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32981

Parameter Estimation of Composite Continuous Wave Signals in the Presence of Non-Gaussian noise

Article

Last updated: 04 Jan 2025

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Abstract

An algorithm for estimation of the amplitudes and phases of composite Continuous Wave (CW) signals is considered. The signals are contaminated with non-Gaussian noise. The considered noise model is the most commonly exist in communication applications. The developed algorithm for estimating the amplitudes and phases of composite CW signals is based on the Expectation Maximization (EM) algorithm. The most feature of the developed algorithm is that it reduces the complicated multiparameters optimization required when using the ML approach. The complexity of the algorithm is essentially unaffected by increasing the number of composite signals. Simulation experiment is performed to illustrate the performance of the developed algorithm.

DOI

10.21608/iceeng.2010.32981

Keywords

spectral analysis, Expectation Maximization

Authors

First Name

Ahmed

Last Name

El-Bakly

MiddleName

-

Affiliation

Arab Academy for Science & Navy.

Email

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City

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Orcid

-

First Name

Abd Elmonem

Last Name

Fouda

MiddleName

E.

Affiliation

Modern Academy.

Email

-

City

-

Orcid

-

First Name

Ezz. Eldin

Last Name

Abdelkawy

MiddleName

-

Affiliation

Military Technical College.

Email

-

City

-

Orcid

-

Volume

7

Article Issue

7th International Conference on Electrical Engineering ICEENG 2010

Related Issue

5537

Issue Date

2010-05-01

Receive Date

2019-05-23

Publish Date

2010-05-01

Page Start

1

Page End

11

Print ISSN

2636-4433

Online ISSN

2636-4441

Link

https://iceeng.journals.ekb.eg/article_32981.html

Detail API

https://iceeng.journals.ekb.eg/service?article_code=32981

Order

34

Type

Original Article

Type Code

833

Publication Type

Journal

Publication Title

The International Conference on Electrical Engineering

Publication Link

https://iceeng.journals.ekb.eg/

MainTitle

Parameter Estimation of Composite Continuous Wave Signals in the Presence of Non-Gaussian noise

Details

Type

Article

Created At

22 Jan 2023