• Acta Optica Sinica
  • Vol. 41, Issue 1, 0119001 (2021)
Xianfeng Chen1、2、3、4、*, Yuanlin Zheng1、2, Haigang Liu1, Shijie Liu1, Yuanhua Li1、5, and Xiaohui Zhao1、6
Author Affiliations
  • 1State Key Laboratory of Advanced Optical Communication Systems and Networks, School of Physics and Astronomy, Shanghai Jiao Tong University, Shanghai 200240, China
  • 2Shanghai Research Center for Quantum Sciences, Shanghai 201315, China
  • 3Jinan Institute of Quantum Technology, Jinan, Shandong 250101, China
  • 4Shandong Provincial Engineering and Technical Center of Light Manipulations, Shandong Normal University, Jinan, Shandong 250358, China
  • 5Department of Physics, Jiangxi Normal University, Nanchang, Jiangxi 330022, China
  • 6Shanghai Institute of Laser Plasma, China Academy of Engineering Physics, Shanghai 201899, China
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    DOI: 10.3788/AOS202141.0119001 Cite this Article Set citation alerts
    Xianfeng Chen, Yuanlin Zheng, Haigang Liu, Shijie Liu, Yuanhua Li, Xiaohui Zhao. New Principle, Platform, and Application of Nonlinear Frequency Conversion[J]. Acta Optica Sinica, 2021, 41(1): 0119001 Copy Citation Text show less
    Simulated second harmonic (SH) distribution at different nonlinear interfaces[45]. (a) Structure diagram of nonlinear medium; (b) bulk LN medium; (c) domain wall; (d) LN crystal surface
    Fig. 1. Simulated second harmonic (SH) distribution at different nonlinear interfaces[45]. (a) Structure diagram of nonlinear medium; (b) bulk LN medium; (c) domain wall; (d) LN crystal surface
    SH distribution at different nonlinear interfaces[45]. (a) C1=C2; (b) C1=1, C2=0; (c) C1=1, C2=10
    Fig. 2. SH distribution at different nonlinear interfaces[45]. (a) C1=C2; (b) C1=1, C2=0; (c) C1=1, C2=10
    Experimental setup and angle measurement of SH radiation[45]. (a) Experiment setup; (b) relationship between nonlinear Cherenkov radiation angle generated at the boundary of BBO crystal and the interface of BBO-LN crystal and incident angle of fundamental frequency light
    Fig. 3. Experimental setup and angle measurement of SH radiation[45]. (a) Experiment setup; (b) relationship between nonlinear Cherenkov radiation angle generated at the boundary of BBO crystal and the interface of BBO-LN crystal and incident angle of fundamental frequency light
    Intensity comparison of the second harmonic generated at two nonlinear interfaces[45]. (a) BBO-LN interface; (b) single BBO crystal surface
    Fig. 4. Intensity comparison of the second harmonic generated at two nonlinear interfaces[45]. (a) BBO-LN interface; (b) single BBO crystal surface
    Spectra of fundamental frequency light and second harmonic wave generated at the boundary of BBO or LN crystal[62]
    Fig. 5. Spectra of fundamental frequency light and second harmonic wave generated at the boundary of BBO or LN crystal[62]
    Intensity of second harmonic wave generated at the interface of BBO-LN and the boundary of BBO[62]
    Fig. 6. Intensity of second harmonic wave generated at the interface of BBO-LN and the boundary of BBO[62]
    Three approaches to generate vortex beams[104]. (a) Spiral phase plate; (b) hologram with spiral phase; (c) fork-shaped grating
    Fig. 7. Three approaches to generate vortex beams[104]. (a) Spiral phase plate; (b) hologram with spiral phase; (c) fork-shaped grating
    Generation and propagation of the Airy beam[72]. (a) Phase diagram of Airy beam generated in one dimension; (b) Airy beam generated by the far field and variation of light beam with propagation distance
    Fig. 8. Generation and propagation of the Airy beam[72]. (a) Phase diagram of Airy beam generated in one dimension; (b) Airy beam generated by the far field and variation of light beam with propagation distance
    Vector beams[80]. (a) Experimental setup for generating vector beam; (b) vector beams with m=1 and φ0=0, π/4, π/2, 3π/4, respectively; (c) vector beams with m=2,3,5 and φ0=0
    Fig. 9. Vector beams[80]. (a) Experimental setup for generating vector beam; (b) vector beams with m=1 and φ0=0, π/4, π/2, 3π/4, respectively; (c) vector beams with m=2,3,5 and φ0=0
    Schematic of nonlinear harmonic wave manipulation in structured light field[112]
    Fig. 10. Schematic of nonlinear harmonic wave manipulation in structured light field[112]
    Generated second harmonic wave of fundamental frequency (FW) light with different phase structures[117]. (a)(d) Phase structure of the FW; (b)(e) phase-matching geometries of the nonlinear Raman-Nath second harmonic generation under non-diffraction assumption of the FW; (c)(f) SH diffraction patterns in the far field; (g) FW light shape at exit surface of the crystal
    Fig. 11. Generated second harmonic wave of fundamental frequency (FW) light with different phase structures[117]. (a)(d) Phase structure of the FW; (b)(e) phase-matching geometries of the nonlinear Raman-Nath second harmonic generation under non-diffraction assumption of the FW; (c)(f) SH diffraction patterns in the far field; (g) FW light shape at exit surface of the crystal
    Nonlinear vortex beam array generation[119]. (a) 1D; (b) 2D
    Fig. 12. Nonlinear vortex beam array generation[119]. (a) 1D; (b) 2D
    Dynamic nonlinear holographic generation[121]. (a) Schematic of the experimental setup for realizing dynamic holography; (b) phase-matching diagram of the non-collinear second harmonic; (c) experimentally realized running horse
    Fig. 13. Dynamic nonlinear holographic generation[121]. (a) Schematic of the experimental setup for realizing dynamic holography; (b) phase-matching diagram of the non-collinear second harmonic; (c) experimentally realized running horse
    Schematic of the experimental setup for realizing frequency conversion of vector light field by using cascaded nonlinear crystals[122]
    Fig. 14. Schematic of the experimental setup for realizing frequency conversion of vector light field by using cascaded nonlinear crystals[122]
    Second harmonic focusing through a scattering medium via feedback-based wavefront shaping method[66]
    Fig. 15. Second harmonic focusing through a scattering medium via feedback-based wavefront shaping method[66]
    Speckle patterns and spot focusing patterns[129]. (a)(c) Speckle pattern of fundamental frequency light and second harmonic light before optimization; (b)(d) spot focusing pattern of fundamental frequency light and second harmonic light after optimization
    Fig. 16. Speckle patterns and spot focusing patterns[129]. (a)(c) Speckle pattern of fundamental frequency light and second harmonic light before optimization; (b)(d) spot focusing pattern of fundamental frequency light and second harmonic light after optimization
    Polarization method of PPLNOI. (a) Schematic of the x-cut LNOI poling method; (b) x-cut periodic polarization LNOI[135]; (c) schematic of the z-cut LNOI poling method; (d) z-cut periodic polarization LNOI[137]
    Fig. 17. Polarization method of PPLNOI. (a) Schematic of the x-cut LNOI poling method; (b) x-cut periodic polarization LNOI[135]; (c) schematic of the z-cut LNOI poling method; (d) z-cut periodic polarization LNOI[137]
    Cascaded nonlinear process in LN microdisks[142-143]. (a) Microscopy image; (b) scanning electron microscope (SEM) image; (c) simulated fundamental mode; (d) cascaded third harmonic generation; (e) cascaded four-wave mixing frequency effect
    Fig. 18. Cascaded nonlinear process in LN microdisks[142-143]. (a) Microscopy image; (b) scanning electron microscope (SEM) image; (c) simulated fundamental mode; (d) cascaded third harmonic generation; (e) cascaded four-wave mixing frequency effect
    Theoretical simulation of cyclic phase matching of TE mode in microcavities[149]. (a) Schematic of phase matching; (b) relationship between effective refractive index and angle; (c) relationship between wave vector mismatch and angle; (d) relationship between effective nonlinear coefficient and angle; (e) relationship between second harmonic wave intensity and angle
    Fig. 19. Theoretical simulation of cyclic phase matching of TE mode in microcavities[149]. (a) Schematic of phase matching; (b) relationship between effective refractive index and angle; (c) relationship between wave vector mismatch and angle; (d) relationship between effective nonlinear coefficient and angle; (e) relationship between second harmonic wave intensity and angle
    Structural design, mode electric field distribution, and nonlinear coefficient of the corresponding region of the ordinary and semi-nonlinear integrated optical waveguides[150]
    Fig. 20. Structural design, mode electric field distribution, and nonlinear coefficient of the corresponding region of the ordinary and semi-nonlinear integrated optical waveguides[150]
    Electro-optical polarization controller in PPLNOI ridge waveguide and its applications[151-153]. (a) Cascading processing of electro-optical polarization coupling and second harmonic; (b) schematic of single-photon generation and polarization control; (c) coincidence count as a function of the applied voltage
    Fig. 21. Electro-optical polarization controller in PPLNOI ridge waveguide and its applications[151-153]. (a) Cascading processing of electro-optical polarization coupling and second harmonic; (b) schematic of single-photon generation and polarization control; (c) coincidence count as a function of the applied voltage
    Broadband electro-optical frequency comb in LN microring cavity[157]. (a) SEM image of LN microring cavity; (b) spectrum of broadband electro-optic optical frequency comb
    Fig. 22. Broadband electro-optical frequency comb in LN microring cavity[157]. (a) SEM image of LN microring cavity; (b) spectrum of broadband electro-optic optical frequency comb
    Experimental setup of frequency conversion and spectral compression of broadband single-photon-level weak coherent light[173]
    Fig. 23. Experimental setup of frequency conversion and spectral compression of broadband single-photon-level weak coherent light[173]
    Spectra and relative frequency of the positively chirped laser pulse and up-converted laser pulse[173]. (a) Spectra; (b) relative frequency
    Fig. 24. Spectra and relative frequency of the positively chirped laser pulse and up-converted laser pulse[173]. (a) Spectra; (b) relative frequency
    Experimental setup of nonlinear interaction between two broadband single-photon-level weak coherent light[175]
    Fig. 25. Experimental setup of nonlinear interaction between two broadband single-photon-level weak coherent light[175]
    SFG efficiency and number of SFG photons[175]
    Fig. 26. SFG efficiency and number of SFG photons[175]
    Experimental setup of the single-photon frequency convertor[177]
    Fig. 27. Experimental setup of the single-photon frequency convertor[177]
    Experimental setup of SPDC photon-pair preparation[177]
    Fig. 28. Experimental setup of SPDC photon-pair preparation[177]
    Two-photon interference patterns[177]. (a) Before frequency conversion; (b) after frequency conversion
    Fig. 29. Two-photon interference patterns[177]. (a) Before frequency conversion; (b) after frequency conversion
    Entanglement between two independent photons[185]. (a) Entanglement-swapping-based DWDM quantum network; (b) SFG between two non-entangled photons
    Fig. 30. Entanglement between two independent photons[185]. (a) Entanglement-swapping-based DWDM quantum network; (b) SFG between two non-entangled photons
    SFG efficiency of non-entangled photons and fidelity of generated entangled states[185]. (a) SFG efficiency of non-entangled photons; (b) fidelity of the corresponding entangled states
    Fig. 31. SFG efficiency of non-entangled photons and fidelity of generated entangled states[185]. (a) SFG efficiency of non-entangled photons; (b) fidelity of the corresponding entangled states
    Xianfeng Chen, Yuanlin Zheng, Haigang Liu, Shijie Liu, Yuanhua Li, Xiaohui Zhao. New Principle, Platform, and Application of Nonlinear Frequency Conversion[J]. Acta Optica Sinica, 2021, 41(1): 0119001
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