a.l Regular grid:
In order to use off-line Composite Sampling,
terrain relief was represented by a dense regular
grid, with a grid spacing of 25 m.
a.2 Sampled information:
The Z-information contained 1601 points in vector
form, sampled selectively, which are arranged in
tree subsets, namely;
L-set 1
I-set 2
I-set 3
The terrain relief was represented by 16000 points
which are arranged in a regular grid forming 250
(25x10) patches of 8x8 points each.
a.3 Preprocessing
a.3.1 E-sets
I-sets were mapped into the grid domain. The
rasterised format I-sets were then segmented into
44 overlapping patches of 33%33 points each.
a.3.2 Regular grid
The regular grid consisting of 250 patches (of 8x8
points each) was segmented into 44 overlapping
patches of 33x33 points each.
b. Progressive and composite sampling, TEST 1 : PS
Input:
- Regular grid DTM consisting of 44 overlapping
patches of 33x33 points each.
- Threshold (for second differences)
Th - 10.0 m (S - 1/16)
Maximum height difference AH in the test
area = 155.214 m max
| zest CASE| S = | VARIANT | G |HATER | E 4
TEST 1 | 1/16 | PS |2.0 % [12.0 % | 35 %
Table 2: Performance measures for PS
TEST 2 : VARIANT-1; CS(1)
Input:
- Same as previous test +I-set 1
TEST case | S
| TEST 2
Table 3: Performance measures for CS(1)
TEST 3: VARIANT-2; CS(2)
Input:
- Same as previous test +Z-set 2
TEST CASE| S = |vaRTANT | = [MAKER | E
| TEST 3 | 1/16 | CS(2) [1.9 % 5.0 % 29 7
Table 4: Performance measures for CS(2)
TEST 4: VARIANT-3; CS(3)
Input:
- Same as previous test +Z-set 3
TEST CASE| $ = | VARIANT
ES 4 | 1/16 | CS(3)
Table 5: Performance measures for CS(3)
C. Performance estimates for progressive and
composite sampling
84
PATCH |VARIANT| © c |MAXER | PS
% OF Z PTS
Li [CS(3), [0.832 (1.8 % | 8.30 [3434
to (CS(2) {0.86 |1.9 z | 8.30 |3404
11,4 |CS(1) |0.89 |2.0 x | 8.30 |3733
PS 0.91 [2.0 x |19.65 |3997
Table 6: performance estimates for progressive and
composite sampling
CS(3) = I-set contains all the break lines vhich
fulfil the requirement of rule base.
CS(2) = E-set contains all the previous break
lines, except the break lines joining the
peaks.
CS(1) = E-set contains only Main break lines vhich
are at the same time peripheral lines of
anomalous regions.
In order to reflect the role of £ information in
the sampling, results of different tests were
compared.
TEST
CS(3)
versus 1/16
PS
CS(2)
versus
PS
S R
o
R
max
| 11 | 2.37
1/16 | 06 | 2.37
Table 7: Performance estimation of different
variants of CS with respect to PS
j-
1.
CS(1)
1
versus 1/16
PS
.02 2.37
In conclusion we can state, by using the break
lines and break points which fulfil the
specifications of the rule base in CS(3), .that
apart from a grate improvement in the accuracy of
the skeleton information, the overall accuracy and
overall efficiency are also improved
significantly, compared to PS
(Rg = 11% and Rp = 17% ).
When omitting the peaks and the auxiliary lines
joining these peaks, the gain in overall accuracy
is reduced by 5X and overall efficiency did not
changed (compared to CS(3)).
When omitting the break lines and break points
which fulfil the specifications of the rule base,
and by using only the main break. lines, the gain
in the overall accuracy is reduced by 9% and the
gain in overall efficiency is improved by 11%
(compared to CS(3)).
Fig. 10a: Contour map, Haifa
4.1.2 Bonnieux region This model is partly
covered by flat, and partly by accidental terrain.
This justifies perfectly the use of optimum
sampling Aerial photos were 23 + 23 cm, Scale -
1/15.000, c - 150 mm Camera type = Wild RC 10, the
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