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mathematical morphological filter

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Journal Article
Journal: Geophysics
Published: 11 March 2021
Geophysics (2021) 86 (3): S185–S196.
... a mathematical morphological filter (MMF). In a common image gather, reflections have an evident energy band associated with the Fresnel zone and stationary point, whereas diffractions can be observed in a wide illumination direction and therefore have no energy band. Based on these phenomena, we analyze...
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Journal Article
Journal: Geophysics
Published: 29 November 2017
Geophysics (2018) 83 (1): V11–V25.
... that describes the regional shape of seismic waveforms. The attenuation of random noise is achieved by removing the energy in the smaller morphological scales. We call our method planar mathematical morphological filtering (PMMF). We analyze the relationship between the performance of PMMF and its input...
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Journal Article
Journal: Geophysics
Published: 11 September 2017
Geophysics (2017) 82 (6): V369–V384.
... in the shape of seismic waves, and thus, introduce mathematical morphological filtering (MMF) into coherent noise attenuation. The morphological operation is calculated in the trace direction of a rotating coordinate system. This rotating coordinate system is along the direction of the trajectory of coherent...
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Journal Article
Published: 24 February 2025
Bulletin of the Seismological Society of America (2025)
... the same frequency band, the latter cannot be filtered out without infringing on the former. We implemented a noise suppression approach based on the mathematical morphology theorem. The method involves compound operations of dilation and erosion using structuring elements of varying lengths and decomposes...
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Series: Geological Society, London, Special Publications
Published: 01 January 2010
DOI: 10.1144/SP345.5
EISBN: 9781862395930
... for the editing process of LIDAR (Airborne Light Detection and Ranging) data. The major concern with this technique is to discriminate the ground points from the off-terrain points (such as trees, buildings and vehicles). The non-ground points can be removed using mathematical morphology filters. This technique...
Journal Article
Journal: Geophysics
Published: 19 December 2024
Geophysics (2025) 90 (1): D27–D45.
... multiple reflections, as well as interference from the primary zero-order antisymmetric Lamb wave (A 0 ). We develop a two-step method to enhance and accurately pick the TIE arrivals. We first use mathematical morphological filtering with a neural network framework to mitigate the influence of A 0...
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Journal Article
Journal: Geophysics
Published: 08 April 2021
Geophysics (2021) 86 (3): E185–E198.
... with a length of one period) from the detrended signal and recover the CSEM signal with high accuracy. We determine the performance of the SISC by comparing it with three other promising signal processing methods, such as the mathematic morphology filtering, soft-threshold wavelet filtering, and K-singular...
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Image
(a) Construction of noisy waveforms of different SNRs: (i) signal seismogram and (ii) noise waveform (see Table 1 for information on the waveforms). The summation of the waveforms displayed in (i) and (ii) results in the noisy seismogram plotted in (iii). For the noisy waveform shown in (iv), the noise seismogram was scaled by a factor of 4 before the summation. The vertical line in each plot indicates the segments used for cross‐correlation and estimation of amplitude distortion. The SNR, correlation coefficient (CC), and SDR values for each noisy waveform are indicated. (b) SNR gain as a function of input SNR for mathematical morphological filtering (MMF) (squares), acausal frequency filtering (FF) (circles), and causal FF (triangles). (c) The same as in panel (b), but for the CC obtained from cross‐correlation with the signal waveform shown in panel (a)(i). (d) The same as in panel (b), but for SDR. The dashed horizontal line indicates the SDR value of 5 dB. (e) The same as in panel (b) but for phase change. Data points for MMF are all at 0° phase shift and overlap with those for zero‐phase FF.
Published: 24 February 2025
gain as a function of input SNR for mathematical morphological filtering (MMF) (squares), acausal frequency filtering (FF) (circles), and causal FF (triangles). (c) The same as in panel (b), but for the CC obtained from cross‐correlation with the signal waveform shown in panel (a)(i). (d) The same
Journal Article
Journal: Geophysics
Published: 29 January 2024
Geophysics (2024) 89 (2): G1–G12.
..., and filter them using the tools of shape analysis and mathematical morphology. We also illustrate its usefulness in quantitative interpretation by deriving a formula for estimating the depths of magnetic thin dikes and infinite steps. Our outcomes are also corroborated by the observation of outcrops found...
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Journal Article
Journal: Geophysics
Published: 10 January 2025
Geophysics (2025) 90 (2): V67–V81.
... of the method. In recent years, mathematical morphology ( Matheron, 1975 ; Serra, 1982 ) is increasingly being applied in the field of seismic exploration, and its advantage lies in its ability to achieve different filtering purposes by changing structural elements (SE). Mathematical morphology...
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Image
Application of shape analysis and mathematical morphology tools to the data in Figure 7d. (a) Labeling of the objects (anomalies) by their orientation: the red ones are 0° or 90° oriented, whereas the blue ones have any other angle. (b) Filtering of the 0°- and or 90°-oriented objects. (c) Application of the top-hat filter of the image in (b). (d) Skeletonization of the image in (c). The blue lines correspond to the dikes previously mapped in a geologic survey.
Published: 29 January 2024
Figure 8. Application of shape analysis and mathematical morphology tools to the data in Figure  7d . (a) Labeling of the objects (anomalies) by their orientation: the red ones are 0° or 90° oriented, whereas the blue ones have any other angle. (b) Filtering of the 0°- and or 90°-oriented objects
Journal Article
Journal: Geophysics
Published: 04 April 2016
Geophysics (2016) 81 (3): V159–V167.
.... Conventional signal analysis techniques, such as band-pass filters, have their limitation in microseismic data processing when the useful signals and noise share the same frequency band. We have developed a novel method to suppress low-frequency noise in microseismic data based on mathematical morphology...
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Image
Application of shape analysis and mathematical morphology tools to the data in Figure 5d. (a) Labeling of the objects (anomalies) by their orientation: the red ones are 0° or 90° oriented, whereas the blue ones have any other angle. Noise and artifacts due to the interpolation process are commonly generated in 0° or 90° directions, particularly when second-order methods are used. (b) Filtering of the 0°- and or 90°-oriented objects. Note that most of the noise was removed, along with the 90° spurious magnetic anomaly. (c) Application of the top-hat filter which removes thin connections between the objects. (d) Skeletonization of the image in (c). The black lines represent the axis of the dikes.
Published: 29 January 2024
Figure 6. Application of shape analysis and mathematical morphology tools to the data in Figure  5d . (a) Labeling of the objects (anomalies) by their orientation: the red ones are 0° or 90° oriented, whereas the blue ones have any other angle. Noise and artifacts due to the interpolation process
Image
Filtered ERS-1 Single Aperture Radar (SAR) and total field aeromagnetic data for the northern part of the study area. Lineaments were extracted from each using a mathematical morphological technique (Schetselaar and McDonough 1996); (a) integrated results of extracted north–south-trending linear features applied on ERS-1 SAR and total field magnetic data. Magnetic lineaments (peaks and valleys) are shown as bold white lines. ERS-1 SAR lineaments were extracted from east facing scarps and are shown as thin black lines; (b) resultant image integrated with moving average map of mylonite foliation data. Dashed line gives outline of the magnetic low of the main strand of the Charles Lake shear zone. See Fig. 5 for location.
Published: 24 October 2000
Fig. 6. Filtered ERS-1 Single Aperture Radar (SAR) and total field aeromagnetic data for the northern part of the study area. Lineaments were extracted from each using a mathematical morphological technique ( Schetselaar and McDonough 1996 ); ( a ) integrated results of extracted north–south
Journal Article
Journal: Interpretation
Published: 15 June 2021
Interpretation (2021) 9 (3): T623–T635.
.../10.11743/ogg20180101 . Huang W. L. Wang R. Q. Zhang D. , 2017 , Mathematical morphological filtering for linear noise attenuation of seismic data : Geophysics , 82 , no.  6 , V369 – V384 , doi: http://dx.doi.org/10.1190/geo2016-0580.1 . GPYSA7 0016-8033 Keeton G. I...
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Journal Article
Journal: Geophysics
Published: 10 April 2019
Geophysics (2019) 84 (3): V207–V218.
... other Radon transforms, this method is computationally efficient due to the parabolic approximation, hereas the main research work and contribution of this study are signal detection instead of noise suppression. A novel filtering approach based on mathematical morphology has been developed ( Li et al...
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Journal Article
Journal: Geophysics
Published: 19 March 2021
Geophysics (2021) 86 (3): W21–W30.
... mathematical morphological filtering : Geophysical Journal International , 222 , 1728 – 1749 , doi: http://dx.doi.org/10.1093/gji/ggaa185 . GJINEA 0956-540X Li H. Wang R. Cao S. Chen Y. Huang W. , 2016 , A method for low-frequency noise suppression based on mathematical...
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Journal Article
Journal: Geophysics
Published: 22 February 2021
Geophysics (2021) 86 (2): V143–V152.
... components from every frequency slice in the f-x-y domain. A similar method is multichannel singular spectrum analysis proposed by Oropeza and Sacchi (2011) . Mathematical morphological filtering ( Huang et al., 2017 ) and signal-and-noise orthogonalization ( Chen and Fomel, 2015 ) are also two important...
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Journal Article
Journal: Geophysics
Published: 10 February 2022
Geophysics (2022) 87 (2): V143–V154.
... using the mathematical morphology (MM) character correlation of the time-frequency spectrum. The character in all hits of an AE event can be extracted from time-frequency spectra based on the theory of MM. Through synthetic and real data experiments, we determined that this method accurately identifies...
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Journal Article
Journal: Geophysics
Published: 16 January 2023
Geophysics (2023) 88 (1): WA361–WA375.
... Li G. Xiao X. Tang J. Li J. Zhu H. Zhou C. Yan F. , 2017 , Near-source noise suppression of AMT by compressive sensing and mathematical morphology filtering : Applied Geophysics , 14 , 581 – 589 , doi: http://dx.doi.org/10.1007/s11770-017-0645-6 . Li H...
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