Theory of Quantum Computation With Magnetic Clusters
We propose a complete, quantitative quantum computing system that satisfies the five DiVincenzo criteria. The model is based on magnetic clusters with uniaxial anisotropy, where two-state qubits are formed utilizing the two lowest lying states of an anisotropic potential energy. We outline the quant...
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| Veröffentlicht in: | IEEE transactions on quantum engineering 2020, Vol.1, p.1-8 |
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| creator | Dorroh, Daniel D. Olmez, Serkay Wang, Jian-Ping |
| description | We propose a complete, quantitative quantum computing system that satisfies the five DiVincenzo criteria. The model is based on magnetic clusters with uniaxial anisotropy, where two-state qubits are formed utilizing the two lowest lying states of an anisotropic potential energy. We outline the quantum dynamics required by quantum computing for single-qubit structures, and then define a measurement scheme in which qubit states can be measured by sharp changes in current as voltage across the cluster is varied. We then extend the single-qubit description to multiple qubit interactions, facilitated specifically by an entanglement method that propagates the controlled-not quantum gate. |
| doi_str_mv | 10.1109/TQE.2020.2975765 |
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We then extend the single-qubit description to multiple qubit interactions, facilitated specifically by an entanglement method that propagates the controlled-not quantum gate.</description><subject>Anisotropic magnetoresistance</subject><subject>Anisotropy</subject><subject>Clusters</subject><subject>Magnetic clusters (MC)</subject><subject>Nuclear magnetic resonance</subject><subject>Perpendicular magnetic anisotropy</subject><subject>Potential energy</subject><subject>quantum computation</subject><subject>Quantum computing</subject><subject>quantum engineering</subject><subject>Quantum entanglement</subject><subject>Qubit</subject><subject>Qubits (quantum computing)</subject><subject>Superconducting magnets</subject><issn>2689-1808</issn><issn>2689-1808</issn><fulltext>true</fulltext><rsrctype>article</rsrctype><creationdate>2020</creationdate><recordtype>article</recordtype><sourceid>ESBDL</sourceid><sourceid>RIE</sourceid><sourceid>DOA</sourceid><recordid>eNpNkE1Lw0AQhoMoWGrvgpeA59T9zu5RQtVCRQoVj8s0mW1T2mzdJIf-e7emiKcdlneemXmS5J6SKaXEPK2WsykjjEyZyWWu5FUyYkqbjGqir__Vt8mkbXeEECYpVYSNErHaog-n1Lt02UPT9Ye08Idj30FX-yb9qrtt-g6bBru6TIt933YY2rvkxsG-xcnlHSefL7NV8ZYtPl7nxfMiK7kxXSaEq1jlYF2pEiSIdQlQmRKE0FpJopVeCyYNzSvH81Ig5yhzjdwpV2nKgI-T-cCtPOzsMdQHCCfroba_Hz5sLIS42B4tE4jxImIqiUIQDpygM5EkFQOpeWQ9Dqxj8N89tp3d-T40cX3LJGdRI-c6psiQKoNv24Dubyol9qzaRtX2rNpeVMeWh6GlRsS_uCG54hH8A-_ueGI</recordid><startdate>2020</startdate><enddate>2020</enddate><creator>Dorroh, Daniel D.</creator><creator>Olmez, Serkay</creator><creator>Wang, Jian-Ping</creator><general>The Institute of Electrical and Electronics Engineers, Inc. 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| source | IEEE Open Access Journals; DOAJ Directory of Open Access Journals; EZB-FREE-00999 freely available EZB journals |
| subjects | Anisotropic magnetoresistance Anisotropy Clusters Magnetic clusters (MC) Nuclear magnetic resonance Perpendicular magnetic anisotropy Potential energy quantum computation Quantum computing quantum engineering Quantum entanglement Qubit Qubits (quantum computing) Superconducting magnets |
| title | Theory of Quantum Computation With Magnetic Clusters |
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