Luttinger liquid theory as a model of the gigahertz electrical properties of carbon nanotubes

By Peter J. Burke. 2002

625 citations recorded by the source corpus.

Subfields: Atomic and Molecular Physics, and Optics, Materials Chemistry

View Paper: https://www.semanticscholar.org/paper/222b678a538d305a7dca9f030c6490e5178d8c85

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In Atomic and Molecular Physics, and Optics

In Materials Chemistry

Citations in the corpus

Performance Modeling for Single- and Multiwall Carbon Nanotubes as Signal and Power Interconnects in Gigascale Systems (2008, background): “Physical modeling for equivalent circuits of CNTs started with [2] and later [ 3 ] in which a transmission line model was proposed for ideal SWNTs.”
Circuit Modeling and Performance Analysis of Multi-Walled Carbon Nanotube Interconnects (2008, background): “The quantum capacitance CQ is in series with electrostatic capacitance (including shell-to-shell capacitance CS and ground capacitance CE) [13].”
A Compact SPICE Model for Carbon-Nanotube Field-Effect Transistors Including Nonidealities and Its Application—Part I: Model of the Intrinsic Channel Region (2007, background): “909030 CNT for interconnects [11], [12] in order to evaluate the po-”
On the Applicability of Single-Walled Carbon Nanotubes as VLSI Interconnects (2009, background): “10, the expression for CE (per unit length) is given by [51]”
Crosstalk Prediction of Single- and Double-Walled Carbon-Nanotube (SWCNT/DWCNT) Bundle Interconnects (2009, background): “example, the equivalent-circuit model of an SWCNT was developed in [6] and [7], and performance predictions of SWCNT interconnects were made, e.”
High-Frequency Analysis of Carbon Nanotube Interconnects and Implications for On-Chip Inductor Design (2009, background): “The aforementioned derivation of CNT impedance is consistent with many theoretical or modeling works in literature [7]–[9], [12], [22].”
Design and Performance Modeling for Single-Walled Carbon Nanotubes as Local, Semiglobal, and Global Interconnects in Gigascale Integrated Systems (2007, background): “For graphene and hence carbon nanotubes, vF = 8 × 10(5) m/s [11].”
Compact Physics-Based Circuit Models for Graphene Nanoribbon Interconnects (2009, background): “Kinetic inductance lk represents the kinetic energy of electrons and because of small density of states in quantum wires, its value is substantially larger than the magnetic inductance [ 22 ].”
Transport effects on signal propagation in quantum wires (2005, positive): “For metallic carbon nanotubes with four modes, two associated with each spin, Burke [11] showed that such a model predicts the correct spin wave velocities in addition to the charge wave velocity.”
Performance comparison between carbon nanotube and copper interconnects for gigascale integration (GSI) (2005, background): “The results offer important guidance regarding the nature of carbon nanotube technology development needed for improving interconnect performance.”
Quantitative theory of nanowire and nanotube antenna performance (2004, methodology): “Finally, we derive an integral equation (analogous to Hallen’s integral equation) which outlines a general 1536-125X/$20.00 © 2006 IEEE technique for more precise numerical calculations of nanotube antenna performance.”
Graphene Terahertz Plasmon Oscillators (2007, background): “like in the case of carbon nanotubes [20], [21], the expression for the kinetic inductance in graphene is frequency and wavevector dependent.”
An RF circuit model for carbon nanotubes (2002, positive): “In reference [ 11 ], we show that the circuit model of Fig. 1 is still valid as an effective circuit model for the charged mode if the kinetic inductance and quantum capacitance (but not the electrostatic capacitance) are simply divided by four.”
Carbon Nanomaterials for Next-Generation Interconnects and Passives: Physics, Status, and Prospects (2009, methodology): “Assuming that the additional quantum energy required to add charge δQ to these higher energy states is eδV , following traditional capacitance definition, quantum capacitance can be modeled as [113]–[116]:”
Performance analysis of carbon nanotube interconnects for VLSI applications (2005, methodology): “In addition to this magnetic inductance (LM), the kinetic inductance is calculated in [17] (following [26]) by equating the kinetic energy stored in each conducting channel of the CNT to an effective inductance.”