Standard

Matrix Representation of Lie Transform in TensorFlow. / Ivanov, A.; Andrianov, S.; Kulabukhova, N.; Sholokhova, A.; Krushinevskii, E. ; Sboeva, E. .

Proceedings of the 9th International Particle Accelerator Conference. ed. / Shane Koscielniak; Todd Satogata; Volker RW Schaa; Jana Thomson . Geneva : JACoW, 2018. p. 3438-3440.

Research output: Chapter in Book/Report/Conference proceedingConference contributionResearchpeer-review

Harvard

Ivanov, A, Andrianov, S, Kulabukhova, N, Sholokhova, A, Krushinevskii, E & Sboeva, E 2018, Matrix Representation of Lie Transform in TensorFlow. in S Koscielniak, T Satogata, VRW Schaa & J Thomson (eds), Proceedings of the 9th International Particle Accelerator Conference. JACoW, Geneva, pp. 3438-3440, 9th International Particle Accelerator Conference, Vancouver, Canada, 29/04/18. https://doi.org/10.18429/JACoW-IPAC2018-THPAK088

APA

Ivanov, A., Andrianov, S., Kulabukhova, N., Sholokhova, A., Krushinevskii, E., & Sboeva, E. (2018). Matrix Representation of Lie Transform in TensorFlow. In S. Koscielniak, T. Satogata, V. RW. Schaa, & J. Thomson (Eds.), Proceedings of the 9th International Particle Accelerator Conference (pp. 3438-3440). JACoW. https://doi.org/10.18429/JACoW-IPAC2018-THPAK088

Vancouver

Ivanov A, Andrianov S, Kulabukhova N, Sholokhova A, Krushinevskii E, Sboeva E. Matrix Representation of Lie Transform in TensorFlow. In Koscielniak S, Satogata T, Schaa VRW, Thomson J, editors, Proceedings of the 9th International Particle Accelerator Conference. Geneva: JACoW. 2018. p. 3438-3440 https://doi.org/10.18429/JACoW-IPAC2018-THPAK088

Author

Ivanov, A. ; Andrianov, S. ; Kulabukhova, N. ; Sholokhova, A. ; Krushinevskii, E. ; Sboeva, E. . / Matrix Representation of Lie Transform in TensorFlow. Proceedings of the 9th International Particle Accelerator Conference. editor / Shane Koscielniak ; Todd Satogata ; Volker RW Schaa ; Jana Thomson . Geneva : JACoW, 2018. pp. 3438-3440

BibTeX

@inproceedings{0faeb128e2eb4436aba736125a78da2d,
title = "Matrix Representation of Lie Transform in TensorFlow",
abstract = "In the article, we propose an implementation of the matrix representation of Lie transform using TensorFlow as a computational engine. TensorFlow allows easy description of deep neural networks and provides automatic code execution on both single CPU/GPU and cluster architectures. In this research, we demonstrate the connection of the matrix Lie transform with polynomial neural networks. The architecture of the neural network is described and realized in code. In terms of beam dynamics, the proposed technique provides a tool for both simulation and analysis of experimental results using modern machine learning techniques. As a simulation technique one operates with a nonlinear map up to the necessary order of nonlinearity. On the other hand, one can utilize TensorFlow engine to run map optimization and system identification problems.",
keywords = "network, simulation, storage-ring, GPU, linear-dynamics, network, simulation, storage-ring, GPU, linear-dynamics",
author = "A. Ivanov and S. Andrianov and N. Kulabukhova and A. Sholokhova and E. Krushinevskii and E. Sboeva",
year = "2018",
month = jun,
doi = "10.18429/JACoW-IPAC2018-THPAK088",
language = "English",
isbn = "978-3-95450-184-7",
pages = "3438--3440",
editor = "Koscielniak, {Shane } and Satogata, {Todd } and Schaa, {Volker RW } and {Thomson }, {Jana }",
booktitle = "Proceedings of the 9th International Particle Accelerator Conference",
publisher = "JACoW",
address = "Switzerland",
note = "9th International Particle Accelerator Conference, IPAC2018 ; Conference date: 29-04-2018 Through 04-05-2018",

}

RIS

TY - GEN

T1 - Matrix Representation of Lie Transform in TensorFlow

AU - Ivanov, A.

AU - Andrianov, S.

AU - Kulabukhova, N.

AU - Sholokhova, A.

AU - Krushinevskii, E.

AU - Sboeva, E.

PY - 2018/6

Y1 - 2018/6

N2 - In the article, we propose an implementation of the matrix representation of Lie transform using TensorFlow as a computational engine. TensorFlow allows easy description of deep neural networks and provides automatic code execution on both single CPU/GPU and cluster architectures. In this research, we demonstrate the connection of the matrix Lie transform with polynomial neural networks. The architecture of the neural network is described and realized in code. In terms of beam dynamics, the proposed technique provides a tool for both simulation and analysis of experimental results using modern machine learning techniques. As a simulation technique one operates with a nonlinear map up to the necessary order of nonlinearity. On the other hand, one can utilize TensorFlow engine to run map optimization and system identification problems.

AB - In the article, we propose an implementation of the matrix representation of Lie transform using TensorFlow as a computational engine. TensorFlow allows easy description of deep neural networks and provides automatic code execution on both single CPU/GPU and cluster architectures. In this research, we demonstrate the connection of the matrix Lie transform with polynomial neural networks. The architecture of the neural network is described and realized in code. In terms of beam dynamics, the proposed technique provides a tool for both simulation and analysis of experimental results using modern machine learning techniques. As a simulation technique one operates with a nonlinear map up to the necessary order of nonlinearity. On the other hand, one can utilize TensorFlow engine to run map optimization and system identification problems.

KW - network

KW - simulation

KW - storage-ring

KW - GPU

KW - linear-dynamics

KW - network

KW - simulation

KW - storage-ring

KW - GPU

KW - linear-dynamics

U2 - 10.18429/JACoW-IPAC2018-THPAK088

DO - 10.18429/JACoW-IPAC2018-THPAK088

M3 - Conference contribution

SN - 978-3-95450-184-7

SP - 3438

EP - 3440

BT - Proceedings of the 9th International Particle Accelerator Conference

A2 - Koscielniak, Shane

A2 - Satogata, Todd

A2 - Schaa, Volker RW

A2 - Thomson , Jana

PB - JACoW

CY - Geneva

T2 - 9th International Particle Accelerator Conference

Y2 - 29 April 2018 through 4 May 2018

ER -

ID: 47518551