Computing the gradients with respect to all parameters of a quantum neural network using a single circuit
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Abstract (arXiv)
Finding gradients is a crucial step in training machine learning models. For quantum neural networks, computing gradients using the parameter-shift rule requires calculating the cost function twice for each adjustable parameter in the network. When the total number of parameters is large, the quantum circuit must be repeatedly adjusted and executed, leading to significant computational overhead. Here we propose an approach to compute all gradients using a single circuit only, significantly reducing both the circuit depth and the number of classical registers required. We experimentally validate our approach on both quantum simulators and IBM's real quantum hardware, demonstrating that our method significantly reduces circuit compilation time compared to the conventional approach, resulting in a substantial speedup in total runtime.
Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 12 of its 44 references that are in the map. First posted on arXiv 16 Jul 2023.
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References · 12
- 2020Variational Quantum Algorithmscited by 687
- 2018Barren plateaus in quantum neural network training landscapescited by 624
- 2020The power of quantum neural networkscited by 377
- 2019Parameterized quantum circuits as machine learning modelscited by 330
- 2023Challenges and Opportunities in Quantum Machine Learningcited by 202
- 2020Noise-Induced Barren Plateaus in Variational Quantum Algorithmscited by 192
- 2020Robust data encodings for quantum classifierscited by 91
- 2020Quantum circuit architecture search for variational quantum algorithmscited by 81
- 2023On quantum backpropagation, information reuse, and cheating measurement collapsecited by 32
- 2023Quantum Deep Hedgingcited by 22
- 2022A Hybrid Quantum-Classical Neural Network Architecture for Binary Classificationcited by 11
- 2021Hybrid Quantum-Classical Neural Network for Cloud-supported In-Vehicle Cyberattack Detectioncited by 4
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