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2,391 to 2,400 of 2,462 Results
Python Source Code - 13.8 KB - MD5: 8fa54e027cd52ee10a990216bd0b3e04
Python script for generating the plots for the quantum risk for all experiments and for aggregating and analyzing the raw experiment results
Python Source Code - 567 B - MD5: 2d59023ea07e02020019970d499218fa
General QNN description
Python Source Code - 4.4 KB - MD5: 880496a1590c56ea84ba76c2c826db7a
Gate implementations of common quantum gates for simulation.
Markdown Text - 1.8 KB - MD5: 031d17f5835f39bb778cc86ddb5a9873
Readme file with additional information.
Plain Text - 109 B - MD5: fa967312ca664d7446bf755b0315efef
Python requirements for reproduction.
Python Source Code - 5.2 KB - MD5: 1f7467697f67061ced50e55509ee2058
Utility functions for data generation and experiment setup.
Python Source Code - 2.9 KB - MD5: e03fd7afffe888e2895e000bc5d68279
Utility functions for visualisation.
Sep 27, 2023 - Quantum Computing @IAAS
Mandl, Alexander; Barzen, Johanna; Leymann, Frank; Mangold, Victoria; Riegel, Benedikt; Vietz, Daniel; Winterhalter, Felix, 2023, "Data Repository for: On Reducing the Amount of Samples Required for Training of QNNs", https://doi.org/10.18419/DARUS-3442, DaRUS, V1
Simulation experiment data for training Quantum Neural Networks (QNNs) using entangled datasets. The experiments investigate the validity of the lower bounds for the expected risk after training QNNs given by the extensions to the Quantum No-Free-Lunch theorem presented in the related publication. The QNNs are trained with (i) samples of varying Sc...
ZIP Archive - 732.9 MB - MD5: 4b44f0e1d48bfd7ecd536d016b120dd1
Raw data (losses and risks) for training QNNs using entangled training data with varying degree of entanglement. Directory t[a]r[b] contains results for QNNs trained with "a" training samples of average Schmidt rank "b". For analyzed results see avg_rank_risks.npy.
Adobe PDF - 70.2 KB - MD5: 21850b0dc649f6572df2431daf6e5c6f
The average risk after training a 6-qubit QNN for randomly generated target unitaries. For this experiment, data of varying Schmidt rank with average ranks r ∈ {1,2,4,64} and different input sizes t ∈ {1,2,4,8,16,32,64} was used. The markers give the experimentally computed average risk for each pair of Schmidt rank and training set size. The lower...
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