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2015 | Buch

Design of Arithmetic Circuits in Quantum Dot Cellular Automata Nanotechnology

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Über dieses Buch

This research monograph focuses on the design of arithmetic circuits in Quantum Dot Cellular Automata (QCA). Using the fact that the 3-input majority gate is a primitive in QCA, the book sets out to discover hitherto unknown properties of majority logic in the context of arithmetic circuit designs.

The pursuit for efficient adders in QCA takes two forms. One involves application of the new results in majority logic to existing adders. The second involves development of a custom adder for QCA technology. A QCA adder named as hybrid adder is proposed and it is shown that it outperforms existing multi-bit adders with respect to area and delay. The work is extended to the design of a low-complexity multiplier for signed numbers in QCA. Furthermore the book explores two aspects unique to QCA technology, namely thermal robustness and the role of interconnects.

In addition, the book introduces the reader to QCA layout design and simulation using QCADesigner.

Features & Benefits:

This research-based book:

·Introduces the reader to Quantum Dot Cellular Automata, an emerging nanotechnology.

·Explores properties of majority logic.

·Demonstrates application of the properties to design efficient arithmetic circuits.

·Guides the reader towards layout design and simulation in QCADesigner.

Inhaltsverzeichnis

Frontmatter
Chapter 1. Introduction
Abstract
Personal computers, smartphones, video game consoles and several other gadgets have a processor based on the metal-oxide semiconductor field effect transistor (MOSFET).
K. Sridharan, Vikramkumar Pudi
Chapter 2. QCA Terminology
Abstract
In this chapter, we present key aspects of the QCA technology.
K. Sridharan, Vikramkumar Pudi
Chapter 3. Design of Basic Digital Circuits in QCA
Abstract
Designs in QCA are based on three primitives: 3-input majority gate, inverter and wire. In this chapter, we show how elementary circuits can be designed using these primitives.
K. Sridharan, Vikramkumar Pudi
Chapter 4. Design of Ripple Carry and Prefix Adders in QCA
Abstract
In this chapter, we consider multi-bit adder design in QCA. The simplest multi-bit adder (with low area) that has been explored for CMOS implementation in the past is the ripple carry adder. We describe how one can get an efficient QCA design. We also consider advanced adders (with low delay) based on the prefix concept I. Koren, Computer Arithmetic Algorithms (A.K. Peters Ltd., Natick, 2002) [1]. Some of the results in this chapter have been reported in V. Pudi, K. Sridharan, IEEE Trans. Nanotechnol. 11(1): 105–119, (2012) [2].
K. Sridharan, Vikramkumar Pudi
Chapter 5. Design of a Hybrid Adder in QCA
Abstract
In the previous chapter, we presented efficient QCA realizations of existing adders based on new results on majority logic.
K. Sridharan, Vikramkumar Pudi
Chapter 6. Design of a Multiplier in QCA
Abstract
In the earlier chapters, the focus was on adder designs.
K. Sridharan, Vikramkumar Pudi
Chapter 7. Discrete Hadamard Transform Computation in QCA
Abstract
In the previous chapters, we have examined QCA-based designs of multi-bit adders and a multiplier. Adders and multipliers constitute basic arithmetic units and hence designs for these (along with ones for memory elements) take us closer towards QCA-based microprocessors.
K. Sridharan, Vikramkumar Pudi
Chapter 8. Study of Thermal Robustness of QCA Designs
Abstract
One aspect that is important for QCA circuits in specific technologies is thermal robustness. For example, the performance of a metal-dot QCA circuit is subject to thermal fluctuation [1]. In particular, one has to take care of polarization, since in large designs this could be as important as delay or area. In this chapter, we present brief studies and comparisons of adder designs with respect to output polarization. In particular, we consider the hybrid adder which has the best performance among the adders for thermal robustness studies. We also compare with the carry flow adder (which has low cell count and delay [2]). The results presented are for the 4-bit version of the adders.
K. Sridharan, Vikramkumar Pudi
Chapter 9. The Road Ahead
Abstract
This research has studied digital design in the context of emerging nanotechnologies. In particular, we have studied the problem of designing arithmetic circuits in Quantum Dot Cellular Automata. We have developed a number of theoretical results on majority logic.
K. Sridharan, Vikramkumar Pudi
Backmatter
Metadaten
Titel
Design of Arithmetic Circuits in Quantum Dot Cellular Automata Nanotechnology
verfasst von
K. Sridharan
Vikramkumar Pudi
Copyright-Jahr
2015
Electronic ISBN
978-3-319-16688-9
Print ISBN
978-3-319-16687-2
DOI
https://doi.org/10.1007/978-3-319-16688-9

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