Publication result detail

Application of the Shannon-Kotelnik theorem on the vortex structures identification

POCHYLÝ, F.; KRAUSOVÁ, H.; FIALOVÁ, S.

Original Title

Application of the Shannon-Kotelnik theorem on the vortex structures identification

English Title

Application of the Shannon-Kotelnik theorem on the vortex structures identification

Type

Paper in proceedings (conference paper)

Original Abstract

This paper presents a decomposition of unsteady vector fields, based on the principle of Shannon-Kotelnik theorem. The decomposition is derived from the Fourier transform of the Kotelnik series. The method can be used for the analysis of both forced and self-excited oscillation.

English abstract

This paper presents a decomposition of unsteady vector fields, based on the principle of Shannon-Kotelnik theorem. The decomposition is derived from the Fourier transform of the Kotelnik series. The method can be used for the analysis of both forced and self-excited oscillation.

Keywords

Kotelnik theorem, Fourier transform, vortex structures

Key words in English

Kotelnik theorem, Fourier transform, vortex structures

Authors

POCHYLÝ, F.; KRAUSOVÁ, H.; FIALOVÁ, S.

RIV year

2016

Released

08.12.2014

Publisher

IOP Publishing

Location

Montreal

Book

IOP Conference Series-Earth and Environmental Science

ISBN

1755-1307

Periodical

IOP Conference Series: Earth and Environmental Science

Volume

22

Number

022023

State

United Kingdom of Great Britain and Northern Ireland

Pages from

1

Pages to

11

Pages count

11

URL

http://iopscience.iop.org/1755-1315/22/2/022023

BibTex

@inproceedings{BUT112864,
  author="František {Pochylý} and Hana {Krausová} and Simona {Fialová}",
  title="Application of the Shannon-Kotelnik theorem on the vortex structures identification",
  booktitle="IOP Conference Series-Earth and Environmental Science",
  year="2014",
  journal="IOP Conference Series: Earth and Environmental Science",
  volume="22",
  number="022023",
  pages="1--11",
  publisher="IOP Publishing",
  address="Montreal",
  doi="10.1088/1755-1315/22/2/022023",
  issn="1755-1307",
  url="http://iopscience.iop.org/1755-1315/22/2/022023"
}