Solving non-Hermitian physics for optical manipulation on a quantum computer

Yu-ang Fan; Xiao Li; Shijie Wei; Yishan Li; Xinyue Long; Hongfeng Liu; Xinfang Nie; Jack Ng; Dawei Lu

doi:10.1038/s41377-025-01769-2

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Solving non-Hermitian physics for optical manipulation on a quantum computer

Original Articles

- Solving non-Hermitian physics for optical manipulation on a quantum computer
- Solving non-Hermitian physics for optical manipulation on a quantum computer
- LSA 2025年14卷第5期页码：1334-1344
- Affiliations：
  
  1.Department of Physics, Southern University of Science and Technology, Shenzhen 518055, China
  2.Shenzhen Institute for Quantum Science and Engineering, Southern University of Science and Technology, Shenzhen 518055, China
  3.Department of Physics, The Hong Kong University of Science and Technology, Hong Kong, China
  4.Beijing Academy of Quantum Information Sciences, Beijing 100193, China
  5.Quantum Science Center of Guangdong-HongKong-Macao Greater Bay Area, Shenzhen 518045, China
  6.International Quantum Academy, Shenzhen 518055, China
- Author bio：
  
  Jack Ng (wuzh3@sustech.edu.cn)
  Dawei Lu (ludw@sustech.edu.cn)
- Funds：
- DOI：10.1038/s41377-025-01769-2
  中图分类号：
- 收稿日期：2024-07-11，
  
  修回日期：2025-01-24，
  
  录用日期：2025-01-27，
  
  网络出版日期：2025-03-21，
  
  纸质出版日期：2025-05-31
- Accepted：
Scan QR Code
Solving non-Hermitian physics for optical manipulation on a quantum computer[J]. LSA, 2025,14(5):1334-1344.

Fan, Y. A. et al. Solving non-Hermitian physics for optical manipulation on a quantum computer. Light: Science & Applications, 14, 1334-1344 (2025).
Solving non-Hermitian physics for optical manipulation on a quantum computer[J]. LSA, 2025,14(5):1334-1344. DOI： 10.1038/s41377-025-01769-2.

Fan, Y. A. et al. Solving non-Hermitian physics for optical manipulation on a quantum computer. Light: Science & Applications, 14, 1334-1344 (2025). DOI： 10.1038/s41377-025-01769-2.

摘要

Abstract

Intense laser light

with its ability to trap small particles

is providing us unprecedented access to the microscopic world. Nevertheless

owing to its open nature

optical force is nonconservative and can only be described by a non-Hermitian theory. This non-Hermiticity sets such system apart from conventional systems and has offered rich physics

such as the possession of the exceptional points. Consequently

analyzing and demonstrating the dynamics of large optically-bound clusters becomes an intricate challenge. Here

we developed a scalable quantum approach that allows us to predict the trajectories of optically trapped particles and tackle the associated non-Hermitian physics. This approach is based on the linear combination of unitary operations. With this

we experimentally revealed the non-Hermiticity and exceptional point for a single or multiple particles trapped by optical force fields

using a nuclear magnetic resonance quantum processor. Our method's scalability and stability have offering a promising path for large-scale optical manipulation with non-Hermitian dynamics.

关键词

Keywords

references

Ashkin, A., Dziedzic, J. M., Bjorkholm, J. E. & Chu, S. Observation of a single-beam gradient force optical trap for dielectric particles. Opt. Lett. 11 , 288–290 (1986)..

Dholakia, K., MacDonald, M. & Spalding, G. Optical tweezers: the next generation. Phys. World 15 , 31 (2002)..

Nieminen, T. A., Knöner, G., Heckenberg, N. R. & Rubinsztein-Dunlop, H. Physics of optical tweezers. Med. J. Cell Biol. 82 , 207–236 (2007)..

Ashkin, A., Dziedzic, J. M. & Yamane, T. Optical trapping and manipulation of single cells using infrared laser beams. Nature 330 , 769–771 (1987)..

Ashok, P. C. & Dholakia, K. Optical trapping for analytical biotechnology. Curr. Opin. Biotechnol. 23 , 16–21 (2012)..

Zhu, R., Avsievich, T., Popov, A. & Meglinski, I. Optical tweezers in studies of red blood cells. Cells 9 , 545 (2020)..

Yang, Y., Ren, Y.-X., Chen, M., Arita, Y. & Rosales-Guzmán, C. Optical trapping with structured light: a review. Adv. Photonics 3 , 034001–034001 (2021)..

Pang, Y. & Gordon, R. Optical trapping of a single protein. Nano Lett. 12 , 402–406 (2012)..

Zhang, Y. et al. Plasmonic tweezers: for nanoscale optical trapping and beyond. Light Sci. Appl. 10 , 59 (2021)..

Grier, D. G. A revolution in optical manipulation. Nature 424 , 810–816(2003)..

Dienerowitz, M., Mazilu, M. & Dholakia, K. Optical manipulation of nanoparticles: a review. J. Nanophotonics 2 , 021875 (2008)..

Jiang, Y., Narushima, T. & Okamoto, H. Nonlinear optical effects in trapping nanoparti cles with femtosecond pulses. Nat. Phys. 6 , 1005–1009 (2010)..

Marago, O. M., Jones, P. H., Gucciardi, P. G., Volpe, G. & Ferrari, A. C. Optical trapping and manipulation of nanostructures. Nat. Nanotechnol. 8 , 807–819 (2013)..

Hong, C., Yang, S. & Ndukaife, J. C. Stand-off trapping and manipulation of sub-10 nm objects and biomolecules using opto-thermo-electrohydrodynamic tweezers. Nat. Nanotechnol. 15 , 908–913 (2020)..

Burns, M. M., Fournier, J.-M. & Golovchenko, J. A. Optical binding. Phys. Rev. Lett. 63 , 1233 (1989)..

Burns, M. M., Fournier, J.-M. & Golovchenko, J. A. Optical matter: crystallization and binding in intense optical fields. Science 249 , 749–754 (1990)..

Qi, T., Nan, F. & Yan, Z. Optical binding of metal nanoparticles self-reinforced by plasmonic surface lattice resonances. Adv. Opt. Mater. 11 , 2301158 (2023)..

Roichman, Y., Sun, B. , Stolarski, A. & Grier, D. G. Influence of nonconservative optical forces on the dynamics of optically trapped colloidal spheres: the fountain of probability. Phys. Rev. Lett. 101 , 128301 (2008)..

Wu, P., Huang, R., Tischer, C., Jonas, A. & Florin, E.-L. Direct measurement of the nonconservative force field generated by optical tweezers. Phys. Rev. Lett. 103 , 108101 (2009)..

Sukhov, S. & Dogariu, A. Non-conservative optical forces. Rep. Prog. Phys. 80 , 112001 (2017)..

Pérez García, L., Donlucas Pérez, J., Volpe, G., V. Arzola, A. & Volpe, G. High-performance reconstruction of microscopicforce fields from Brownian trajectories. Nat. Commun. 9 , 5166 (2018)..

Svak, V. et al. Transverse spin forces and non-equilibrium particle dynamics in a circularly polarized vacuum optical trap. Nat. Commun. 9 , 5453 (2018)..

Arita, Y., Simpson, S. H., Zemánek, P. & Dholakia, K. Coherent oscillations of a levitated birefringent microsphere in vacuum driven by nonconservative rotation-translation coupling. Sci. Adv. 6 , eaaz9858 (2020 )..

Li, X., Liu, Y., Lin, Z., Ng, J. & Chan, C. T. Non-Hermitian physics for optical manipulation uncovers inherent instability of large clusters. Nat. Commun. 12 , 6597 (2021)..

Li, X., Cao, Y. & Ng, J. Non-Hermitian non-equipartition theory for trapped particles. Nat. Commun. 15 , 1–9 (2024)..

Bender, C. M. & Boettcher, S. Real spectra in non-Hermitian Hamiltonians having P T symmetry. Phys. Rev. Lett. 80 , 5243 (1998)..

El-Ganainy, R. et al. Non-Hermitian physics and PT symmetry. Nat. Phys. 14 , 11–19 (2018)..

Miri, M.-A. & Alu, A. Exceptional points in optics and photonics. Science 363 , eaar7709 (2019)..

Long, G. L. General quantum interference principle and duality computer. Commun. Theor. Phys. 45 , 825 (2006)..

Childs, A. M. & Wiebe, N. Hamiltonian simulation using linear combinations of unitary operations. arXiv preprint arXiv: 1202.5822 (2012).

Berry, D. W., Childs, A. M., Cleve, R., Kothari, R. & Somma, R. D. Simulating Hamiltonian dynamics with a truncated Taylor series. Phys. Rev. Lett. 114 , 090502 (2015)..

Schlimgen, A. W., Head-Marsden, K., Sager, L. M., Narang, P. & Mazziotti, D. A. Quantum simulation of open quantum systems using a unitary decomposition of operators. Phys. Rev. Lett. 127 , 270503 (2021)..

Xin, T. et al. Quantum phases of three-dimensional chiral topological insulators on a spin quantum simulator. Phys. Rev. Lett. 125 , 090502 (2020)..

Wei, S.-J. et al.A quantum algorithm for heat conduction with symmetrization. Sci. Bull. 68 , 494–502 (2023)..

Vandersypen, L. M. & Chuang, I. L. Nmr techniques for quantum control and computation. Rev. Mod. Phys. 76 , 1037 (2005)..

Nie, X. et al. Experimental observation of equilibrium and dynamical quantum phase transitions via out-of-time-ordered correlators. Phys. Rev. Lett. 124 , 250601 (2020)..

Long, X. et al. Entanglement-enhanced quantum metrology in colored noise by quantum Zeno effect. Phys. Rev. Lett. 129 , 070502 (2022)..

Nieminen, T. A., Stilgoe, A. B., Heckenberg, N. R. & Rubinsztein-Dunlop, H. Angular momentum of a strongly focused gaussian beam. J. Opt. A: Pure Appl. Opt. 10 , 115005 (2008)..

Berry, D. W., Childs, A. M. & Kothari, R. Hamiltonian simulation with nearly optimal dependence on all parameters. In 2015 IEEE 56th annual symposium on foundations of computer science , 792–809 (IEEE, 2015).

Fan, Y.-a et al. Experimental quantum simulation of a topologically protected hadamard gate via braiding Fibonacci anyons. Innovation 4 , 100480 (2023)..

Xin, T. et al. Experimental quantum principal component analysis via parametrized quantum circuits. Phys. Rev. Lett. 126 , 110502 (2021 )..

Nie, X. et al. Experimental realization of a quantum refrigerator driven by indefinite causal orders. Phys. Rev. Lett. 129 , 100603 (2022)..

Cheng, B. et al. Noisy intermediate-scale quantum computers. Front. Phys. 18 , 21308 (2023)..

Huang, H.-Y., Bharti, K. & Rebentrost, P. Near-term quantum algorithms for linear systems of equations with regression loss functions. N. J. Phys. 23 , 113021 (2021)..

Xu, Y.-L. Electromagnetic scattering by an aggregate of spheres. Appl. Opt. 34 , 4573–4588 (1995)..

Jackson, J. D. Classical electrodynamics (John Wiley & Sons, 2021).

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