Development of an Approach to Confidential Learning with Errors in the Design of Neural Networks
In this paper, the presented method, applied to transpose densified weight matrices, involves tenth machine learning when moving from feedforward to backpropagation. The algorithm is based on the diagonal matrix construction method. The process of manufacturing change will significantly increase the...
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Springer Science and Business Media Deutschland GmbH
2024
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ir-123456789-293602024-12-11T09:29:17Z Development of an Approach to Confidential Learning with Errors in the Design of Neural Networks Bezuglova, E. S. Безуглова, Е. С. Shiriaev, E. M. Ширяев, Е. М. Cryptography Matrix transposition Machine learning Neural networks In this paper, the presented method, applied to transpose densified weight matrices, involves tenth machine learning when moving from feedforward to backpropagation. The algorithm is based on the diagonal matrix construction method. The process of manufacturing change will significantly increase the number of operations using technology, especially in the ten linear transformations. The number of multiplications required for linear transformations depends on the dimensionality of the input and output data, but these differences are taken into account during the training process, which includes both forward and back propagation. The proposed method leads to improved training efficiency and computational efficiency in contextual machine learning. 2024-12-11T09:28:35Z 2024-12-11T09:28:35Z 2024 Статья Bezuglova, E., Shiriaev, E. Development of an Approach to Confidential Learning with Errors in the Design of Neural Networks // Lecture Notes in Networks and Systems. - 2024. - 1207 LNNS. - pp. 24-30. - DOI: 10.1007/978-3-031-77229-0_4 https://dspace.ncfu.ru/handle/123456789/29360 en Lecture Notes in Networks and Systems application/pdf Springer Science and Business Media Deutschland GmbH |
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| language |
English |
| topic |
Cryptography Matrix transposition Machine learning Neural networks |
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Cryptography Matrix transposition Machine learning Neural networks Bezuglova, E. S. Безуглова, Е. С. Shiriaev, E. M. Ширяев, Е. М. Development of an Approach to Confidential Learning with Errors in the Design of Neural Networks |
| description |
In this paper, the presented method, applied to transpose densified weight matrices, involves tenth machine learning when moving from feedforward to backpropagation. The algorithm is based on the diagonal matrix construction method. The process of manufacturing change will significantly increase the number of operations using technology, especially in the ten linear transformations. The number of multiplications required for linear transformations depends on the dimensionality of the input and output data, but these differences are taken into account during the training process, which includes both forward and back propagation. The proposed method leads to improved training efficiency and computational efficiency in contextual machine learning. |
| format |
Статья |
| author |
Bezuglova, E. S. Безуглова, Е. С. Shiriaev, E. M. Ширяев, Е. М. |
| author_facet |
Bezuglova, E. S. Безуглова, Е. С. Shiriaev, E. M. Ширяев, Е. М. |
| author_sort |
Bezuglova, E. S. |
| title |
Development of an Approach to Confidential Learning with Errors in the Design of Neural Networks |
| title_short |
Development of an Approach to Confidential Learning with Errors in the Design of Neural Networks |
| title_full |
Development of an Approach to Confidential Learning with Errors in the Design of Neural Networks |
| title_fullStr |
Development of an Approach to Confidential Learning with Errors in the Design of Neural Networks |
| title_full_unstemmed |
Development of an Approach to Confidential Learning with Errors in the Design of Neural Networks |
| title_sort |
development of an approach to confidential learning with errors in the design of neural networks |
| publisher |
Springer Science and Business Media Deutschland GmbH |
| publishDate |
2024 |
| url |
https://dspace.ncfu.ru/handle/123456789/29360 |
| work_keys_str_mv |
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| _version_ |
1842245810866094080 |