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The CompareOBJ RMS without translation or rotation is similar across subtests showing an inability to distinguish performance differences apparent from visual inspection of the evaluation maps, the normalized cross correlation scores, and the failure of F3F3 subtest at the 5cm tiling step. The CompareOBJ RMS without translation or rotation is similar across subtests showing an inability to distinguish performance differences apparent from visual inspection of the evaluation maps, the normalized cross correlation scores, and the failure of F3F3 subtest at the 5cm tiling step. The CompareOBJ RMS with optimal translation and rotation is little better at distinguishing performance with some decrease in RMS of the poor-performing F3F3 subtest when compared with the well-performing F3F1 and F3F2 subtests.
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The CompareOBJ RMS with optimal translation and rotation is little better at distinguishing performance with some decrease in RMS of the poor-performing F3F3 subtest when compared with the well-performing F3F1 and F3F2 subtests. CompareOBJ RMSs do not change with iteration.
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Again, there is very little difference in RESIDUALS RMS across the subtests. At the 10cm iteration steps, the RESIDUALS RMS decreases once GEOMETRY is performed, conversely at the 5cm iteration steps, the RESIDUALS RMS increases once GEOMETRY is performed. Again, there is very little difference in RESIDUALS RMS across the subtests. At the 10cm iteration steps, the RESIDUALS RMS decreases once GEOMETRY is performed, conversely at the 5cm iteration steps, the RESIDUALS RMS increases once GEOMETRY is performed. RESIDUALS RMSs do not change with iteration.

TestF3F Photometric Function Sensitivity Test Results

Definitions

CompareOBJ RMS:

The root mean square of the distance from each bigmap pixel/line location to the nearest facet of the truth OBJ.

RESIDUALS RMS

The root mean square residual error reported by RESIDUALS.

Key Findings

  • The Lommel-Seeliger Photometric Function subtests (F3F1 and F3F2) performed well with small differences in measures of accuracy and correlation.

  • The Clark and Tikir Photometric Function subtest (F3F3) performed priorly throughout testing, with pervasive degradation of the digital terrain with every processing step conducted. The subtest failed to complete the 5cm tiling processing step due to LITHOS' inability to correlate images and build a template.

  • CompareOBJ RMS with and without optimal translation and rotation shows an inability to distinguish between subtests which perform well and subtests which perform poorly. Indeed, there is no indication from the CompareOBJ RMS that the poorly performing F3F3 subtest failed to complete the 5cm tiling processing step.

  • There is also no indication of performance from an inspection of the RESIDUALS RMS.
  • The normalized cross correlation scores are clearly distinct for the well-performing and poor-performing subtests.

Results and Discussion

Results from testing the three photometric functions split into two groups characterized by differing digital terrain accuracy and model behavior. Subtests F3F1 and F3F2 (Lommel-Seeliger photometric function without the 2 and with the 2 respectively) performed well with minor differences in the measurements of accuracy, whereas subtest F3F3 (Clark and Tikir photometric function) performed poorly with pervasive degradation of the digital terrain with every processing step conducted. A detailed analysis of the behavior of F3F3 is reported here: Test F3F3 - Analysis.

CompareOBJ RMS

Three CompareOBJ RMS values for the final 5cm resolution 20m x 20m evaluation bigmap are presented for each subtest and each S/C position and camera pointing uncertainty:

  • The largest CompareOBJ RMS (approx. 65cm across subtests) is obtained by running CompareOBJ on the untranslated and unrotated evaluation model.
  • The second smallest CompareOBJ RMS (approx. 15cm across subtests) is obtained by running CompareOBJ with its optimal translation and rotation option.
  • The smallest CompareOBJ RMS (approx. 9cm across subtests) is obtained by manually translating the evaluation model and searching for a local CompareOBJ RMS minimum.

The CompareOBJ optimal translation routine is not optimized for the evaluation model scale (5cm pix/line resolution). Manual translations of the bigmap were therefore conducted in an attempt to find a minimum CompareOBJ RMS. The manually translated evaluation models gave the smallest CompareOBJ RMSs.

The CompareOBJ RMS without translation or rotation is similar across subtests showing an inability to distinguish performance differences apparent from visual inspection of the evaluation maps, the normalized cross correlation scores, and the failure of F3F3 subtest at the 5cm tiling step. The CompareOBJ RMS with optimal translation and rotation is little better at distinguishing performance with some decrease in RMS of the poor-performing F3F3 subtest when compared with the well-performing F3F1 and F3F2 subtests.

CompareOBJ RMSs do not change with iteration.

CompareOBJ_resized60pct.png

Normalized Cross Correlation Scores

The evaluation maps were compared with a truth map via a cross-correlation routine which derives a correlation score. As a guide the following scores show perfect and excellent correlations:

  • A map cross-correlated with itself will give a correlation score of approx. 1.0;
  • Different sized maps sampled from the same truth (for example a 1,100 x 1,100 5cm sample map and a 1,000 x 1,000 5cm sample map) give a correlation score of approx. 0.8.

There is very little difference between the normalized cross correlation scores for the Lommel-Seeliger Photometric Function subtests (F3F1 and F3F2), both exhibiting very good correlation between the evaluation map and the truth map. The data however shows a poor correlation between the evaluation map and the truth map for the Clark and Tikir Photometric Function subtest (F3F3).

normCrossCor_resized6-pct.png

Correlation Scores:

Correlation Score

Processing Step

F3F1 (Lommel-Seeliger without the 2)

F3F2 (Lommel-Seeliger with the 2)

F3F3 (Clark and Tikir)

20cm Iteration 00

0.6141

0.6133

0.4572

10cm Iteration 00 (post Geometry)

0.7143

0.7168

0.4506

5cm Iteration 00 (post Geometry)

0.7679

0.7756

5cm Iteration 10

0.7839

0.7564

5cm Iteration 20

0.7872

0.7884

RESIDUALS RMS

Again, there is very little difference in RESIDUALS RMS across the subtests. At the 10cm iteration steps, the RESIDUALS RMS decreases once GEOMETRY is performed, conversely at the 5cm iteration steps, the RESIDUALS RMS increases once GEOMETRY is performed. RESIDUALS RMSs do not change with iteration.

residualRMS_resized60pct.png

RESIDUALS RMSs:

RESIDUALS RMS (cm)

Processing Step

F3F1 (Lommel-Seeliger without the 2)

F3F2 (Lommel-Seeliger with the 2)

F3F3 (Clark and Tikir)

20cm Iteration 00

42.5852

42.6027

42.6358

10cm Iteration 00 (pre Geometry)

42.3146

42.3362

42.4303

10cm Iteration 00 (post Geometry)

41.3606

41.3900

41.4881

5cm Tiling (Incomplete)

41.0550

5cm Iteration 00 (pre Geometry)

40.8840

40.8434

5cm Iteration 00 (post Geometry)

41.6120

41.4276

5cm Iteration 20

41.6355

41.4529

TestF3F - Results (last edited 2016-05-10 15:57:15 by DianeLambert)