google Scholar
[26] Zhang R, Hao G, Li H, Ye X, Gao S, Yuan X, Liu C 2020 J. Phys. Chem. Solids 143 109466Google Scholar
[27] Peng Q, Wang Z, Sa B, Wu B, Sun Z 2016 Sci. Rep-UK 6 31994Google Scholar
[28] Ugeda M, Bradley A, Shi S F, Da Jornada F, Zhang Y, Qiu D, Mo S K, Hussain Z, Shen Z X, Wang F, Louie S, Crommie M 2014 Nat. Mater. 13 1091Google Scholar
[29] 危阳, 马新国, 祝林, 贺华, 黄楚云 2017 66 087101Google Scholar
Wei Y, Ma X G, Zhu L, He H, Huang C Y 2017 Acta Phys. Sin. 66 087101Google Scholar
[30] Bjorkman T, Gulans A, Krasheninnikov A V, Nieminen R M 2012 Phys. Rev. Lett. 108 235502Google Scholar
[31] Liu B, Wu L, Zhao Y, Wang L, Cai M 2016 RSC Adv. 6 60271Google Scholar
[32] Ebnonnasir A, Narayanan B, Kodambaka S, Ciobanu C V 2014 Appl. Phys. Lett. 105 031603Google Scholar
[33] Xu P, Tang Q, Zhou Z 2013 Nanotechnology 24 305401Google Scholar
[34] Du A, Sanvito S, Li Z, Wang D, Jiao Y, Liao T, Sun Q, Ng Y H, Zhu Z, Amal R 2012 J. Am. Chem. Soc. 134 4393Google Scholar
[35] Zhao Y, Lee H J, Choi W, Fei W, Lee C J 2017 RSC Adv. 7 27969Google Scholar
[36] Zhang R, Hao G, Ye X, Zhang W, Li H 2021 J. Appl. Phys. 129 174302Google Scholar
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