IEICE TRANSACTIONS on Fundamentals
Analytic Constructions of Periodic and Non-periodic Complementary Sequences
Summary :
An analytic approach for the generation of non-periodic and periodic complementary sequences is advanced for lengths that are powers of two. The periodic complementary sequences can be obtained using symmetric or anti-symmetric extensions. The properties of their autocorrelation functions are studied. The non-periodic complementary sequences are the intersection between anti-symmetric and symmetric periodic sequences. These non-periodic and periodic complementary sequences are identified to be special cases of non-periodic and periodic (or cyclic) orthogonal wavelet transforms. This relationship leads to the novel approach.
- Publication
- IEICE TRANSACTIONS on Fundamentals Vol.E89-A No.11 pp.3272-3282
- Publication Date
- 2006/11/01
- Publicized
- Online ISSN
- 1745-1337
- DOI
- 10.1093/ietfec/e89-a.11.3272
- Type of Manuscript
- PAPER
- Category
- Digital Signal Processing
Authors
Keyword
Latest Issue
Copyrights notice of machine-translated contents
The copyright of the original papers published on this site belongs to IEICE. Unauthorized use of the original or translated papers is prohibited. See IEICE Provisions on Copyright for details.
Cite this
Copy
Todor COOKLEV, Akinori NISHIHARA, "Analytic Constructions of Periodic and Non-periodic Complementary Sequences" in IEICE TRANSACTIONS on Fundamentals,
vol. E89-A, no. 11, pp. 3272-3282, November 2006, doi: 10.1093/ietfec/e89-a.11.3272.
Abstract: An analytic approach for the generation of non-periodic and periodic complementary sequences is advanced for lengths that are powers of two. The periodic complementary sequences can be obtained using symmetric or anti-symmetric extensions. The properties of their autocorrelation functions are studied. The non-periodic complementary sequences are the intersection between anti-symmetric and symmetric periodic sequences. These non-periodic and periodic complementary sequences are identified to be special cases of non-periodic and periodic (or cyclic) orthogonal wavelet transforms. This relationship leads to the novel approach.
URL: https://global.ieice.org/en_transactions/fundamentals/10.1093/ietfec/e89-a.11.3272/_p
Copy
@ARTICLE{e89-a_11_3272,
author={Todor COOKLEV, Akinori NISHIHARA, },
journal={IEICE TRANSACTIONS on Fundamentals},
title={Analytic Constructions of Periodic and Non-periodic Complementary Sequences},
year={2006},
volume={E89-A},
number={11},
pages={3272-3282},
abstract={An analytic approach for the generation of non-periodic and periodic complementary sequences is advanced for lengths that are powers of two. The periodic complementary sequences can be obtained using symmetric or anti-symmetric extensions. The properties of their autocorrelation functions are studied. The non-periodic complementary sequences are the intersection between anti-symmetric and symmetric periodic sequences. These non-periodic and periodic complementary sequences are identified to be special cases of non-periodic and periodic (or cyclic) orthogonal wavelet transforms. This relationship leads to the novel approach.},
keywords={},
doi={10.1093/ietfec/e89-a.11.3272},
ISSN={1745-1337},
month={November},}
Copy
TY - JOUR
TI - Analytic Constructions of Periodic and Non-periodic Complementary Sequences
T2 - IEICE TRANSACTIONS on Fundamentals
SP - 3272
EP - 3282
AU - Todor COOKLEV
AU - Akinori NISHIHARA
PY - 2006
DO - 10.1093/ietfec/e89-a.11.3272
JO - IEICE TRANSACTIONS on Fundamentals
SN - 1745-1337
VL - E89-A
IS - 11
JA - IEICE TRANSACTIONS on Fundamentals
Y1 - November 2006
AB - An analytic approach for the generation of non-periodic and periodic complementary sequences is advanced for lengths that are powers of two. The periodic complementary sequences can be obtained using symmetric or anti-symmetric extensions. The properties of their autocorrelation functions are studied. The non-periodic complementary sequences are the intersection between anti-symmetric and symmetric periodic sequences. These non-periodic and periodic complementary sequences are identified to be special cases of non-periodic and periodic (or cyclic) orthogonal wavelet transforms. This relationship leads to the novel approach.
ER -
English
