Attack Simulation Model and Channel Statistics in Underwater Acoustic Sensor Networks

In recent years, underwater acoustic wireless sensor networks have been used in many areas. There have been many field trials of acoustic propagation models and statistics for shallow water conditions. However, field trials are limited environmentally and, hence, not widely accepted. Simulations of...

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Published inTsinghua science and technology Vol. 16; no. 6; pp. 611 - 621
Main Authors Jing, Nan, Bi, Weihong, Yue, Qing
Format Journal Article
LanguageChinese
English
Published Elsevier Ltd 01.12.2011
Qinhuangdao City Public Security Bureaus, Qinhuangdao 066000, China
College of Information Science and Engineering, Yanshan University, Qinhuangdao 066004, China%College of Information Science and Engineering, Yanshan University, Qinhuangdao 066004, China
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Summary:In recent years, underwater acoustic wireless sensor networks have been used in many areas. There have been many field trials of acoustic propagation models and statistics for shallow water conditions. However, field trials are limited environmentally and, hence, not widely accepted. Simulations of the impulse response of a shallow underwater acoustic channel allows less expensive system tests that are reproducable. This paper presents a shallow water acoustic channel model based on the actual acoustic propagation characteristics with path attenuation, ambient noise, multiple paths, and Doppler effects. The second-order statistical characteristics of the simulation model are verified with the autocorrelations and crosscorrelations of the quadrature components and the complex envelopes of channel impulse responses. The channel model is implemented in Matlab with the results showing that the absorption coefficient and path losses are both dependent on the frequencies and propagation distances and that the path gain can be improved with Light of Sight (LOS) and short range acoustic propagation. Analysis of the channel impulse response and the frequency response that the zero-order Bessel function of first kind can be used to describe the correlation functions for the impulse response. The shallow underwater acoustic channel is time-varying and can not be modeled as a wide-sense stationary-uncorrelated scattering channel.
Bibliography:simulation model; absorption coefficient; path loss; Doppler; statistical characteristics
11-3745/N
In recent years, underwater acoustic wireless sensor networks have been used in many areas. There have been many field trials of acoustic propagation models and statistics for shallow water conditions. However, field trials are limited environmentally and, hence, not widely accepted. Simulations of the impulse response of a shallow underwater acoustic channel allows less expensive system tests that are reproducable. This paper presents a shallow water acoustic channel model based on the actual acoustic propagation characteristics with path attenuation, ambient noise, multiple paths, and Doppler effects. The second-order statistical characteristics of the simulation model are verified with the autocorrelations and crosscorrelations of the quadrature components and the complex envelopes of channel impulse responses. The channel model is implemented in Matlab with the results showing that the absorption coefficient and path losses are both dependent on the frequencies and propagation distances and that the path gain can be improved with Light of Sight (LOS) and short range acoustic propagation. Analysis of the channel impulse response and the frequency response that the zero-order Bessel function of first kind can be used to describe the correlation functions for the impulse response. The shallow underwater acoustic channel is time-varying and can not be modeled as a wide-sense stationary-uncorrelated scattering channel.
Nan Jing , Weihong Bi, Qing Yue(1. College of Information Science and Engineering, Yanshan University, Qinhuangdao 066004, China; 2. Qinhuangdao City Public Security Bureaus, Qinhuangdao 066000, China)
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content type line 23
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ISSN:1007-0214
1878-7606
1007-0214
DOI:10.1016/S1007-0214(11)70081-5