Simple Realization Of The Fredkin Gate Using A Series Of Two-body Operators
arXiv:quant-ph/9503005 · doi:10.1103/PhysRevLett.75.748
Abstract
The Fredkin three-bit gate is universal for computational logic, and is reversible. Classically, it is impossible to do universal computation using reversible two-bit gates only. Here we construct the Fredkin gate using a combination of six two-body reversible (quantum) operators.
Revtex 3.0, 7 pages, 3 figures appended at the end, please refer to the comment lines at the beginning of the manuscript for reasons of replacement
References in corpus (1)
Cited by in corpus (20)
- A quantum Fredkin gate
- Exponential Error Suppression for Near-Term Quantum Devices
- Designing High-Fidelity Single-Shot Three-Qubit Gates: A Machine Learning Approach
- Five Two-Qubit Gates Are Necessary for Implementing Toffoli Gate
- Quantum gates on hybrid qudits
- Low-cost Fredkin gate with auxiliary space
- One-step implementation of a hybrid Fredkin gate with quantum memories and single superconducting qubit in circuit QED and its applications
- Five Quantum Register Error Correction Code For Higher Spin Systems
- Optimal synthesis of the Fredkin gate in a multilevel system
- Generation of two-mode nonclassical motional states and a Fredkin gate operation in a two-dimensional ion trap
- Simple implementation of high fidelity controlled-SWAP gates and quantum circuit exponentiation of non-Hermitian gates
- All possible bipartite positive-operator-value measurements of two-photon polarization states
- Efficient experimental design of high-fidelity three-qubit quantum gates via genetic programming
- Application of the Diamond Gate in Quantum Fourier Transformations and Quantum Machine Learning
- Faster quantum computation with permutations and resonant couplings
- Hardware-Efficient Quantum Random Access Memory Design with a Native Gate Set on Superconducting Platforms
- Direct measurement of the quantum geometric tensor in pseudo-Hermitian systems
- Constructing three-qubit unitary gates in terms of Schmidt rank and CNOT gates
- Symmetrization and Entanglement of Arbitrary States of Qubits
- Detecting a set of entanglement measures in an unknown tripartite quantum state by local operations and classical communication