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Post-variational quantum neural networks
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Hybrid quantum-classical computing in the noisy intermediate-scale quantum (NISQ) era with variational algorithms can exhibit barren plateau issues, causing difficult convergence of gradient-based optimization techniques. In this paper, we discuss "post-variational strategies", which shift tunable parameters from the quantum computer to the classical computer, opting for ensemble strategies when optimizing quantum models. We discuss various strategies and design principles for constructing individual quantum circuits, where the resulting ensembles can be optimized with convex programming. Further, we discuss architectural designs of post-variational quantum neural networks and analyze the propagation of estimation errors throughout such neural networks. Finally, we show that empirically, post-variational quantum neural networks using our architectural designs can potentially provide better results than variational algorithms and performance comparable to that of two-layer neural networks.
Forward citations
Cited by 3 Pith papers
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Formal Verification of Variational Quantum Circuits
The paper introduces an abstract-interpretation framework with interval domains for formally verifying robustness of variational quantum circuit classifiers, and reports certified perturbation bounds on Iris and MNIST.
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Parametrized-circuit-free quantum regression with variance regularization
Symmetry-inspired fixed observables plus classical linear regression with variance regularization predict quantum properties without parameterized circuits and with lower resource cost than VQAs.
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Solving MNIST with a globally trained Mixture of Quantum Experts
A globally trained mixture of 16 quantum experts classifies full-resolution MNIST parity with 97.5% test accuracy using 10 qubits, and joint training improves compute-efficiency until saturation.
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