期刊文献+

基于密度梯度理论的MOS量子隧穿解析模型 被引量:1

A MOS Quantum Tunneling Analytical Model Based on Theory of Density Gradient
原文传递
导出
摘要 提出了一种基于物理的MOS电容超薄氧化层量子隧穿解析模型,量子力学效应在应用奇异微扰法求解密度梯度方程时得以体现。将泊松方程和经量子修正的电子势方程同时求解,得出电子和静电势在垂直于沟道方向的分布。结果反映出量子效应明显不同于经典物理学的预测。对解析解结果和精确的数值模拟进行比较,结果表明,在栅极偏压和氧化层厚度的较大变化范围内,二者都能很好地吻合。 A physics-based analytical model for quantum tunneling through ultra-thin oxide in MOS capacitor was developed.Quantum mechanical effects were demonstrated by solving density gradient equations with singular perturbation method.By simultaneously solving Poisson's equation and quantum-corrected electron potential equation,electron and electrostatic potential distributions perpendicular to the channel were obtained.Results captured the features of quantum effects and were shown to be quite different from what the classical physics predicts.Comparison between results predicted by analytical model and those from numerical simulation showed good agreement over a broad range of gate biases and oxide thickness.
出处 《微电子学》 CAS CSCD 北大核心 2011年第6期894-896,共3页 Microelectronics
基金 国家重点基础研究发展(973)计划基金资助项目:纳米尺度硅集成电路器件与工艺基础研究(2006CB302705) 超低功耗高性能集成电路器件与工艺基础研究(2011CBA00604)
关键词 量子隧穿 解析模型 密度梯度方程 奇异微扰法 Quantum tunneling Analytical model Density gradient equation Singular perturbation method
  • 相关文献

参考文献6

  • 1ANCONA M G, TIERSTEN H F. Macroscopic physics of the silicon inversion layer[J]. Phys Rev B, 1987, 35 (15) : 7959-7965.
  • 2ANCONA M G, YU Z, DUTT'ON R W, et al. Density- gradient analysis of MOS tunneling[J]. IEEE Trans Elect Dev, 2000, 47(12): 2310-2319.
  • 3ANCONA M G, SVIZHENKO A. Density-gradient theory of tunneling., physics and verification in one dimension [J].J Appl Phys, 2008, 104(7):3726-3738.
  • 4CUMBERBATCH E, ABEBE H, UNO S. Nano-scale MOSFET device modeling with quantum mechanical effects [J].Euro J Appl Math, 2006, 17(4): 465 477.
  • 5UNO S, ABEBE H, CUMBERBATCH E. Analytical solutions to quantum drift-diffusion equations for quantum mechanical modeling of MOS structures [C] //Int Conf Sol Sta Dev Mater. Kobe, Japan. 2005: 592-593.
  • 6ANCONA M G. Macroscopic description of quantum mechanical tunneling[J]. Phys Rev B, 1990, 42(2): 1222-1233.

同被引文献10

  • 1章浩,张大伟,余志平,田立林.纳米级MOSFET多晶区量子修正解析模型[J].微电子学,2005,35(4):390-393. 被引量:1
  • 2CHOI W Y, PARK B G, LEE J D, et al. Tunneling field-effect transistors (TFETs) with subthreshold swing (SS) less than 60 mV/dee [J].IEEE Elec Dev Lett, 2007, 28(8): 743-745.
  • 3WANG P F, HILSENBECK K, NIRSCHL T H, et al. Complementary tunneling transistor for low power application [J]. Sol Sta Elec, 2004, 48(12)I 2281- 2286.
  • 4KOSWATTA S O, NIKONOV D E, LUNDSTROM M S. Computational study of carbon nanotube p-i-n tunnel FETs [C]///IEDM. Washington, D C, USA.2005 : 518-521.
  • 5WANG L Q, YU E, TAURY, et al. Design of tunneling field-effect transistors based on staggered heterojunctions for ultralow-power applications [J].IEEE Elec Dev Lett, 2010, 31(5) : 431-433.
  • 6JIAO G F, CHEN Z X, YU H Y, et al. New degradation mechanisms and reliability performance in tunneling field-effect transistors [ C ] // IEDM. Washington, D C, USA. 2009: 741-744.
  • 7KANE E O. Zener tunneling in semiconductors [J]. J Phys Chem Sol, 1959(12): 181-188.
  • 8SILVACO International. ATLAS user's manual [EB/ OL]. http://www, engr. sjsu. edu/dparent/Silvaco/ atlas_v2, pdf, 2010.
  • 9ISLAM A E, KUFLUOGLU H, VARGHESE D, et al. Recent issues in negative-bias temperature instability: initial degradation, field dependence of interface trap generation, hole trapping effects, and relaxation [J]. IEEE Trans Elec Dev, 2007, 54(9): 2143-2154.
  • 10BOUCART K, IONESCU A M. Double-gate tunnel FET with high-k gate dielectric [J]. IEEE Trans Elec Dev, 2007, 54(7): 1725-1733.

引证文献1

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部