Some polynomially solvable subcases of the detailed routing problem in VLSI design

Author(s):  
András Recski
2018 ◽  
Vol 7 (2.21) ◽  
pp. 394
Author(s):  
D Ravikumar ◽  
Arun Raaza ◽  
V Devi ◽  
E Gopinathan

Very Large Scale Integrating (VLSI) design has the objectives of producing the layout for integrating circuits. The currently prevalent submicron regions require innovative, new physical design algorithms. Performance requirements have not seen before, become the significant features of such regions. The last ten years have been witnessing the feature of swelling success of Genetic Algorithms in their application to VLSI physical design. These algorithms are in spot light and the subject matter of study and examination. Routing problem is posed to a cost function which takes care of the total net length, the channel capacity exceedance and crosstalk. The Genetic algorithm is used for optimizing the cost function.  


1988 ◽  
Vol 135 (3) ◽  
pp. 161 ◽  
Author(s):  
M. Benaissa ◽  
A. Pajayakrit ◽  
S.S. Dlay ◽  
A.G.J. Holt
Keyword(s):  

2020 ◽  
Vol 39 (3) ◽  
pp. 3259-3273
Author(s):  
Nasser Shahsavari-Pour ◽  
Najmeh Bahram-Pour ◽  
Mojde Kazemi

The location-routing problem is a research area that simultaneously solves location-allocation and vehicle routing issues. It is critical to delivering emergency goods to customers with high reliability. In this paper, reliability in location and routing problems was considered as the probability of failure in depots, vehicles, and routs. The problem has two objectives, minimizing the cost and maximizing the reliability, the latter expressed by minimizing the expected cost of failure. First, a mathematical model of the problem was presented and due to its NP-hard nature, it was solved by a meta-heuristic approach using a NSGA-II algorithm and a discrete multi-objective firefly algorithm. The efficiency of these algorithms was studied through a complete set of examples and it was found that the multi-objective discrete firefly algorithm has a better Diversification Metric (DM) index; the Mean Ideal Distance (MID) and Spacing Metric (SM) indexes are only suitable for small to medium problems, losing their effectiveness for big problems.


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