Seismic Scanning Tunneling Macroscope Gerard T. Schuster, Sherif M. Hanafy, and Yunsong Huang.
Transcript of Seismic Scanning Tunneling Macroscope Gerard T. Schuster, Sherif M. Hanafy, and Yunsong Huang.
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Seismic Scanning Tunneling Macroscope
Gerard T. Schuster, Sherif M. Hanafy,
and Yunsong Huang
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Outline
• Introduction• Motivation. Get super resolution by TRM• Method. Time Reversal Mirrors (TRM)• Field Test. Qademah Site• Conclusions
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Outline
• Introduction• Motivation. Get super resolution by TRM• Method. Time Reversal Mirrors (TRM)• Field Test. Qademah Site• Conclusions
![Page 4: Seismic Scanning Tunneling Macroscope Gerard T. Schuster, Sherif M. Hanafy, and Yunsong Huang.](https://reader036.fdocuments.net/reader036/viewer/2022062321/56649e795503460f94b78699/html5/thumbnails/4.jpg)
Resolution
Z
Super Resolution ?
L
Δx
Dep
th
Δx
Rayleigh Resolution:∆ 𝑥=𝜆 𝑧2𝐿
∆ 𝑥<𝜆2
Abbe Resolution: ∆ 𝑥=𝜆2
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Outline
• Introduction• Motivation. Get super resolution by TRM• Method. Time Reversal Mirrors (TRM)• Field Test. Qademah Site• Conclusions
![Page 6: Seismic Scanning Tunneling Macroscope Gerard T. Schuster, Sherif M. Hanafy, and Yunsong Huang.](https://reader036.fdocuments.net/reader036/viewer/2022062321/56649e795503460f94b78699/html5/thumbnails/6.jpg)
MotivationMotivation: Achieve super resolution
IBM, 1986, Scanning Tunneling Microscope
Problem: Source and receiver need to be in the near-field
Solution: Use scatterer points
IBMSample
Key Idea: slight changes in sample topography lead to enormous changes in Amps, as long as stylus is within l/2 of surface
Scanning paths IBM
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Outline
• Introduction• Motivation. Get super resolution by TRM• Method. Time Reversal Mirrors (TRM)• Field Test. Qademah Site• Conclusions
![Page 8: Seismic Scanning Tunneling Macroscope Gerard T. Schuster, Sherif M. Hanafy, and Yunsong Huang.](https://reader036.fdocuments.net/reader036/viewer/2022062321/56649e795503460f94b78699/html5/thumbnails/8.jpg)
Time Reversal Mirrors (TRM)
𝒔 ′ImagePlane
𝒔𝒐
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Time Reversal Mirrors (TRM)
𝑮(𝒈∨𝒔𝒐 )
Migration Formula
𝒎 (𝒔′ )=∑𝒈
𝑮∗(𝒈∨𝒔′ )𝑮(𝒈∨𝒔𝒐 )
𝒔 ′ImagePlane 𝒔𝒐
MeasuredData
MeasuredData
𝒔 ′
CalculatedData
TRM Profile
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Point Scatterer
𝑮(𝒈∨𝒔𝒐 )
𝒎 (𝒔′ )=∫−𝝎
𝝎
∫−𝑳
𝑳
𝑮 (𝒔𝒐|𝒔 )𝑮 (𝒈|𝒔𝒐 )𝑮∗ (𝒔𝒐|𝒔 ′ )𝑮∗ (𝒈|𝒔𝒐 )𝒅𝒈𝒅𝝎
𝒔 ′ImagePlane
𝒔𝒐
𝒔
𝑮(𝒔𝒐∨𝒔)
Target Location Trial Location
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Point Scatterer𝒎 (𝒔′ )=∫
−𝝎
𝝎
∫−𝑳
𝑳
𝑮 (𝒔𝒐|𝒔 )𝑮 (𝒈|𝒔𝒐 )𝑮∗ (𝒔𝒐|𝒔 ′ )𝑮∗ (𝒈|𝒔𝒐 )𝒅𝒈𝒅𝝎
𝑮 ( 𝒙|𝒙′ )= 𝒆𝒊𝝎|𝒙−𝒙′|/𝒄
¿ 𝒙−𝒙 ′∨¿¿
𝒎 (𝒔′ )=∫−𝝎
𝝎𝒆𝒊 𝝎(|𝒔−𝒔𝒐
❑|−|𝒔 ′−𝒔𝒐❑|)/𝒄
(|𝒔−𝒔𝒐❑||𝒔 ′−𝒔𝒐
❑|)𝒅𝝎∫
−𝑳
𝑳𝟏
¿𝒈−𝒔𝒐¿𝟐 𝒅𝒈
𝒎 (𝒔′ )=𝒔𝒊𝒏 ¿¿
𝒎 (𝒔′ )=𝑨 .𝑩
0.2 0.7S’
|s-s0| ~ l
S’0.2 0.7
|s-s0| ~ l/40
Near-field: super-resolution Far-field: Rayleigh resolution
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TRM Profile
1. Near Field Case, |s-s0| << l
𝑶𝒏𝒍𝒚 𝑩 𝑶𝒏𝒍𝒚 𝑨 𝒎 (𝒔′ )=𝑨 .𝑩
2. Far Field Case, |s-s0| = l
𝑶𝒏𝒍𝒚 𝑩 𝑶𝒏𝒍𝒚 𝑨 𝒎 (𝒔′ )=𝑨 .𝑩
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Outline
• Introduction• Motivation. Get super resolution by TRM• Method. Time Reversal Mirrors (TRM)• Field Test. Qademah Site• Conclusions
![Page 14: Seismic Scanning Tunneling Macroscope Gerard T. Schuster, Sherif M. Hanafy, and Yunsong Huang.](https://reader036.fdocuments.net/reader036/viewer/2022062321/56649e795503460f94b78699/html5/thumbnails/14.jpg)
Field Test
X
t
SET 1: Raw Data
X
t
SET 2: Raw Data + Scat.
X
t
SET 3: Scattered Data
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scatterer
24 geophones / line
Rec. Line 1
Rec. Line 2
Rec. Line 3
Rec. Line 4
Rec. Line 5
0.5 m
0.5 m
0.2 m
1 m
1 m
1 m
5 m
10 m
0.2 m 24 sources
Rec. Line
Experimental Setup
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Site Photos
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TRM Profiles
Using SET 3 CSGs
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TRM Profiles
Before vs. After Scatterer
SET 3
SET 1
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TRM Profiles
Bandpass test
SET 3
SET 1
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Outline
• Introduction• Motivation. Get super resolution by TRM• Method. Time Reversal Mirrors (TRM)• Field Test. Qademah Site• Conclusions
![Page 21: Seismic Scanning Tunneling Macroscope Gerard T. Schuster, Sherif M. Hanafy, and Yunsong Huang.](https://reader036.fdocuments.net/reader036/viewer/2022062321/56649e795503460f94b78699/html5/thumbnails/21.jpg)
Conclusions
• TRM profiles have the shape of a sink curve if no scatterer in the near-field of the shot point
• TRM profiles have the shape of a spike if scatterer exists in the near-field of the shot point
• Field data shows that super resolution can be achieved if scatter points exists in the source near field
0.2 0.7S’
|s-s0| ~ l
S’0.2 0.7
|s-s0| ~ l/40
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Points for future research
• What if scatter points are at the far field of both sources and receivers?
• Can we increase the resolution of migration images?
• Can we use SSP data?
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Thank You
Questions?