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  5. Digital Circuit Optimization via Geometric Programming

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Article
English
2005

Digital Circuit Optimization via Geometric Programming

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English
2005
Operations Research
Vol 53 (6)
DOI: 10.1287/opre.1050.0254

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Mark Horowitz
Mark Horowitz

Stanford University

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Stephen Boyd
Seung-Jean Kim
Dinesh Patil
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Abstract

This paper concerns a method for digital circuit optimization based on formulating the problem as a geometric program (GP) or generalized geometric program (GGP), which can be transformed to a convex optimization problem and then very efficiently solved. We start with a basic gate scaling problem, with delay modeled as a simple resistor-capacitor (RC) time constant, and then add various layers of complexity and modeling accuracy, such as accounting for differing signal fall and rise times, and the effects of signal transition times. We then consider more complex formulations such as robust design over corners, multimode design, statistical design, and problems in which threshold and power supply voltage are also variables to be chosen. Finally, we look at the detailed design of gates and interconnect wires, again using a formulation that is compatible with GP or GGP.

How to cite this publication

Stephen Boyd, Seung-Jean Kim, Dinesh Patil, Mark Horowitz (2005). Digital Circuit Optimization via Geometric Programming. Operations Research, 53(6), pp. 899-932, DOI: 10.1287/opre.1050.0254.

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Publication Details

Type

Article

Year

2005

Authors

4

Datasets

0

Total Files

0

Language

English

Journal

Operations Research

DOI

10.1287/opre.1050.0254

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