Can Y, Fischer G, Kassim H (2016)
Publication Type: Journal article, Original article
Publication year: 2016
Book Volume: 32
Pages Range: 197-208
Journal Issue: 2
DOI: 10.1007/s10836-016-5572-6
In this paper a new Boolean equation for the orthogonalization of Boolean functions respectively of Ternary-Vector-Lists of disjunctive normal form is presented. It provides the mathematical solution of orthogonalization for the first time. The new equation is based on the new method of orthogonalizing difference-building ⊖. In contrast to other methods the new method has a faster computation time. Another advantage is the smaller
number of product terms respectively of Ternary-Vectors in the orthogonalized result in contrast to other methods. Furthermore, the new equation can be used as a part in the calculation procedure of getting suitable test patterns for combinatorial circuits for verifying feasible logical faults.
APA:
Can, Y., Fischer, G., & Kassim, H. (2016). New Boolean Equation for Orthogonalizing of Disjunctive Normal Form based on the Method of Orthogonalizing Difference-Building. Journal of Electronic Testing-Theory and Applications, 32(2), 197-208. https://doi.org/10.1007/s10836-016-5572-6
MLA:
Can, Yavuz, Georg Fischer, and Hassen Kassim. "New Boolean Equation for Orthogonalizing of Disjunctive Normal Form based on the Method of Orthogonalizing Difference-Building." Journal of Electronic Testing-Theory and Applications 32.2 (2016): 197-208.
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