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12- BIBLIOGRAPHY

   1.         S.L. Hurst, “Multiple-Valued Logic-Its Status and its Future, ” IEEE trans. computers, Vol. C-33, No 12, pp.1160-1179, DEC 1984.

   2.         J. T. Butler, “Multiple-Valued Logic in VLSI Design, ” IEEE Computer Society Press Technology Series, 1991.

   3.         C.M. Allen, D.D. Givone “The Allen-Givone Implementation Oriented Algebra, ” in Computer Science and Multiple-Valued Logic: Theory and Applications, D.C. Rine, second edition, D.C. Rine, ed., The Elsevier North-Holland, New York, N.Y., 1984. pp. 268-288.

   4.         G. Epstein, “The Lattice Theory Of Post Algebras, ” in Computer Science and Multiple-Valued Logic: Theory and Applications, D.C. Rine, second edition, D.C. Rine, ed., The Elsevier North-Holland, New York, N.Y., 1984. pp. 23-40.

   5.         I.G. Rosenberg, “Completeness Properties Of Multiple-Valued Logic Algebras, ” in Computer Science and Multiple-Valued Logic: Theory and Applications, D.C. Rine, second edition, D.C. Rine, ed., The Elsevier North-Holland, New York, NY, 1984. pp. 150-174.

   6.         G. Abraham, “Multiple-Valued Negative Resistance Integrated Circuits, ” in Computer Science and Multiple-Valued Logic: Theory and Applications, D.C. Rine, second edition, D.C. Rine, ed., The Elsevier North-Holland, New York, N.Y., 1984. pp. 394-446.

   7.         G. Epstein, G. Frieder and D.C. Rine, “The Development Of Multiple-Valued Logic As Related To Computer Science, ” in Computer Science and Multiple-Valued Logic: Theory and Applications, D.C. Rine, second edition, D.C. Rine, ed., The Elsevier North-Holland, New York, N.Y., 1984. pp. 87-107.

   8.         J.C. Muzio, T.C. Wesselkamper, “Multiple-Valued Switching Theory,” Adam Hilger, Boston, Mass., 1986.

   9.         D.C. Rine, “Computer Science And Multiple-Valued Logic: Theory And Applications, ” second edition, D.C. Rine, ed., The Elsevier North-Holland, New York, N.Y., 1984.

 10.       K.C. Smith, “The Prospects Of Multiple-Valued Logic: A Technology And Application View, ” IEEE Transaction on Computers, pp 619-632, DEC 1981.

 11.       G. Epstein, A. Horn, “Chain Based Lattices, ” in Computer Science and Multiple-Valued Logic: Theory and Applications, D.C. Rine, second edition, D.C. Rine, ed., The Elsevier North-Holland, New York, N.Y., 1984. pp. 58-76.

 12.       Y. Hata, K. Nakashima and K. Yamato, “Some Fundamental Properties Of Multiple-Valued Kleenean Functions And Determination Of Their Logic Formulas, ” IEEE Trans. Computers.; Vol 42, No 8, pp 950-961, AUG 1993.

 13.       George Epstein, Alfred Horn, "P-Algebras, An Abstraction From Post Algebras, " in Computer Science and Multiple-Valued Logic: Theory and Applications, D.C. Rine, second edition, D.C. Rine, ed., The Elsevier North-Holland, New York, N.Y., 1984. pp. 108-120.

 14.       Grimaldi, Ralph, "Discrete And Combinatorial Mathematics: An Applied Introduction, " 2nd ed., Addison-Wesley Publishing Company, 1989.

 15.       K. Smith, "Multiple-Valued Logic: Tutorial And Appreciation, " IEEE Transaction on Computers, pp 17-27, April 1988.

 16.       Stephen Su, Peter T., “Computer Simplification Of Multi-Valued Switching Functions,” in Computer Science and Multiple-Valued Logic: Theory and Applications, D.C. Rine, second edition, D.C. Rine, ed., The Elsevier North-Holland, New York, N.Y., 1984. pp. 195-226.

 17.       William R. Smith, “Minimization Of Multi-Valued Functions, ” in Computer Science and Multiple-Valued Logic: Theory and Applications, D.C. Rine, second edition, D.C. Rine, ed., The Elsevier North-Holland, New York, N.Y., 1984.  pp. .227-267.

 18.       Josep M., Ventura V., "Abstract Characterization Of Four-Valued Logic," IEEE Int. Symp. Multiple-Valued logic, 1988, p.389-396.

 19.       G. Epstein and R.R Loka, "Almost Orthogonal Functions, " IEEE Int. Symp. Multiple-Valued logic, 1988, p.405-411.

 20.       Iov G. Rosenberg, Dan A. Simovici, "Algebraic Aspects Of Multiple-Valued Logic, " IEEE Int. Symp. Multiple-Valued logic, 1988, p.266-275.

 21.       Yoshifumi Tsuchiya, "Four-Valued Logic Using Two Lines And Its Applications To Model Logic," IEEE Int. Symp. Multiple-Valued logic, 1988, p.398-404.

 22.       P. Garcia, E. Esteva, "Representation Theorem Of Ockham Algebras, " IEEE Int. Symp. Multiple-Valued logic, 1989, p.14-19.

 23.       T. Traczyk, “Post Algebras Through P0 and P1 lattices, ” in Computer Science and Multiple-Valued Logic: Theory and Applications, D.C. Rine, second edition, D.C. Rine, ed., The Elsevier North-Holland, New York, N.Y., 1984. pp. 121-142.

 24.       T. Sasao, “Multiple-Valued Decomposition of Generalized Boolean Functions and the Complexity of Programmable Logic Arrays,” IEEE Trans. Computers, Sept. 1981, pp. 635-643.

 

 

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