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Quantum Multiple Kernel Learning
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Kernel methods play an important role in machine learning applications due to their conceptual simplicity and superior performance on numerous machine learning tasks. Expressivity of a machine learning model, referring to the ability of the model to approximate complex functions, has a significant influence on its performance in these tasks. One approach to enhancing the expressivity of kernel machines is to combine multiple individual kernels to arrive at a more expressive combined kernel. This approach is referred to as multiple kernel learning (MKL). In this work, we propose an MKL method we refer to as quantum MKL, which combines multiple quantum kernels. Our method leverages the power of deterministic quantum computing with one qubit (DQC1) to estimate the combined kernel for a set of classically intractable individual quantum kernels. The combined kernel estimation is achieved without explicitly computing each individual kernel, while still allowing for the tuning of individual kernels in order to achieve better expressivity. Our simulations on two binary classification problems---one performed on a synthetic dataset and the other on a German credit dataset---demonstrate the superiority of the quantum MKL method over single quantum kernel machines.
Forward citations
Cited by 3 Pith papers
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$\mathtt{Q^2SAR}$: overcoming classical bottlenecks in drug discovery via quantum multiple kernel learning
Simulated QMKL-SVM reaches AUC ~0.87–0.90 on DYRK1A QSAR after PCA reduction, beating a same-space gradient-boosting baseline of ~0.80.
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Quantum Agents
A definition and maturity model for quantum agents are proposed, with three small quantum-circuit prototypes illustrating Grover search, variational bandits, and adaptive image encryption.
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Quantum Multi-view Kernel Learning with Local Information
L-QMVKL trains view-specific quantum kernels and blends them with a hybrid global-local alignment objective, reporting modest accuracy gains on the Mfeat dataset over single-view and untuned classical baselines.
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