A Laplacian-based quantum graph neural networks for quantum semi-supervised learning

被引:0
|
作者
Gholipour, Hamed [1 ,2 ]
Bozorgnia, Farid [3 ]
Hambarde, Kailash [1 ]
Mohammadigheymasi, Hamzeh [1 ,4 ,5 ]
Mancilla, Javier [6 ]
Sequeira, Andre [7 ]
Neves, Joao [1 ]
Proenca, Hugo [8 ]
Challenger, Moharram [9 ,10 ]
机构
[1] Univ Beira Interior, Dept Comp Sci, Covilha, Portugal
[2] RAUVA Co, Lisbon, Portugal
[3] New Uzbekistan Univ, Dept Math, Tashkent, Uzbekistan
[4] Univ Tokyo, Atmosphere & Ocean Res Inst, Kashiwa, Japan
[5] Harvard Univ, Dept Earth & Planetary Sci, Cambridge, MA USA
[6] Falcolande Co, Vigo, Spain
[7] INESC TEC, Dept Informat, High Assurance Software Lab, Braga, Portugal
[8] Univ Beira Interior, Inst Telecomunicacoes, Covilha, Portugal
[9] Univ Antwerp, Dept Comp Sci, Antwerp, Belgium
[10] Flanders Make Strateg Res Ctr, AnSyMo Cosys Core Lab, Leuven, Belgium
关键词
Quantum semi-supervised learning (QSLL); Quantum graph learning; Parametrized quantum circuits; Laplacian QSSL; Entanglement; Test accuracy;
D O I
10.1007/s11128-025-04725-6
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
The Laplacian learning method has proven effective in classical graph-based semi-supervised learning, yet its quantum counterpart remains underexplored. This study systematically evaluates the Laplacian-based quantum semi-supervised learning (QSSL) approach across four benchmark datasets-Iris, Wine, Breast Cancer Wisconsin, and Heart Disease. By experimenting with varying qubit counts and entangling layers, we demonstrate that increased quantum resources do not necessarily lead to improved performance. Our findings reveal that the effectiveness of the method is highly sensitive to dataset characteristics, as well as the number of entangling layers. Optimal configurations, generally featuring moderate entanglement, strike a balance between model complexity and generalization. These results emphasize the importance of dataset-specific hyperparameter tuning in quantum semi-supervised learning frameworks.
引用
收藏
页数:20
相关论文
共 50 条
  • [1] Laplacian-based semi-Supervised learning in multilayer hypergraphs by coordinate descent
    Venturini, Sara
    Cristofari, Andrea
    Rinaldi, Francesco
    Tudisco, Francesco
    EURO JOURNAL ON COMPUTATIONAL OPTIMIZATION, 2023, 11
  • [2] Graph Stochastic Neural Networks for Semi-supervised Learning
    Wang, Haibo
    Zhou, Chuan
    Chen, Xin
    Wu, Jia
    Pan, Shirui
    Wang, Jilong
    ADVANCES IN NEURAL INFORMATION PROCESSING SYSTEMS 33, NEURIPS 2020, 2020, 33
  • [3] Laplacian-based Semi-supervised Multi-Label Regression
    Kraus, Vivien
    Benabdeslem, Khalid
    Canitia, Bruno
    2020 INTERNATIONAL JOINT CONFERENCE ON NEURAL NETWORKS (IJCNN), 2020,
  • [4] Graph Random Neural Networks for Semi-Supervised Learning on Graphs
    Feng, Wenzheng
    Zhang, Jie
    Dong, Yuxiao
    Han, Yu
    Luan, Huanbo
    Xu, Qian
    Yang, Qiang
    Kharlamov, Evgeny
    Tang, Jie
    ADVANCES IN NEURAL INFORMATION PROCESSING SYSTEMS 33, NEURIPS 2020, 2020, 33
  • [5] Graph Neural Networks for Soft Semi-Supervised Learning on Hypergraphs
    Yadati, Naganand
    Gao, Tingran
    Asoodeh, Shahab
    Talukdar, Partha
    Louis, Anand
    ADVANCES IN KNOWLEDGE DISCOVERY AND DATA MINING, PAKDD 2021, PT I, 2021, 12712 : 447 - 458
  • [6] On the effectiveness of laplacian normalization for graph semi-supervised learning
    Johnson, Rie
    Zhang, Tong
    JOURNAL OF MACHINE LEARNING RESEARCH, 2007, 8 : 1489 - 1517
  • [7] Quantum semi-supervised kernel learning
    Seyran Saeedi
    Aliakbar Panahi
    Tom Arodz
    Quantum Machine Intelligence, 2021, 3
  • [8] Quantum annealing for semi-supervised learning
    郑玉鳞
    张文
    周诚
    耿巍
    Chinese Physics B, 2021, (04) : 91 - 97
  • [9] Quantum semi-supervised kernel learning
    Saeedi, Seyran
    Panahi, Aliakbar
    Arodz, Tom
    QUANTUM MACHINE INTELLIGENCE, 2021, 3 (02)
  • [10] Quantum annealing for semi-supervised learning
    Zheng, Yu-Lin
    Zhang, Wen
    Zhou, Cheng
    Geng, Wei
    CHINESE PHYSICS B, 2021, 30 (04)