A SELF-ADJUSTIVE GEOMETRIC CORRECTION METHOD FOR SERIOUSLY OBLIQUE AERO IMAGE - PowerPoint PPT Presentation

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A SELF-ADJUSTIVE GEOMETRIC CORRECTION METHOD FOR SERIOUSLY OBLIQUE AERO IMAGE

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Relief-projection error is more complex with a curvature terrain. ... by relief via Digital Elevation Model Ternary quadratic ... – PowerPoint PPT presentation

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Title: A SELF-ADJUSTIVE GEOMETRIC CORRECTION METHOD FOR SERIOUSLY OBLIQUE AERO IMAGE


1
A SELF-ADJUSTIVE GEOMETRIC CORRECTION METHOD FOR
SERIOUSLY OBLIQUE AERO IMAGE
  • IGARSS 2011 Vancouver, 24-29 July

Chunyuan Wang, Ye Zhang, Pigang Liu, Qi Xu,
Yanfeng Gu from Harbin Institute of Technology,
China
2
Content
Motivation
Analysis of the Projection Errors
Method System
Experiments Results
Conclusion
3
Motivation
  • Geometric Correction
  • Importance
  • Important preprocessing of remote sensing image
    processing and applications
  • Special Situation
  • Image taken in a large angle
  • Two Important Problems
  • Projection errors caused by
  • curvature of the earth relief

4
Content
Motivation
Analysis of the Projection Errors
Method System
Experiments Results
Conclusions
5
Analysis of the Projection Errors
  • Projection errors caused by relief
  • Linear displacement between image points
  • aa image point displacement caused by relief
  • f the focal length of the sensor
  • h the relief height
  • H imaging height.

6
Analysis of the Projection Errors
  • Projection errors caused by curvature of the
    earth

Projection errors caused by the curvature of
the earth increase with the increasing view
angles
7
Content
Starting point
Analysis of the Projection Errors
Method System
Experiments Results
Conclusions
8
Method System
  • Polynomial correction model
  • A fitting method using control points.
  • The quadratic term effective correct projection
    errors caused
  • by the
    curvature of the earth
  • The third dimension effective correct projection
    errors caused
  • by relief via
    Digital Elevation Model
  • Ternary quadratic polynomial

(for i,j,k0,1,2)
9
Method System
  • In practice, only depending on ternary quadratic
    polynomial to
  • correct projection errors caused by both
    curvature of the earth
  • and relief, the correction error is relatively
    large.
  • Relief-projection error is more complex with a
    curvature terrain.
  • The adjustable ternary quadratic polynomial
  • Based on the generated characteristics of
    projection errors,
  • suppose y direction is the direction of large
    view angle, the
  • improved polynomial model is

(for i,j,k0,1,2)
10
Method System
  • Polynomial correction process with
    self-adjustable model

11
Content
Starting point
Analysis of the Projection Errors
Method System
Experiments Results
Conclusions
12
Experiment
  • Dataset gather from our simulation imaging
    system
  • Imaging in the curvature surface on our earth
    model with
  • large view angles.
  • The control points and test points in all the
    experiments have
  • the same quantity and quality.
  • Two criterions
  • Root mean square error (RMSE)
    correction accuracy.
  • Location errors of high objects (LER)
  • recovery accuracy of the roof location.

13
Experiment 1
  • Correction of curvature -projection error

80 degrees distorted image Quadratic
polynomial Affine correction The accuracy of
correction (/pixels)
14
Experiment 2
  • 2. Correction based on the self-adjustable model

Reference image Ternary quadratic
polynomial
65distorted image
Ternary cubic polynomial Adjustable model
15
Experiment 2
  • 2. Correction based on the self-adjustable model

16
Conclusion
  • For correcting the seriously distorted
    image, the new self-adjustable ternary quadratic
    polynomial model alleviates the seriously
    distortions problem caused by relief and earth
    curvature and recovers the height objects
    location better. It is experimentally
    demonstrated that self-adjustable polynomial
    model outperforms the conventional models and is
    effective for the seriously distorted image
    acquired in large view angles.

17
Thank You
  • Email cyuanw_at_163.com
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