DOI: 10.7763/IJCTE.2016.V8.1053
Logic Design of Elementary Functional Operators in Quaternary Algebra
Abstract—Multivalued logic is an extension of Boolean algebra with high radix approaches and is preferable over conventional binary logic operations for reduction in interconnection cost, chip area both on-chip and between chips and high information handing capability. This paper includes the design of elementary combinational quaternary operators that have sufficient representative capability to efficiently implement in intricate quaternary arithmetic circuits. Design of several combinational logic circuits have been presented which can function individually and in logic blocks for designing further complex circuits resulting in a reduction of circuit complexity and better speed processing in integrated circuit technology.
Index Terms—Cycle gate, max and min gate, multivalued logic, quaternary algebra.
The authors were with the Ahsanullah University of Science and Technology, Dhaka, Bangladesh (e-mail: asif.faiyaz@gmail.com).
Cite:Asif Faiyaz, Sarah Nahar Chowdhury, and Khandakar Mohammad Ishtiak, "Logic Design of Elementary Functional Operators in Quaternary Algebra," International Journal of Computer Theory and Engineering vol. 8, no. 3, pp. 250-254, 2016.