14
collaborators
2021–2021
years active
Contributions
QIP QCrypt TQC talk poster presenter award · △program ◇steering ○organizing · filled = chair
3 Posters
| Title | Conference | Co-authors |
|---|---|---|
| Quantum Computing Chip with Error-Correction Encoding | QCRYPT 2021 | Lingxiao Wan, Stefano Paesani, Huihui Zhu, Bo Wang, Anthony Laing, Leong Chuan Kwek, Ai-Qun Liu |
We design and fabricate a quantum photonic circuit to generate a 4-qubit state to load single qubit information and implement a quantum error correction code to demonstrate its capability of detecting and correcting a single-bit error. The encoded quantum information can be reconstructed from different types of errors and achieve an average state fidelity of 86%. We further extend the scheme to demonstrate fault-tolerant measurement-based quantum computing that allows us to redo the qubit operation against the failure of the teleportation process. |
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| On-Chip Quantum Autoencoder for Teleportation of High-Dimensional Quantum States | QCRYPT 2021 | Lingxiao Wan, Tobias Haug, Wai-Keong Mok, Hong Cai, Muhammad Faeyz Karim, Kwek Leong Chuan, Ai Qun Liu |
Currently most quantum teleportation experiments are based on qubits. Here, we demonstrate a quantum autoencoder assisted teleportation for high-dimensional quantum states. Our method of training the autoencoder allows us to take a finite sample of those states, learn how to compress them to qubits with nearly unit fidelity. After training, we can teleport any further states from the sender and reconstruct them with high fidelity on the receiver part. We verify the proposed scheme by teleporting a qutrit via a silicon-photonic chip. High fidelity is achieved between the input qutrit and the qutrit recovered from the teleported qubit. |
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| A Boson Sampling Chip for Graph Perfect Matching | QCRYPT 2021 | Lingxiao Wan, Zhu Huihui, Bo Wang, Leong Chuan Kwek, Ai-Qun Liu |
We map the perfect matching problem in graph theory to a reconfigurable GBS model with the connection of the Hafnian of a matrix. We configure the linear optical circuit and squeeze parameter of the GBS model according to the decomposed unitary matrix and diagonal matrix of the graph’s adjacency matrix. The perfect matching numbers can be directly acquired from the 4-photon coincidence counts with a distribution similarity of 0.9304. |
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Collaborators
| Co-author | Joint talks |
|---|---|
| Lingxiao Wan | 3 |
| Ai-Qun Liu | 2 |
| Bo Wang | 2 |
| Leong Chuan Kwek | 2 |
| Ai Qun Liu | 1 |
| Anthony Laing | 1 |
| Hong Cai | 1 |
| Huihui Zhu | 1 |
| Kwek Leong Chuan | 1 |
| Muhammad Faeyz Karim | 1 |
| Stefano Paesani | 1 |
| Tobias Haug | 1 |
| Wai-Keong Mok | 1 |
| Zhu Huihui | 1 |