Examining the quantum signatures of optimal excitation energy transfer
Abstract: Light-harvesting via the transport and trapping of optically-induced electronic excitations is of fundamental interest to the design of new energy efficient quantum technologies. Using a paradigmatic quantum optical model, we study the influence of coherence, entanglement, and cooperative dissipation on the transport and capture of excitation energy. In particular, we demonstrate that the rate of energy extraction is optimized under conditions that minimize the quantum coherence and entanglement of the system. We show that this finding is not limited to disordered or high temperature systems but is instead a fundamental consequence of spontaneous parity time-reversal symmetry breaking associated with the quantum-to-classical transition. We then examine the effects of vibrational fluctuations, revealing a strong dephasing assisted transport enhancement for delocalized excitations in the presence of cooperative interactions. Our results highlight the rich, emergent behavior associated with decoherence and may be relevant to the study of biological photosynthetic antenna complexes or to the design of room-temperature quantum devices.
- A. M. Childs, E. Farhi, and S. Gutmann, An example of the difference between quantum and classical random walks, Quantum Information Processing 1, 35 (2002).
- P. C. Nelson, The Role of Quantum Decoherence in FRET, Biophysical Journal 115, 167 (2018).
- M. A. Schlosshauer, Decoherence and the quantum-to-classical transition, The frontiers collection (Springer, Berlin ; London, 2007) oCLC: ocn124026662.
- P. W. Anderson, Absence of Diffusion in Certain Random Lattices, Physical Review 109, 1492 (1958).
- M. B. Plenio and S. F. Huelga, Dephasing-assisted transport: quantum networks and biomolecules, New Journal of Physics 10, 113019 (2008).
- P. Rebentrost, M. Mohseni, and A. Aspuru-Guzik, Role of Quantum Coherence and Environmental Fluctuations in Chromophoric Energy Transport, The Journal of Physical Chemistry B 113, 9942 (2009b).
- L. D. Contreras-Pulido and M. Bruderer, Coherent and incoherent charge transport in linear triple quantum dots, Journal of Physics: Condensed Matter 29, 185301 (2017).
- A. Ishizaki and G. R. Fleming, Quantum Coherence in Photosynthetic Light Harvesting, Annual Review of Condensed Matter Physics 3, 333 (2012).
- S. F. Huelga and M. B. Plenio, Vibrations, quanta and biology, Contemporary Physics 54, 181 (2013), type: Journal Article.
- E. Zerah Harush and Y. Dubi, Do photosynthetic complexes use quantum coherence to increase their efficiency? Probably not, Sci Adv 7, 10.1126/sciadv.abc4631 (2021), type: Journal Article.
- S. J. Jang and B. Mennucci, Delocalized excitons in natural light-harvesting complexes, Reviews of Modern Physics 90, 035003 (2018), type: Journal Article.
- J. Cao and R. J. Silbey, Optimization of Exciton Trapping in Energy Transfer Processes, The Journal of Physical Chemistry A 113, 13825 (2009).
- R. H. Lehmberg, Radiation from an N -Atom System. II. Spontaneous Emission from a Pair of Atoms, Physical Review A 2, 889 (1970a).
- R. H. Lehmberg, Radiation from an N -Atom System. I. General Formalism, Physical Review A 2, 883 (1970b).
- A. Asenjo-Garcia, M. Moreno-Cardoner, A. Albrecht, H. Kimble, and D. Chang, Exponential Improvement in Photon Storage Fidelities Using Subradiance and “Selective Radiance” in Atomic Arrays, Physical Review X 7, 031024 (2017), publisher: American Physical Society.
- M. Reitz, C. Sommer, and C. Genes, Cooperative Quantum Phenomena in Light-Matter Platforms, PRX Quantum 3, 010201 (2022).
- J. S. Peter, S. Ostermann, and S. F. Yelin, Chirality Dependent Photon Transport and Helical Superradiance 10.48550/ARXIV.2301.07231 (2023a).
- J. S. Peter, S. Ostermann, and S. F. Yelin, Chirality-induced emergent spin-orbit coupling in topological atomic lattices 10.48550/ARXIV.2311.09303 (2023b).
- R. H. Dicke, Coherence in Spontaneous Radiation Processes, Physical Review 93, 99 (1954).
- M. Gross and S. Haroche, Superradiance: An essay on the theory of collective spontaneous emission, Physics Reports 93, 301 (1982).
- V. M. Agranovich, Y. N. Gartstein, and M. Litinskaya, Hybrid Resonant Organic–Inorganic Nanostructures for Optoelectronic Applications, Chemical Reviews 111, 5179 (2011).
- S. Lu and A. Madhukar, Nonradiative Resonant Excitation Transfer from Nanocrystal Quantum Dots to Adjacent Quantum Channels, Nano Letters 7, 3443 (2007).
- J. Adolphs and T. Renger, How Proteins Trigger Excitation Energy Transfer in the FMO Complex of Green Sulfur Bacteria, Biophysical Journal 91, 2778 (2006).
- T. Baumgratz, M. Cramer, and M. Plenio, Quantifying Coherence, Physical Review Letters 113, 140401 (2014).
- M. Plenio and S. Virmani, An introduction to entanglement measures, Quantum Information and Computation 7, 1 (2007).
- Y. N. Joglekar and A. K. Harter, Passive parity-time-symmetry-breaking transitions without exceptional points in dissipative photonic systems, Photonics Research 6, A51 (2018), publisher: Optica Publishing Group.
- A. Peres, Zeno paradox in quantum theory, American Journal of Physics 48, 931 (1980).
- H. Haken and G. Strobl, An exactly solvable model for coherent and incoherent exciton motion, Zeitschrift für Physik A Hadrons and nuclei 262, 135 (1973).
- V. Čápek, Haken—Strobl—Reineker model: its limits of validity and a possible extension, Chemical Physics 171, 79 (1993).
- J. A. Leegwater, Coherent versus Incoherent Energy Transfer and Trapping in Photosynthetic Antenna Complexes, The Journal of Physical Chemistry 100, 14403 (1996).
- T. A. Brun, H. A. Carteret, and A. Ambainis, Quantum random walks with decoherent coins, Physical Review A 67, 032304 (2003).
- O. Rubies-Bigorda, S. Ostermann, and S. F. Yelin, Characterizing superradiant dynamics in atomic arrays via a cumulant expansion approach, Physical Review Research 5, 013091 (2023).
- H.-P. Breuer and F. Petruccione, The theory of open quantum systems, repr ed. (Clarendon Press, Oxford, 2010).
- M. O. Scully and M. S. Zubairy, Quantum optics, 6th ed. (Cambridge Univ. Press, Cambridge, 2008).
- S. Noschese, L. Pasquini, and L. Reichel, Tridiagonal Toeplitz matrices: properties and novel applications: TRIDIAGONAL TOEPLITZ MATRICES, Numerical Linear Algebra with Applications 20, 302 (2013).
- D. Kulkarni, D. Schmidt, and S.-K. Tsui, Eigenvalues of tridiagonal pseudo-Toeplitz matrices, Linear Algebra and its Applications 297, 63 (1999).
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