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Dedication | ||
Preface | ||
Abstract | ||
Acknowledgements | ||
Glossary | ||
1 | Introduction | 1 |
2 | Fundamentals | 15 |
3 | New Multiple-Valued S/D Trees and their Canonical Galois Field Sum-Of-Product Forms | 39 |
4 | Novel Methods For the Synthesis of Boolean and Multiple-Valued Logic Circuits Using Lattice Structures | 67 |
5 | Reversible Logic: Fundamentals and New Results | 112 |
6 | Reversible Lattice Structure | 150 |
7 | Novel Reconstructability Analysis Structures and their Reversible Realizations | 158 |
8 | New Reversible Structures: Reversible Nets, Reversible Decision Diagrams, and Reversible Cascades | 186 |
9 | Initial Evaluation of the New Reversible Logic Synthesis Methodologies | 205 |
10 | Quantum Logic Circuits for Reversible Structures | 218 |
11 | Quantum Computing: Basics and New Results | 229 |
12 | Conclusions | 312 |
App. A | Count of the New Invariant Shannon and Davio Expansions | 321 |
App. B | Circuits for Quaternary Galois Field Sum-Of-Product (GFSOP) Canonical Forms | 326 |
App. C | Count of the Number of S/D Inclusive Forms and the Novel IF[subscript n.2] Triangles | 330 |
App. D | Universal Logic Modules (ULMs) for Circuit Realization of Shannon/Davio (S/D) Trees | 343 |
App. E | Evolutionary Computing: Genetic Algorithms (GA) and Genetic Programming (GP) | 351 |
App. F | Count for the New Multiple-Valued Reversible Shannon and Davio Decompositions | 355 |
App. G | NPN Classification of Boolean Functions and Complexity Measures | 358 |
App. H | Initial Evaluation of the New Modified Reconstructability Analysis and Ashenhurst-based Decompositions: Ashenhurst, Curtis, and Bi-Decomposition | 364 |
App. I | Count for Reversible Nets | 377 |
App. J | New Optical Realizations for Two-Valued and Multiple-Valued Classical and Reversible Logics | 378 |
App. K | Artificial Neural Networks Implementation Using Multiple-Valued Quantum Computing | 390 |
Bibliography | 403 | |
Index | 417 |
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