MATCHED-FIELD PROCESSING IN A RANGE-DEPENDENT ENVIRONMENT

被引:17
作者
ZALA, CA [1 ]
OZARD, JM [1 ]
机构
[1] DEF RES ESTAB PACIFIC,FMO,VICTORIA V0S 1B0,BC,CANADA
关键词
D O I
10.1121/1.399851
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
Matched-field processing (MFP) is being considered increasingly for three-dimensional (3-D) localization of an acoustic source in a noisy ocean environment. MFP consists of comparing the measured acoustic field to the full field computed using a geophysical and a propagation model. Most MFP implementations have involved only range-independent propagation models, and many have been restricted to vertical arrays. However, many realistic environments cannot be adequately described by range-independent models, and the problem of localization using more general arrays is of increasing interest. In this paper, a technique is described for range-dependent MFP with arbitrary arrays, where the field is computed using a parabolic equation (PE) approximation. Using PE, two-dimensional (2-D) field values are computed for each sensor in the array for a set of possible source ranges, depths, and (N) bearings to form an N X2-D field model. Discrete estimates of the position of the source are obtained by applying MFP, with this range-dependent model providing field values at the sensors for possible source positions. Using simulated data, source localization in a noisy range-dependent environment is illustrated for several arrays. For the particular cases studied, a lower level of ambiguity was observed for range-dependent MFP than for a related range-independent problem. The use of range-dependent models in MFP should significantly improve array design and analysis of real data from many locations. PACS numbers: 43.30.Wi, 43.60.Gk. © 1990, Acoustical Society of America. All rights reserved.
引用
收藏
页码:1011 / 1019
页数:9
相关论文
共 12 条
[1]   MATCHED FIELD PROCESSING - SOURCE LOCALIZATION IN CORRELATED NOISE AS AN OPTIMUM PARAMETER-ESTIMATION PROBLEM [J].
BAGGEROER, AB ;
KUPERMAN, WA ;
SCHMIDT, H .
JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 1988, 83 (02) :571-587
[2]  
BUCKER H, 1976, J ACOUST SOC AM, V78, P164
[3]  
FIZELL RG, 1988, UNPUB NRL WORKSHOP A
[4]   MAXIMUM-LIKELIHOOD SIGNAL PROCESSING FOR A VERTICAL ARRAY [J].
HINICH, MJ .
JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 1973, 54 (02) :499-503
[5]   RANGE AND DEPTH ESTIMATION BY LINE ARRAYS IN SHALLOW-WATER [J].
KLEMM, R .
SIGNAL PROCESSING, 1981, 3 (04) :333-344
[6]  
OZARD JM, 1987, P IEEE PAC RIM C COM, P336
[7]  
OZARD JM, 1985, P WORKSHOP ACOUSTIC
[8]   AN APPROXIMATION TO THE 3-DIMENSIONAL PARABOLIC-EQUATION METHOD FOR ACOUSTIC PROPAGATION [J].
PERKINS, JS ;
BAER, RN .
JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 1982, 72 (02) :515-522
[9]  
PERKINS JS, 1988, J ACOUST SOC AM S1, V84, pS18
[10]   WIDE-ANGLE PARABOLIC EQUATION SOLUTIONS TO 2 RANGE-DEPENDENT BENCHMARK PROBLEMS [J].
THOMSON, DJ .
JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 1990, 87 (04) :1514-1520