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August 18, 2025Mathematics21 citationsOpen Access

Quantum Machine Learning: Towards Hybrid Quantum-Classical Vision Models

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SRSyed Muhammad Abuzar RizviUPUsama Inam ParachaUKUman Khalid

Key Points

  • Hybrid models enhance computational efficiency and accuracy for vision tasks, addressing traditional limits in deep learning.
  • The study shows potential gains in model performance when integrating quantum pre-processing and post-processing techniques.
  • Parameterized quantum circuits are utilized to effectively capture complex image features, revolutionizing computer vision.
  • Findings imply that hybrid quantum-classical architectures could play a vital role in future vision applications, despite current device limitations.

Abstract

The emergence of deep vision models such as convolutional neural networks and vision transformers has revolutionized computer vision, enabling significant advancements in image classification, object detection, and segmentation. In parallel, the rapid development of quantum computing has spurred interest in quantum machine learning (QML), which integrates the strengths of quantum computation with the representational power of deep learning. In QML, parameterized quantum circuits offer the potential to capture complex image features, define complex decision boundaries, and provide other computational advantages. This paper investigates hybrid quantum-classical vision architectures, with a focus on hybrid quantum-classical convolutional neural networks and hybrid quantum-classical vision transformers. These hybrid models explore both quantum pre-processing and post-processing of data, respectively, where quantum circuits are strategically integrated into the data pipeline to enhance model performance. Our results suggest that these hybrid models can enhance accuracy and computational efficiency in vision-related tasks, even with the constraints of current noisy intermediate-scale quantum devices.

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Cite This Study

Rizvi et al. (2025) studied this question.

synapsesocial.com/papers/68af431bad7bf08b1ead18b8https://doi.org/10.3390/math13162645
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