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Craig S. Lent

Researcher at University of Notre Dame

Publications -  179
Citations -  15306

Craig S. Lent is an academic researcher from University of Notre Dame. The author has contributed to research in topics: Quantum dot cellular automaton & Quantum cellular automaton. The author has an hindex of 54, co-authored 178 publications receiving 14153 citations. Previous affiliations of Craig S. Lent include Arizona State University & University of Minnesota.

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Conductance suppression due to correlated electron transport in coupled double quantum dots

TL;DR: In this article, the electrostatic interaction between two capacitively coupled metal double-dots is studied at low temperatures and it is shown that when the Coulomb blockade is lifted by applying appropriate gate biases to both double-Dots, the conductance becomes significantly lower than when only one doubledot is conducting.
Proceedings ArticleDOI

Implementations of Quantum-dot Cellular Automata

TL;DR: An introduction to quantum-dot cellular automata (QCA) is presented in this article along with experimental implementations, which is a transistorless nanoelectronic computation paradigm that addresses the issues of device and power density.
Proceedings ArticleDOI

Nanometer scale rafts built from DNA tiles

TL;DR: In this article, Hierarchical self-assembly was used to construct meso-scale DNA objects as eventual templates for molecular electronic circuitry, which can be programmed to self-assemble into larger objects such as a 4-tile raft 37 nm long.
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Effect of continuum resonances on hot carrier transport in quantum wells

TL;DR: In this paper, the authors investigated the influence of resonant states on hot electron transport in quantum wells and found that the matrix elements which determine scattering rates exhibit structure at the resonant energies, leading to suppression of scattering by polar optical phonons relative to non-polar optical and acoustic phonon scattering.
Proceedings ArticleDOI

A Mini-MIPS microprocessor for adiabatic computing

TL;DR: Using the figure of merit of the product of switching energy, delay time, and area, adiabatic logic is shown to be advantageous when additional constraints are considered, such as maximum allowed power density.