Techniques of oscillator control for quantum information processing and related systems and methods
US-2018247217-A1 · Aug 30, 2018 · US
US10262276B2 · US · B2
| Field | Value |
|---|---|
| Publication number | US-10262276-B2 |
| Application number | US-201815988693-A |
| Country | US |
| Kind code | B2 |
| Filing date | May 24, 2018 |
| Priority date | May 29, 2017 |
| Publication date | Apr 16, 2019 |
| Grant date | Apr 16, 2019 |
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A method of quantum processing using a quantum processor comprising a plurality of Kerr non-linear oscillators (KNOs), each operably drivable by both i) a controllable single-boson drive and ii) a controllable two-boson drive, the method comprising simultaneously controlling a drive frequency and a drive amplitude of the controllable single-boson drives to define a problem and controlling a drive frequency and a drive amplitude of the two-photon drives to define the Hilbert space, including increasing the amplitude of the two-boson drive and reaching both amplitude conditions a) 4 times the amplitude of the two-boson drives being greater than the loss rate, and b) the amplitude of the two-boson drives being greater than the amplitude of the single-boson drive, and maintaining both amplitude conditions a) and b) until a solution to the problem is reached; and reading the solution.
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What is claimed is: 1. A method of quantum processing using a quantum processor comprising a plurality of Kerr non-linear oscillators (KNOs), each operably drivable by both i) a controllable single-boson drive and ii) a controllable two-boson drive, the method comprising simultaneously controlling a drive frequency and a drive amplitude of the controllable single-boson drives to define a problem, and a drive frequency and a drive amplitude of the two-photon drives to define the Hilbert space, in accordance with a protocol, said protocol including increasing the amplitude of the two-boson drive and reaching both amplitude conditions a) 4 times the amplitude of the two-boson drives being greater than the loss rate, and b) the amplitude of the two-boson drives being greater than the amplitude of the single-boson drive, and maintaining both amplitude conditions a) and b) until a solution to the problem is reached; and, reading the solution. 2. The method of quantum processing of claim 1 wherein said reading the solution includes measuring the phase of at least some of the KNOs. 3. The method of quantum processing of claim 2 wherein said measuring the phase is performed by homodyne detection. 4. The method of claim 1 wherein the amplitude condition a) is 4 times the amplitude of the two-boson drives being at least 4 times greater than the loss rate. 5. The method of claim 1 wherein the amplitude condition a) is 4 times the amplitude of the two-boson drives being at least 10 times greater than the loss rate. 6. The method of claim 1 wherein the amplitude condition a) is 4 times the amplitude of the two-boson drives being at least 100 times greater than the loss rate. 7. The method of claim 1 wherein the amplitude condition b) is the amplitude of the two-boson drives being at least two times greater than the amplitude of the single-boson drive. 8. The method of claim 1 wherein the amplitude condition b) is the amplitude of the two-boson drives being at least four times greater than the amplitude of the single-boson drive. 9. The method of claim 1 , wherein the bosons are photons and the KNOs are Kerr non-linear resonators (KNRs). 10. The method of claim 1 , wherein the KNOs are arranged in a triangular lattice structure wherein the KNOs are arranged in a plurality of rows including a first row having a single KNO and subsequent rows each having a number of KNOs corresponding to the number of KNOs of the previous row plus one, and in which the KNOs are arranged in groups of nearest neighbor KNOs in which the KNOs of each group are locally interconnected to one another for boson exchange within the corresponding group via a corresponding connector, and wherein the KNOs of each group have individual frequencies a, b, c, d, different from one another while respecting a+b=c+d throughout the triangular lattice structure, the method further comprising: performing boson exchange within groups of nearest neighbors at corresponding coupling strengths and coupling constants, the KNOs of each group of nearest neighbors having a corresponding strength of Kerr-nonlinearity, wherein said protocol further includes controlling the drives in a manner that, for at least a portion of the protocol leading to the reaching of the solution i) each coupling strength is maintained greater than the amplitude of the corresponding single-boson drives and ii) each coupling constant is maintained smaller than the corresponding strengths of Kerr-nonlinearity. 11. A quantum annealer comprising a plurality of Kerr non-linear oscillators (KNOs), each operably drivable by both i) a controllable single-boson drive and ii) a controllable two-boson drive, the KNOs being arranged in a triangular lattice structure wherein the KNOs are arranged in a plurality of rows including a first row having a single KNO and subsequent rows each having a number of KNOs corresponding to the number of KNOs of the previous row plus one; and a plurality of connectors, each connector connecting the KNOs in a manner to allow boson exchange between KNOs within groups of nearest neighbors. 12. The quantum annealer of claim 11 wherein, in the triangular lattice structure, KNOs are arranged in groups of nearest neighbor KNOs in which the KNOs of each group are locally interconnected to one another for boson exchange within the corresponding group via a corresponding connector, and wherein in each group of nearest neighbors, the KNOs can have individual frequencies a, b, c, d, different from one another while respecting a+b=c+d throughout the triangular lattice structure. 13. The quantum annealer of claim 12 wherein the triangular lattice structure are terminated by a plurality of fixed phase sources forming a termination row, the groups of nearest neighbors thus being either formed of four KNOs, or of three KNOs and a corresponding one of said fixed phase sources, wherein in the groups of nearest neighbors formed of three KNOs and a corresponding one of said fixed phase sources, the individual frequencies a, b, c, d, of the KNOs and of the fixed source are also different from one another while respecting a+b=c+d. 14. The quantum annealer of claim 13 wherein the fixed phase sources are oscillators, driven in a manner to be maintained at a fixed phase. 15. The quantum annealer of claim 13 wherein the fixed phase sources are coherent drives. 16. The quantum annealer of claim 11 wherein the KNOs are Kerr non-linear resonators (KNRs) in which the bosons are photons. 17. The quantum annealer of claim 11 wherein the two-photon drives include superconducting Josephson parametric amplifiers.
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