Bandstructure Effects in Silicon Nanowire Electron Transport

Bandstructure effects in the electronic transport of strongly quantized silicon nanowire field-effect-transistors (FET) in various transport orientations are examined. A 10-band sp3d5s* semiempirical atomistic tight-binding model coupled to a self-consistent Poisson solver is used for the dispersion calculation. A semi-classical, ballistic FET model is used to evaluate the current-voltage characteristics. It is found that the total gate capacitance is degraded from the oxide capacitance value by 30% for wires in all the considered transport orientations ([100], [110], [111]). Different wire directions primarily influence the carrier velocities, which mainly determine the relative performance differences, while the total charge difference is weakly affected. The velocities depend on the effective mass and degeneracy of the dispersions. The [110] and secondly the [100] oriented 3 nm thick nanowires examined, indicate the best ON-current performance compared to [111] wires. The dispersion features are strong functions of quantization. Effects such as valley splitting can lift the degeneracies particularly for wires with cross section sides below 3 nm. The effective masses also change significantly with quantization, and change differently for different transport orientations. For the cases of [100] and [111] wires the masses increase with quantization, however, in the [110] case, the mass decreases. The mass variations can be explained from the non-parabolicities and anisotropies that reside in the first Brillouin zone of silicon.

[1]  K. D. Cantley,et al.  Influence of Bandstructure and Channel Structure on the Inversion Layer Capacitance of Silicon and GaAs MOSFETs , 2008, IEEE Transactions on Electron Devices.

[2]  Yang Liu,et al.  A Tight-Binding Study of the Ballistic Injection Velocity for Ultrathin-Body SOI MOSFETs , 2008, IEEE Transactions on Electron Devices.

[3]  Mark S. Lundstrom,et al.  Simulations of nanowire transistors: atomistic vs. effective mass models , 2007, 0801.0123.

[4]  A. Gnudi,et al.  Band-Structure Effects in Ultrascaled Silicon Nanowires , 2007, IEEE Transactions on Electron Devices.

[5]  T. Boykin,et al.  Atomistic Simulation of Realistically Sized Nanodevices Using NEMO 3-D—Part I: Models and Benchmarks , 2007, IEEE Transactions on Electron Devices.

[6]  Nicolas Cavassilas,et al.  Effective-mass approach for n-type semiconductor nanowire MOSFETs arbitrarily oriented , 2007 .

[7]  Gerhard Klimeck,et al.  High precision quantum control of single donor spins in silicon. , 2007, Physical review letters.

[8]  Gerhard Klimeck,et al.  Valley splitting in strained silicon quantum wells modeled with 2° miscuts, step disorder, and alloy disorder , 2007 .

[9]  Gerhard Klimeck,et al.  Performance analysis of a Ge/Si core/shell nanowire field-effect transistor. , 2006, Nano letters.

[10]  Gerhard Klimeck,et al.  Self-Consistent Simulations of Nanowire Transistors Using Atomistic Basis Sets , 2007 .

[11]  Wolfgang Fichtner,et al.  Full-Band Atomistic Study of Source-To-Drain Tunneling in Si Nanowire Transistors , 2007 .

[12]  B. Ryu,et al.  Observation of Single Electron Tunneling and Ballistic Transport in Twin Silicon Nanowire MOSFETs (TSNWFETs) Fabricated by Top-Down CMOS Process , 2006, 2006 International Electron Devices Meeting.

[13]  S.C. Rustagi,et al.  Ultra-Narrow Silicon Nanowire Gate-All-Around CMOS Devices: Impact of Diameter, Channel-Orientation and Low Temperature on Device Performance , 2006, 2006 International Electron Devices Meeting.

[14]  W. Fichtner,et al.  Atomistic simulation of nanowires in the sp3d5s* tight-binding formalism: From boundary conditions to strain calculations , 2006 .

[15]  Charles M. Lieber,et al.  Ge/Si nanowire heterostructures as high-performance field-effect transistors , 2006, Nature.

[16]  Jing Wang Device Physics and Simulation of Silicon Nanowire Transistors , 2006 .

[17]  Mark S. Lundstrom,et al.  Nanoscale Transistors: Device Physics, Modeling and Simulation , 2005 .

[18]  T. Boykin,et al.  Atomistic Approach for Nanoscale Devices at the Scaling Limit and Beyond– Valley Splitting in Si , 2005 .

[19]  Mark S. Lundstrom,et al.  On the validity of the parabolic effective-mass approximation for the I-V calculation of silicon nanowire transistors , 2004, IEEE Transactions on Electron Devices.

[20]  Avik W. Ghosh,et al.  Generalized effective-mass approach for n-type metal-oxide-semiconductor field-effect transistors on arbitrarily oriented wafers , 2004, cond-mat/0403709.

[21]  Gerhard Klimeck,et al.  Valley splitting in low-density quantum-confined heterostructures studied using tight-binding models , 2004 .

[22]  Gerhard Klimeck,et al.  Valence band effective-mass expressions in the sp 3 d 5 s * empirical tight-binding model applied to a Si and Ge parametrization , 2004 .

[23]  Gerhard Klimeck,et al.  Boundary conditions for the electronic structure of finite-extent embedded semiconductor nanostructures , 2003, cond-mat/0311461.

[24]  M. Chou,et al.  Quantum confinement and electronic properties of silicon nanowires. , 2004, Physical review letters.

[25]  T. Boykin,et al.  Valley splitting in strained silicon quantum wells , 2003, cond-mat/0309663.

[26]  Mark S. Lundstrom,et al.  Theory of ballistic nanotransistors , 2003 .

[27]  S. T. Lee,et al.  Small-Diameter Silicon Nanowire Surfaces , 2003, Science.

[28]  Gerhard Klimeck,et al.  Development of a Nanoelectronic 3-D (NEMO 3-D ) Simulator for Multimillion Atom Simulations and Its Application to Alloyed Quantum Dots , 2002 .

[29]  G. Klimeck,et al.  Physical oxide thickness extraction and verification using quantum mechanical simulation , 1997, International Electron Devices Meeting. IEDM Technical Digest.

[30]  T. Moise,et al.  Quantitative simulation of strained and unstrained InP-based resonant tunneling diodes , 1997, 1997 55th Annual Device Research Conference Digest.

[31]  Gerhard Klimeck,et al.  Quantitative simulation of a resonant tunneling diode , 1997, Journal of Applied Physics.

[32]  Gerhard Klimeck,et al.  Quantitative Simulation of Strained InP-Based Resonant Tunneling Diodes , 1997 .

[33]  Gerhard Klimeck,et al.  Physical Oxide Extraction and Versification using Quantum Mechanical Simulation , 1997 .

[34]  Gerhard Klimeck,et al.  Quantitative Resonant Tunneling Diode Simulation , 1997 .

[35]  J. C. Slater,et al.  Simplified LCAO Method for the Periodic Potential Problem , 1954 .