Acta Optica Sinica, Volume. 45, Issue 14, 1420013(2025)
Generalization and Specialization of Analog Photonic Computing: Trend, Progress, and Challenges (Invited)
Fig. 2. Implementation schemes of analog photonic computing under different dimensions. (a) Spatial dimension; (b) wavelength dimension; (c) time dimension; (d) 3D spatial light dimension
Fig. 4. Optical matrix computing architectures. (a) MZI architecture based on orthogonal matrix decomposition[17]; (b) MZI architecture suitable for complex number computing[18]; (c) optical dot product kernel architecture[20]; (d) MZI based cross-bar architecture[25]; (e) MZI architecture based on IQ modulator[26]; (f) MZI architecture based on time integration[28]; (g) MRR weight bank based on broadcast-and-weight[39]; (h) MRR based cross-bar architecture[40]; (i) architecture based on optical frequency comb and PCM[41]; (j) matrix inversion architecture based on Richardson method[37]
Fig. 5. Optical tensor convolution architectures. (a) Convolution architecture based on wavelength-time stretching principle[44]; (b) convolution architecture based on MRR and fixed delay line[47]; (c) convolution architecture based on optical frequency comb and fixed delay line[48]; (d) convolution architecture based on RF multiplexing[49]; (e) convolution architecture based on multimode interferometer and fixed delay line[50]; (f) convolution architecture based on waveguide mode converter[51]
Fig. 7. Optical neuromorphic computing architectures. (a) Gain selection scheme based on VCSEL-SA[60]; (b) injection locking scheme based on microdisk laser[65]; (c) mode selection scheme based on VCSEL[71]; (d) material phase change threshold scheme based on GST MRR[72]; (e) optical-electrical hybrid scheme[73]
Fig. 9. High-precision computation and parameter calibration techniques. (a) Feedforward calibration and balanced detection technique[86]; (b) full-link jitter monitoring scheme[89]; (c) Kramers-Kronig phase retrieval algorithm[91]; (d) fully analog closed-loop PID controller[92]; (e) precise control of pulse amplitude and duration parameters[93]; (f) integration of PCM (Sb₂Se₃) with PIN diode-based microring resonator[97]
Fig. 11. Specified analog photonic computing for vision sensing systems. (a) Programmable 4f system[101]; (b) optical lens neural network[102]; (c) spatial diffractive neural network[103]; (d) all-analog opto-electronic chip based on spatial diffractive neural network[16]; (e) end-to-end photonic deep neural network chip[79]; (f) integrated diffractive optical network chip[119]
Fig. 12. Specified analog photonic computing for optical communication systems. (a) Nonlinear dispersion compensation technique for optical communication[120]; (b) dynamic compensation technique for nonlinear dispersion in optical fiber[121]; (c) determining optimal bidirectional optical communication channels of arbitrary scattering optical systems[122]
Fig. 13. Specified analog photonic computing for RF systems. (a) Wireless channel estimation technique[125]; (b) blind source separation technique[130]; (c) terahertz topology photonic integration technique[131]; (d) super-resolution direction-of-arrival estimation technique[132]; (e) radar signal pulse compression technique[133]; (f) radar signal feature extraction technique[134]
Fig. 15. Online
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Shaofu Xu, Sicheng Yi, Yuting Chen, Shaoyang Zhang, Hangyu Shi, Dun Lan, Jing Wang, Bowen Ma, Weiwen Zou. Generalization and Specialization of Analog Photonic Computing: Trend, Progress, and Challenges (Invited)[J]. Acta Optica Sinica, 2025, 45(14): 1420013
Category: Optics in Computing
Received: Apr. 15, 2025
Accepted: May. 30, 2025
Published Online: Jul. 22, 2025
The Author Email: Weiwen Zou (wzou@sjtu.edu.cn)
CSTR:32393.14.AOS250917