Book Chapter10.1007/978-3-642-74751-9_10
Quantum Interference Devices
S. Datta
- 01 Jan 1990
- pp 321-352
4
TL;DR: This chapter explores theoretically the device implications of three interrelated quantum effects: The Aharonov-Bohm effect, conductance fluctuations and non-local effects that could lead to radically new concepts for information processing with electronic devices.
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Abstract: Since 1985 experiments on submicron metallic and semiconducting structures have revealed three interrelated quantum effects: The Aharonov-Bohm effect, conductance fluctuations and non-local effects. The objective of this chapter is to explore theoretically the device implications of these exciting developments. The primary emphasis (Sect. 10.2) is on a new device concept based on the Aharonov-Bohm effect, where the current is modulated by controlling the quantum mechanical interference between alternative channels or paths connecting the source and the drain. The phase difference between the paths can be changed by π with a small potential difference (1 mV) so that a transistor based on this concept is expected to have high transconductance and low power dissipation. In Sect. 10.3 we discuss the possibility of quantum circuits relying on interference effects to implement individual resistors or resistor networks that can be programmed by a remote gate through non-local quantum effects. Though many hurdles remain to be overcome before these exotic devices become practical, the real power and utility of quantum devices may ultimately lie not in the implementation of conventional transistors having a source, a drain and a gate (where the low current capability is a major concern) but in the implementation of programmable multi-terminal quantum networks that could lead to radically new concepts for information processing with electronic devices.
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Citations
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References
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Generalized many-channel conductance formula with application to small rings.
TL;DR: The dependence on channel number N of the contributions to the conductance of a small ring, periodic in the Aharonov-Bohm flux through it is obtained, and terms whose period is h/e as well as those with period h/2e vary with N as 1/N.
3.2K
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TL;DR: A conductance formula for a sample of arbitrary shape with four terminals is derived to describe transport in the limit where carriers can traverse the sample without suffering phase-destroying events.
3.1K
Tunneling in a finite superlattice
Raphael Tsu,Leo Esaki +1 more
TL;DR: In this article, the transport properties of a finite superlattice from the tunneling point of view have been computed for the case of a limited number of spatial periods or a relatively short electron mean free path.
2.4K