The paper list and the survey paper will be continually updated. Stay tuned!
< Last updated: Aug/21/2023 >
Year | Publication | Title | Preprint | Project Page | Key Concepts |
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2023 | ICLR | QuAnt: Quantum Annealing with Learnt Couplings QuAnt: Proposing to learn quadratic unconstrained binary optimization (QUBO) forms from data through gradient back-propagation instead of deriving them. Demonstrating the advantages of learned QUBOs on the diverse problem types of graph matching, 2D point cloud alignment and 3D rotation estimation. |
arXiv | Link | Graph Matching, 2D Point Cloud Alignment and 3D Rotation Estimation |
2023 | CVPR | CCuantuMM: Cycle-Consistent Quantum-Hybrid Matching of Multiple Shapes CCuantuMM: Introducing the first quantum-hybrid cycle-consistent approach for 3D shape multi-matching. Significantly outperforming extensions to multi-shape matching of a previous quantum-hybrid two-shape matching method and is on-par with classical multi-matching methods. |
arXiv | Link | 3D Shape Matching |
2023 | CVPR | Quantum Multi Model Fitting QMMF: Formulating multi-model fitting as a problem that can be efficiently sampled by modern adiabatic quantum computers without the relaxation of the objective function. Supporting real-world-sized problems. |
arXiv | Link | Geometric Model Fitting |
2023 | ICML | A Hybrid Quantum-Classical Approach based on the Hadamard Transform for the Convolutional Layer HHNN: Proposing a novel Hadamard Transform (HT)-based neural network layer for hybrid quantum-classical computing. |
arXiv | Link | Hadamard Product, Convolutional Neural Networks |
Year | Publication | Title | Preprint | Project Page | Key Concepts |
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2022 | CVPR | An Iterative Quantum Approach for Transformation Estimation from Point Sets IQT: Proposing an iterative method for estimating rigid transformations from point sets using adiabatic quantum computation. |
Transformation Estimation from Point Sets |
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2022 | CVPR | Adiabatic Quantum Computing for Multi Object Tracking AQC-MOT: Proposing the first multi-object tracking formulation designed to be solved with adiabatic quantum computing. |
arXiv | Multi-Object Tracking |
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2022 | CVPR | A Hybrid Quantum-Classical Algorithm for Robust Fitting HQC-RF: Novel robust fitting formulation that solves a sequence of integer programs and terminates with a global solution or an error bound. |
arXiv | Geometric Model Fitting |
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2022 | ECCV | Q-FW: A Hybrid Classical-Quantum Frank-Wolfe for Quadratic Binary Optimization Q-FW: A hybrid classical-quantum framework based on the Frank-Wolfe algorithm, namely Q-FW, for solving quadratic, linearly-constrained, binary optimization problems on quantum annealers. |
arXiv | Frank–Wolfe Algorithm |
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2022 | ECCV | Quantum Motion Segmentation QuMoSeg: The first algorithm for motion segmentation that relies on adiabatic quantum optimization of the objective function. |
arXiv | Link | Motion Segmentation |
Year | Publication | Title | Preprint | Project Page | Key Concepts |
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2021 | CVPR | Quantum Permutation Synchronization QuantumSync: The first quantum algorithm for solving a synchronization problem in the context of computer vision. |
arXiv | Link | Permutation Synchronization |
2021 | ICCV | Q-Match: Iterative Shape Matching via Quantum Annealing Q-Match: A new iterative quantum method for quadratic assignment problems inspired by the α-expansion algorithm, which allows solving problems of an order of magnitude larger than current quantum methods. |
arXiv | Link | 3D Shape Matching |
Year | Publication | Title | Preprint | Project Page | Key Concepts |
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2020 | NeurIPS | Recurrent Quantum Neural Networks QRNN: Constructing a quantum recurrent neural network (QRNN) with demonstrable performance on non-trivial tasks such as sequence learning and integer digit classification. |
arXiv | Recurrent Neural Networks |
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2020 | 3DV | Adiabatic Quantum Graph Matching with Permutation Matrix Constraints QGM: Proposing several reformulations of quadratic assignment problems as unconstrained problems suitable for efficient execution on quantum hardware. |
arXiv | Link | 3D Shape Matching |
2020 | ECCV | Quantum-soft QUBO Suppression for Accurate Object Detection QSQS: Mapping the task of removing redundant detections into Quadratic Unconstrained Binary Optimization (QUBO) framework that consists of detection score from each bounding box and overlap ratio between pair of bounding boxes. Solve the QUBO problem using the proposed Quantum-soft QUBO Suppression (QSQS) algorithm for fast and accurate detection by exploiting quantum computing advantages. |
arXiv | Object Detection |
Year | Publication | Title | Preprint | Project Page | Key Concepts |
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2019 | Nature | Supervised learning with quantum-enhanced feature spaces Q-KFs: One method, the quantum variational classifier, uses a variational quantum circuit to classify the data in a way similar to the method of conventional SVMs. The other method, a quantum kernel estimator, estimates the kernel function on the quantum computer and optimizes a classical SVM. |
arXiv | Support Vector Machines |
Year | Publication | Title | Preprint | Project Page | Key Concepts |
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2011 | ICCVw | The Wave Kernel Signature: A Quantum Mechanical Approach to Shape Analysis WKS: Characterizing points on non-rigid three-dimensional shapes. |
Heat Kernel Signature |
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