Journal of East China Normal University(Natural Science) >

2023 , Vol. 2023 >Issue 4: 119 - 126

DOI: https://doi.org/10.3969/j.issn.1000-5641.2023.04.013

Physics and Electronics

Time-resolved second-order correlation function of ultrafast evolutionary light field

  • Zhenyu WANG ,
  • Wei XIE
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  • State Key Laboratory of Precision Spectroscopy, East China Normal University, Shanghai　200241, China

Received date: 2022-05-21

  Online published: 2023-07-25

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Abstract

Based on the Monte Carlo algorithm, photon detection during ultrafast evolutionary light emission was simulated and analyzed in this study. In addition, a method for calculating the time-resolved photon second-order correlation function was developed, and the effects of various errors on the photon second-order correlation function were investigated. The results show that the synchronous time jitter (initial time drift) significantly increases the time-resolved second-order correlation function when the light intensity sharply increases at the initial time, and the value of the time-integrated second-order correlation function is high at any delay. The existence of background photon counts causes the value of the zero-delay second-order correlation function of thermal light to approach unity. This study proposes a simplified simulation method for the theoretical study of photon second-order correlation functions in complicated light fields. Furthermore, this study provides theoretical support and numerical analysis methods for the subsequent experimental measurements of second-order correlation functions with ultrahigh time resolution.

Key words： photon second-order correlation function; time dynamics; Monte Carlo algorithm

Cite this article

Zhenyu WANG , Wei XIE . Time-resolved second-order correlation function of ultrafast evolutionary light field[J]. Journal of East China Normal University(Natural Science), 2023 , 2023(4) : 119 -126 . DOI: 10.3969/j.issn.1000-5641.2023.04.013

References

1 BROWN R H, TWISS R Q. LXXIV. A new type of interferometer for use in radio astronomy. The London, Edinburgh, and Dublin Philosophical Magazine and Journal of Science, 1954, 45 (366): 663- 682.
2 BROWN R H, TWISS R Q. Correlation between photons in two coherent beams of light. Nature, 1956, 177 (4497): 27- 29.
3 BROWN R H, TWISS R Q. A test of a new type of stellar interferometer on Sirius. Nature, 1956, 178 (4541): 1046- 1048.
4 WAKS E, SANTORI C, YAMAMOTO Y. Security aspects of quantum key distribution with sub-Poisson light. Physical Review A, 2002, 66 (4): 042315.
5 KURTSIEFER C, MAYER S, ZARDA P, et al. Stable solid-state source of single photons. Physical Review Letters, 2000, 85 (2): 290- 293.
6 MIZUOCHI N, MAKINO T, KATO H, et al. Electrically driven single-photon source at room temperature in diamond. Nature Photonics, 2012, 6 (5): 299- 303.
7 RIGLER R, METS ü, WIDENGREN J, et al. Fluorescence correlation spectroscopy with high count rate and low background: Analysis of translational diffusion. European Biophysics Journal, 1993, 22 (3): 169- 175.
8 TENNE R, ROSSMAN U, REPHAEL B, et al. Super-resolution enhancement by quantum image scanning microscopy. Nature Photonics, 2019, 13 (2): 116- 122.
9 MADSEN A, SEYDEL T, SPRUNG M, et al. Capillary waves at the transition from propagating to overdamped behavior. Physical Review Letters, 2004, 92 (9): 096104.
10 WANG D P, YUAN Y, MARDIYATI Y, et al. From single chains to aggregates, how conjugated polymers behave in dilute solutions. Macromolecules, 2013, 46 (15): 6217- 6224.
11 A?MANN M, VEIT F, BAYER M, et al. Higher-order photon bunching in a semiconductor microcavity. Science, 2009, 325 (5938): 297- 300.
12 STEINER F, BANGE S, VOGELSANG J, et al. Spontaneous fluctuations of transition dipole moment orientation in OLED triplet emitters. The Journal of Physical Chemistry Letters, 2015, 6 (6): 999- 1004.
13 JUROW M J, MAYR C, SCHMIDT T D, et al. Understanding and predicting the orientation of heteroleptic phosphors in organic light-emitting materials. Nature Materials, 2016, 15 (1): 85- 91.
14 REITHMAIER J P, S?K G, L?FFLER A, et al. Strong coupling in a single quantum dot–semiconductor microcavity system. Nature, 2004, 432 (7014): 197- 200.
15 YOSHIE T, SCHERER A, HENDRICKSON J, et al. Vacuum Rabi splitting with a single quantum dot in a photonic crystal nanocavity. Nature, 2004, 432 (7014): 200- 203.
16 PURCELL E M, TORREY H C, POUND R V. Resonance absorption by nuclear magnetic moments in a solid. Physical Review, 1946, 69 (1/2): 37- 38.
17 CONG K K, ZHANG Q, WANG Y R, et al. Dicke superradiance in solids. Journal of the Optical Society of America B, 2016, 33 (7): C80- C101.
18 JAHNKE F, GIES C, A?MANN M, et al. Giant photon bunching, superradiant pulse emission and excitation trapping in quantum-dot nanolasers. Nature Communications, 2016, 7 (1): 11540.
19 RAINò G, BECKER M A, BODNARCHUK M I, et al. Superfluorescence from lead halide perovskite quantum dot superlattices. Nature, 2018, 563 (7733): 671- 675.
20 WIERSIG J, GIES C, JAHNKE F, et al. Direct observation of correlations between individual photon emission events of a microcavity laser. Nature, 2009, 460 (7252): 245- 249.
21 A?MANN M, VEIT F, TEMPEL J S, et al. Measuring the dynamics of second-order photon correlation functions inside a pulse with picosecond time resolution. Optics Express, 2010, 18 (19): 20229- 20241.
22 FOX M. Quantum Optics [M]. Oxford: Oxford University Press, 2006: 114.
23 SCULLY M O, ZUBAIRY M S, MILONNI P W. Quantum optics. Physics Today, 1998, 51 (10): 90- 92.
24 BULLER G S, COLLINS R J. Single-photon generation and detection [J]. Measurement Science and Technology, 2010, 21(1): 012002.
25 LOUDON R. Quantum Theory of Light [M]. 3rd ed. Oxford: Oxford University Press, 2000: 114.
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