1995
DOI: 10.1190/1.1443844
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Some analyses of 2-D median f-k filters

Abstract: Two‐dimensional median filters can be designed so that they have properties similar to f-k fan filters. This is done by using the coefficients of a truncated impulse response of an f-k filter as the weight coefficients for the weighted median process. The filter is called a median f-k filter and can be used to discriminate between events on the basis of apparent velocity. The filter appears suitable as a poststack coherency filter because it produces less distortion at wavefield terminations than conventional … Show more

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Cited by 34 publications
(8 citation statements)
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“…The median filter is a simple and effective method in signal processing that can suppress noise (especially spikes), especially in non-stationary signal processing. The method has been applied in seismic prospecting (Bednar 1983;Duncan and Beresford 1995). Based on the recent research, this filter can effectively separate the signal from noise, preserve detailed structure, and then reduce the random noise (Liu et al,2006;Huo et al,2012).…”
Section: Automatic Gain Control (Agc)mentioning
confidence: 99%
“…The median filter is a simple and effective method in signal processing that can suppress noise (especially spikes), especially in non-stationary signal processing. The method has been applied in seismic prospecting (Bednar 1983;Duncan and Beresford 1995). Based on the recent research, this filter can effectively separate the signal from noise, preserve detailed structure, and then reduce the random noise (Liu et al,2006;Huo et al,2012).…”
Section: Automatic Gain Control (Agc)mentioning
confidence: 99%
“…Stewart (1985) showed that F-K domain median filters can tremendously reduced noise in VSP data. Duncan and Beresford (1995) applied F-K median filtering to surface seismic data and obtained very good results.…”
Section: Introductionmentioning
confidence: 99%
“…파랑잡음과 같은 돌출값 형태로 존재하는 잡음을 제거하기 위해 주로 사용하는 방법으로 중앙값 필터(median filter)가 있 다. 중앙값 필터는 간단하지만 매우 효과적이며 (Bednar, 1983;Duncan and Beresford, 1995), 잡음의 특성에 따라 보다 복잡 한 형태의 중앙값 필터도 제시되고 있다 (Mi and Margrave, 2000;Liu et al, 2006). 불규칙 잡음을 제거하기 위한 다른 방 법으로는 비인과(noncausal) 예측필터를 이용한 잡음제거법 (Gulunay, 2000), 적응필터를 통한 잡음제거법 (Ristau and Moon, 2001), 복소 트레이스 분석(complex-trace analysis)을 통한 잡음제거법 (Karsli et al, 2006) Ma 경에 이르러 섭입이 중단된 것으로 알려져 있다 (Kim et al, 1995;Larter et al, 1997;Livermore et al, 2000).…”
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