Realization of a General Three-Qubit Quantum Gate
arXiv:quant-ph/0401178
Abstract
We prove that a generic three-qubit quantum logic gate can be implemented using at most 98 one-qubit rotations about the - and -axes and 40 CNOT gates, beating an earlier bound of 64 CNOT gates.
9 pages, 10 figures, new better bounds
References in corpus (12)
- Mixed State Entanglement and Quantum Error Correction
- Elementary gates for quantum computation
- Entanglement of a Pair of Quantum Bits
- Quantum Nonlocality without Entanglement
- Optimal Creation of Entanglement Using a Two--Qubit Gate
- On the Entangling Power of Quantum Evolutions
- A geometric theory of non-local two-qubit operations
- Efficient decomposition of quantum gates
- Local symmetry properties of pure 3-qubit states
- Exact two-qubit universal quantum circuit
- Properties of Entanglement Monotones for Three-Qubit Pure States
- Entanglement teleportation using three-qubit entanglement
Cited by in corpus (11)
- Synthesis of Quantum Logic Circuits
- Efficient decomposition of unitary matrices in quantum circuit compilers
- Constructive Quantum Shannon Decomposition from Cartan Involutions
- Universal Programmable Quantum Circuit Schemes to Emulate an Operator
- QFAST: Quantum Synthesis Using a Hierarchical Continuous Circuit Space
- Quantum circuit synthesis using Householder transformations
- A General Framework for Recursive Decompositions of Unitary Quantum Evolutions
- Domain-Specific Compilers for Dynamic Simulations of Quantum Materials on Quantum Computers
- Universal quantum circuit for n-qubit quantum gate: A programmable quantum gate
- Note on the Khaneja Glaser Decomposition
- Designing Efficient Programmable Quantum Circuits