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Quantum Circuit Design of a T-count Optimized Integer Multiplier

机译:T-Count优化整数乘法器的量子电路设计

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Quantum circuits of many qubits are extremely difficult to realize; thus, the number of qubits is an important metric in a quantum circuit design. Further, scalable and reliable quantum circuits are based on fault tolerant implementations of quantum gates such as Clifford+T gates. An efficient quantum circuit saves quantum hardware resources by reducing the number of T gates without substantially increasing the number of qubits. This work presents a T-count optimized quantum circuit for integer multiplication with only 4 . n + 1 qubits and no garbage outputs. The proposed quantum multiplier design reduces the T-count by using a novel quantum conditional adder circuit. Also, where one operand to the conditional adder is zero, the conditional adder is replaced with a Toffoli gate array to further save T gates. Average T-count savings of 46: 12, 47: 55, 62: 71 and 26.30 percent are achieved compared to the recent works by Kotiyal et al., Babu, Lin et al., and Jayashree et al., respectively.
机译:许多Qubits的量子电路非常难以实现;因此,Qubits的数量是量子电路设计中的重要度量。此外,可伸缩和可靠的量子电路基于诸如Clifford + T门的量子门的容错实现。一种有效的量子电路通过减少T门的数量来节省量子硬件资源,而不会增加Qubits的数量。这项工作提出了用于仅具有4的整数乘法的T计数量优化量子电路。 n + 1 qubits,没有垃圾输出。所提出的量子乘法器设计通过使用新型量子条件加法器电路来减少T计。此外,如果条件加法器为零的一个操作数为零,则用Toffoli栅极阵列替换条件加法器以进一步节省T门。与Kotiyal等人的最近的作品相比,达到46:12,47:55,62:71和26.30%的平均T计量储蓄分别获得了46:12,47:55,62:71和26.30%。

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