2021
DOI: 10.1038/s41598-021-85208-3
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Speeding up quantum perceptron via shortcuts to adiabaticity

Abstract: The quantum perceptron is a fundamental building block for quantum machine learning. This is a multidisciplinary field that incorporates abilities of quantum computing, such as state superposition and entanglement, to classical machine learning schemes. Motivated by the techniques of shortcuts to adiabaticity, we propose a speed-up quantum perceptron where a control field on the perceptron is inversely engineered leading to a rapid nonlinear response with a sigmoid activation function. This results in faster o… Show more

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Cited by 19 publications
(20 citation statements)
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“…This concept has been proved with implementation on a real quantum computer [27]. Furthermore, the complexity of quantum artificial neurons can be reduced by techniques such as shortcuts to adiabaticity [28]. However, this approach is still in its early stage and current QNNs based on quantum artificial neurons are very difficult to be trained [5], so our evaluation will only consider hardware-efficient QNNs.…”
Section: Related Workmentioning
confidence: 99%
“…This concept has been proved with implementation on a real quantum computer [27]. Furthermore, the complexity of quantum artificial neurons can be reduced by techniques such as shortcuts to adiabaticity [28]. However, this approach is still in its early stage and current QNNs based on quantum artificial neurons are very difficult to be trained [5], so our evaluation will only consider hardware-efficient QNNs.…”
Section: Related Workmentioning
confidence: 99%
“…It can be constructed as a qubit that presents a nonlinear response to an input potential x j in the excitation probability. This can be written as the following quantum gate acting on a jth qubit that encodes the quantum perceptron [44,45]:…”
Section: Quantum Perceptrons With Multi-qubit Potentialsmentioning
confidence: 99%
“…where x j is the potential exerted by other neurons on the perceptron, and the applied external field Ω(t) leads to a tunable energy gap in the dressed-state qubit basis |± , with σx j |± = ±|± . Typically, x j = k i=1 (w ji σz i ) − b j [44,45] which implies that the jth perceptron is coupled to a number k of neurons (labelled with i) in the previous/input layer via standard spin-spin interactions. The Hamiltonian in Eq.…”
Section: Quantum Perceptrons With Multi-qubit Potentialsmentioning
confidence: 99%
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“…In this letter, we implement a fully tunable quantum perceptron gate, the fundamental unit for the design of artificial quantum neural networks, in which quantum interactions between qubits give rise to a sigmoidal behaviour. There are various theoretical designs of quantum perceptrons [16,23,24,31,32], of which we follow Ref. [24].…”
mentioning
confidence: 99%