Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: Reversible quantum circuits are a necessary subclass of quantum computation and its realization is required for any quantum computer to be universal.  investigates how to synthesis of arbitrary ternary non-reversible logic circuits by adding inputs with constant value and garbage outputs. Group theory has been also used to solve the synthesis of reversible logic circuits. Our algorithm uses the SNT (ternary Swap gate, ternary NOT gate, ternary Toffoli gate) library, by reducing the ternary non-reversible logic circuit synthesis problem to group theory representation. The main result shows the relationship of ternary non-reversible logic circuits and the reversible circuits. The realization approach is constructive and can be further used to develop software for synthesis of arbitrary d-level circuits. This result is significantly different from the binary non-reversible logic circuits.
['Xiaoyu Li', 'Guowu Yang', 'Desheng Zheng']
I am writing a research paper on a idea Synthesis of ternary non-reversible logic circuits
[{"from": "human", "value": "I am writing a research paper on a idea Synthesis of ternary non-reversible logic circuits"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: Reversible quantum circuits are a necessary subclass of quantum computation and its realization is required for any quantum computer to be universal.  investigates how to synthesis of arbitrary ternary non-reversible logic circuits by adding inputs with constant value and garbage outputs. Group theory has been also used to solve the synthesis of reversible logic circuits. Our algorithm uses the SNT (ternary Swap gate, ternary NOT gate, ternary Toffoli gate) library, by reducing the ternary non-reversible logic circuit synthesis problem to group theory representation. The main result shows the relationship of ternary non-reversible logic circuits and the reversible circuits. The realization approach is constructive and can be further used to develop software for synthesis of arbitrary d-level circuits. This result is significantly different from the binary non-reversible logic circuits."}]