Computational creativity for valid Rube Goldberg Machines
Xiou Ge, Jinjun Xiong, et al.
ICCC 2018
Despite the pursuit of quantum advantages in various applications, the power of quantum computers in executing neural network has mostly remained unknown, primarily due to a missing tool that effectively designs a neural network suitable for quantum circuit. Here, we present a neural network and quantum circuit co-design framework, namely QuantumFlow, to address the issue. In QuantumFlow, we represent data as unitary matrices to exploit quantum power by encoding n = 2k inputs into k qubits and representing data as random variables to seamlessly connect layers without measurement. Coupled with a novel algorithm, the cost complexity of the unitary matrices-based neural computation can be reduced from O(n) in classical computing to O(polylog(n)) in quantum computing. Results show that on MNIST dataset, QuantumFlow can achieve an accuracy of 94.09% with a cost reduction of 10.85 × against the classical computer. All these results demonstrate the potential for QuantumFlow to achieve the quantum advantage.
Xiou Ge, Jinjun Xiong, et al.
ICCC 2018
Xiaofan Zhang, Yuan Ma, et al.
IEEE TCADIS
Himchan Park, Jinjun Xiong, et al.
ICDE 2021
Chuanhao Zhuge, Xinheng Liu, et al.
GLSVLSI 2018