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The Poincare wavelet transform : Implementation and interpretation. / Gorodnitskiy, Evgeny A.; Perel, Maria V.

Proceedings of the International Conference Days on Diffraction 2011, DD 2011. 2011. стр. 72-77 6094368 (Proceedings of the International Conference Days on Diffraction 2011, DD 2011).

Результаты исследований: Публикации в книгах, отчётах, сборниках, трудах конференций › статья в сборнике материалов конференции › научная › Рецензирование

Harvard

Gorodnitskiy, EA & Perel, MV 2011, The Poincare wavelet transform: Implementation and interpretation. в Proceedings of the International Conference Days on Diffraction 2011, DD 2011., 6094368, Proceedings of the International Conference Days on Diffraction 2011, DD 2011, стр. 72-77, 2011 International Conference Days on Diffraction, DD 2011, St.Petersburg, Российская Федерация, 30/05/11. https://doi.org/10.1109/DD.2011.6094368

APA

Gorodnitskiy, E. A., & Perel, M. V. (2011). The Poincare wavelet transform: Implementation and interpretation. в Proceedings of the International Conference Days on Diffraction 2011, DD 2011 (стр. 72-77). [6094368] (Proceedings of the International Conference Days on Diffraction 2011, DD 2011). https://doi.org/10.1109/DD.2011.6094368

Vancouver

Gorodnitskiy EA, Perel MV. The Poincare wavelet transform: Implementation and interpretation. в Proceedings of the International Conference Days on Diffraction 2011, DD 2011. 2011. стр. 72-77. 6094368. (Proceedings of the International Conference Days on Diffraction 2011, DD 2011). https://doi.org/10.1109/DD.2011.6094368

Author

Gorodnitskiy, Evgeny A. ; Perel, Maria V. / The Poincare wavelet transform : Implementation and interpretation. Proceedings of the International Conference Days on Diffraction 2011, DD 2011. 2011. стр. 72-77 (Proceedings of the International Conference Days on Diffraction 2011, DD 2011).

BibTeX

@inproceedings{891a999d6d1440a194d18e1d1bb915f1,
title = "The Poincare wavelet transform: Implementation and interpretation",
abstract = "Numerical implementation and examples of calculation of the Poincar{\'e} wavelet transform for model space-time signals are presented. This transform is a coefficient in the decomposition of solutions of the wave equation in terms of elementary localized solutions found in [1]. Elementary localized solutions are shifted and scaled versions of some chosen solution in a given reference frame, as well as in frames moving with respect to given the one with different constant speeds. We discuss what information about the wave field can be extracted from the Poincar{\'e} wavelet transform.",
author = "Gorodnitskiy, {Evgeny A.} and Perel, {Maria V.}",
year = "2011",
month = dec,
day = "28",
doi = "10.1109/DD.2011.6094368",
language = "English",
isbn = "9781457715785",
series = "Proceedings of the International Conference Days on Diffraction 2011, DD 2011",
pages = "72--77",
booktitle = "Proceedings of the International Conference Days on Diffraction 2011, DD 2011",
note = "2011 International Conference Days on Diffraction, DD 2011 ; Conference date: 30-05-2011 Through 03-06-2011",

}

RIS

TY - GEN

T1 - The Poincare wavelet transform

T2 - 2011 International Conference Days on Diffraction, DD 2011

AU - Gorodnitskiy, Evgeny A.

AU - Perel, Maria V.

PY - 2011/12/28

Y1 - 2011/12/28

N2 - Numerical implementation and examples of calculation of the Poincaré wavelet transform for model space-time signals are presented. This transform is a coefficient in the decomposition of solutions of the wave equation in terms of elementary localized solutions found in [1]. Elementary localized solutions are shifted and scaled versions of some chosen solution in a given reference frame, as well as in frames moving with respect to given the one with different constant speeds. We discuss what information about the wave field can be extracted from the Poincaré wavelet transform.

AB - Numerical implementation and examples of calculation of the Poincaré wavelet transform for model space-time signals are presented. This transform is a coefficient in the decomposition of solutions of the wave equation in terms of elementary localized solutions found in [1]. Elementary localized solutions are shifted and scaled versions of some chosen solution in a given reference frame, as well as in frames moving with respect to given the one with different constant speeds. We discuss what information about the wave field can be extracted from the Poincaré wavelet transform.

UR - http://www.scopus.com/inward/record.url?scp=84255198165&partnerID=8YFLogxK

U2 - 10.1109/DD.2011.6094368

DO - 10.1109/DD.2011.6094368

M3 - Conference contribution

AN - SCOPUS:84255198165

SN - 9781457715785

T3 - Proceedings of the International Conference Days on Diffraction 2011, DD 2011

SP - 72

EP - 77

BT - Proceedings of the International Conference Days on Diffraction 2011, DD 2011

Y2 - 30 May 2011 through 3 June 2011

ER -

ID: 53452995