scholarly journals Reversible Logic Synthesis Using Binary Decision Diagrams With Exploiting Efficient Reordering Operators

IEEE Access ◽  
2020 ◽  
Vol 8 ◽  
pp. 156001-156016
Author(s):  
Baker K. Abdalhaq ◽  
Ahmed Awad ◽  
Amjad Hawash
Author(s):  
Anupam Chattopadhyay ◽  
Alessandro Littarru ◽  
Luca Amaru ◽  
Pierre-Emmanuel Gaillardon ◽  
Giovanni De Micheli

Author(s):  
Adam Opara ◽  
Dariusz Kania

Decomposition-based logic synthesis for PAL-based CPLDsThe paper presents one concept of decomposition methods dedicated to PAL-based CPLDs. The proposed approach is an alternative to the classical one, which is based on two-level minimization of separate single-output functions. The key idea of the algorithm is to search for free blocks that could be implemented in PAL-based logic blocks containing a limited number of product terms. In order to better exploit the number of product terms, two-stage decomposition and BDD-based decomposition are to be used. In BDD-based decomposition methods, functions are represented by Reduced Ordered Binary Decision Diagrams (ROBDDs). The results of experiments prove that the proposed solution is more effective, in terms of the usage of programmable device resources, compared with the classical ones.


2013 ◽  
Vol 13 (9&10) ◽  
pp. 771-792
Author(s):  
Afshin Abdollahi ◽  
Mehdi Saeedi ◽  
Massoud Pedram

A rotation-based synthesis framework for reversible logic is proposed. We develop a canonical representation based on binary decision diagrams and introduce operators to manipulate the developed representation model. Furthermore, a recursive functional bi-decomposition approach is proposed to automatically synthesize a given function. While Boolean reversible logic is particularly addressed, our framework constructs intermediate quantum states that may be in superposition, hence we combine techniques from reversible Boolean logic and quantum computation. {The proposed approach results in quadratic gate count for multiple-control Toffoli gates without ancillae, linear depth for quantum carry-ripple adder, and $O(n\log^2 n)$ size for quantum multiplexer.


2009 ◽  
Vol 20 (9) ◽  
pp. 2332-2343
Author(s):  
Zhi-Qiang LI ◽  
Wen-Qian LI ◽  
Han-Wu CHEN

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