Using Photogrammetry to Generate a DEM and Orthophoto

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Using Photogrammetry to Generate a DEM and Orthophoto Prepared by: Keith Blonquist For: CEE

Using Photogrammetry to Generate a DEM and Orthophoto Prepared by: Keith Blonquist For: CEE 6440

What is photogrammetry? **Photogrammetry is the science of using images to obtain information about

What is photogrammetry? **Photogrammetry is the science of using images to obtain information about physical objects **Geometrical aspects of photogrammetry (recovery of 3 D geometry) What is photogrammetry used for? **Photogrammetry is used extensively to collect data for GIS databases **Photogrammetry involves aerial images, satellite images, etc… **Most GIS databases contain data-sets that were collected using photogrammetry What does this presentation cover? **Generation of a various DEMs and an orthophoto from aerial images **This will be demonstrated with both a synthetic and actual data-set

Principles of photogrammetry Perspective projection: from 3 D to 2 D Collinearity equations: express

Principles of photogrammetry Perspective projection: from 3 D to 2 D Collinearity equations: express 2 D image coordinates (x, y) as a function of the 3 D coordinates (X, Y, Z) and camera orientations Multiple images: a point must be visible in 2 separate images in order to find its 3 D coordinate Bundle Triangulation (based on collinearity equations) simultaneously solves for camera orientations and (X, Y, Z) coordinates of target points from image coordinates (x, y) of point correspondences

Synthetic Data-set Synthetic terrain Synthetic images Point correspondences are corresponding points located in several

Synthetic Data-set Synthetic terrain Synthetic images Point correspondences are corresponding points located in several images

Resulting 3 D points from Bundle Triangulation (in an arbitrary coordinate system) Using ground

Resulting 3 D points from Bundle Triangulation (in an arbitrary coordinate system) Using ground control points to orient model to known coordinate system Ground Control points are points for which the (X, Y, Z) coordinates are known in the desired coordinate system

Import 3 D points and polygons to Arc. GIS Points interpolated to TIN (points

Import 3 D points and polygons to Arc. GIS Points interpolated to TIN (points on tops of house were clipped out) Triangulation done by Delaunay triangulation—you can specify break lines if you wish TIN converted to raster

Elevation Interpolations Kriging Inverse Distance Weighting Splines (points on tops of houses were clipped

Elevation Interpolations Kriging Inverse Distance Weighting Splines (points on tops of houses were clipped out)

Orthophoto vs. Actual Image Orthophotos are a result of parallel projection Actual images are

Orthophoto vs. Actual Image Orthophotos are a result of parallel projection Actual images are a result of perspective projection Actual image vs. Orthophoto

Actual Dataset Images taken with a Wild RC 30 aerial camera. Krawietz Aerial Photography,

Actual Dataset Images taken with a Wild RC 30 aerial camera. Krawietz Aerial Photography, San Antonio, TX

Selection of Point Correspondences ***This collection of point correspondences is fairly sparse—so the resulting

Selection of Point Correspondences ***This collection of point correspondences is fairly sparse—so the resulting DEMs will not be as accurate as possible. More accurate models result from more dense point collection. In practice, automatic point correlation or use of stereo plotters can be used to more densely collect points.

Resulting points 3 D point cloud from Bundle Triangulation in arbitrary coordinate system Orientation

Resulting points 3 D point cloud from Bundle Triangulation in arbitrary coordinate system Orientation from ground control points Coordinates of control points in North American Datum 1983, Texas State Plane Coordinate System, South Central Zone North American Vertical Datum of 1988 in U. S. Survey Feet ID 1001 1002 1003 1004 X 2148855. 267 2147642. 219 2149799. 024 2148318. 001 Y 13750393. 210 13748882. 528 13749852. 479 13748247. 835 Z 781. 523 760. 457 746. 416 731. 077

Precision of Solution: **Bundle Triangulation Algorithm gives error estimates of points in 3 D

Precision of Solution: **Bundle Triangulation Algorithm gives error estimates of points in 3 D space **For these two images the 1 -sigma error in 3 D space was 0. 43 ft (13 cm) **This means that there is a 68% probability that the calculated points are within 0. 43 ft (13 cm) of the actual points, and a 95% probability that the calculated points are within 0. 86 ft (26 cm) of the actual points **A higher number of points can increase this precision (more accurate camera positions are calculated) **More accurate camera models can also provide higher precision (these calculations did not involve corrections for lens distortion) **RMSE for transform to Texas State Plane Coordinate System = 0. 73 ft (22 cm)

Import point and polygon files to Arc. GIS One point file, one polyline file

Import point and polygon files to Arc. GIS One point file, one polyline file (break lines) and one polygon file (bridge)

Generation of TIN and Raster

Generation of TIN and Raster

Splines IDW Kriging

Splines IDW Kriging

Summary: **Photogrammetry can be used to generate accurate DEMs and Orthophotos **Accuracy and detail

Summary: **Photogrammetry can be used to generate accurate DEMs and Orthophotos **Accuracy and detail of models is highly dependent upon the number of point correspondences that are chosen **Some features (houses, bridges) can be problematic Work still to be completed: **Still need to generate an orthophoto from the actual images

Questions?

Questions?