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Generalized disjunction decomposition for evolvable hardware
Emanuele Stomeo1, Tatiana Kalganova, Cyrille Lambert
1School of Engineering and Design, Brunel University, UB8 3PH Middlesex, UK. stomeo@ieee.org
Generalized disjunction decomposition (GDD) enhances evolvable hardware (EHW) scalability. This new strategy allows the evolution of larger, complex logic circuits more efficiently than previous EHW techniques.
Area of Science:
- Computer Engineering
- Artificial Intelligence
- Hardware Design
Background:
- Evolvable hardware (EHW) utilizes evolutionary algorithms (EA) for self-reconfiguring hardware design.
- Scalability remains a significant challenge, limiting the complexity of circuits that can be evolved.
- Existing EHW methods struggle with large-scale circuit evolution.
Purpose of the Study:
- Introduce a novel decomposition strategy, generalized disjunction decomposition (GDD), to address EHW scalability limitations.
- Enable the evolution of larger and more complex digital logic circuits.
- Provide a comprehensive overview of EHW systems and their applications.
Main Methods:
- Developed and implemented the generalized disjunction decomposition (GDD) strategy for EHW.
- Tested GDD on benchmark circuits (multipliers, parity, MCNC library) and random circuits.
- Employed an extrinsic EHW system with a (1 + lambda) evolution strategy, running each circuit evolution 100 times for statistical relevance.
Main Results:
- GDD significantly improves the evolution of logic circuits, reducing the number of generations required.
- The method reduces computational time by decreasing the time per EA iteration.
- GDD successfully enabled the evolution of larger circuits than previously possible in EHW.
Conclusions:
- Generalized disjunction decomposition is an effective strategy for enhancing the scalability of evolvable hardware.
- The proposed method offers significant improvements in efficiency and circuit size for EHW applications.
- GDD represents a breakthrough in evolving complex digital circuits using evolutionary algorithms.
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