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dc.contributor.authorNicolas, Philippe
dc.date.accessioned2018-10-11T14:05:54Z
dc.date.available2018-10-11T14:05:54Z
dc.date.issued1988/09
dc.identifier1681
dc.identifier.govdocSM-203
dc.identifier.urihttp://hdl.handle.net/20.500.12489/170
dc.description.abstractThis study is concerned with deconvolution methods applied to underwater propagation in shallow
dc.description.abstractwater, whereby the received signal is modelled as the convolution between the transmitted pulse and
dc.description.abstractthe medium impulse response. The aim of the method is to extract information on backscattering,
dc.description.abstracttravel time delays, boundary reflection and refraction from the received signal on a point receiver or an array for both seismic and active sonar data. Since experimental data are generally mixed phase, due in part to the multiple reflections (bottom and surface), the conventional linear filtering which assumes the minimum phase property, loses in efficacy. In order to handle this mixed phase characteristic of the data, we proceed in two steps. We first apply a homomorphic filter (complex
dc.description.abstractcepstrum) to deconvolve the wavelet. Then we deconvolve the medium impulse response by means of Wiener filter. The efficacy of the method is shown on both simulated and real data for explosive and active sonar data.
dc.format127 p. : ill. ; 115 fig.
dc.languageEnglish
dc.publisherNATO. SACLANTCEN
dc.relation.ispartofseriesADA200582
dc.subjectAcoustic propagation
dc.subjectShallow water
dc.subjectWavelets (Mathematics)
dc.titleDeconvolution by homomorphic and Wiener filtering
dc.typeScientific Memorandum (SM)


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