|
Function
|
piece - invariant
| | | |
piece - linear
| | | |
piece-quadratic
| | | |
|
Number of signals
|
64
| |
128
| |
64
| |
128
| |
64
| |
128
| |
№
| |
Ks
|
Nk
%
|
Ks
|
Nk
%
|
Ks
|
Nk
%
|
Ks
|
Nk
%
|
s
|
Nk
%
|
Ks
|
Nk
%
|
1.
|
Y= e x
|
1
|
38
|
1
|
45
|
1.7
|
65.3
|
4.1
|
5.7
|
16
|
96
|
43
|
99.2
|
2.
|
Y=e 2 x
COS (4x)
|
1
|
28
|
1
|
33
|
1.6
|
47.2
|
2.8
|
65.1
|
11
|
7 0
|
9
|
87.3
|
3.
|
th (x)
|
1
|
35
|
1
|
42
|
1.1
|
67
|
2.3
|
73
|
13
|
92
|
16
|
94.5
|
From experience received in the table results [0; 1] into 64, 128 pieces separate received values to the function when we put harvest has been values .
CALCULATION OF SPECTRAL COEFFICIENTS OF GEOPHYSICAL SIGNALS USING IMPROVED HAAR BASES.
|
Function
|
piece - invariant
| | | |
piece - linear
| | | |
piece-quadratic
| | | |
|
Number of
signals
|
64
| |
128
| |
64
| |
128
| |
64
| |
128
| |
№
| | | | | | | | | | | | | | | |
Ks
|
Nk
%
|
Ks
|
Nk
%
|
Ks
|
Nk
%
|
Ks
|
Nk
%
|
Ks
|
Nk
%
|
Ks
|
Nk
%
|
1
|
X B
|
1.7
|
46.5
|
2.6
|
61
|
2.7
|
63.4
|
3.2
|
68.5
|
3.7
|
73.4
|
4.7
|
78.5
|
2
|
MX B
|
1.8
|
47.6
|
2.6
|
62.3
|
2.9
|
65.5
|
3.36
|
0.1
|
5.8
|
82.8
|
6.4
|
85.1
|
The above table shows the results of calculating the spectral coefficients of geophysical signals based on the XB - Haar bases. MXB – Results from Improving Haar Databases Based on Machine Learning.
CONCLUSION CONCLUSION
Signals spectral coefficients in the calculation Haar piece-invariant , piece- linear and piece-quadratic bases analysis done. Haar bases convenience coefficients count for fast algorithms existence. But many practical issues in solving this bases method accuracy enough not Haar piece-polynomial bases teaching the way with accuracy increase possible analysis done. Analysis in the process Haar piece-quadratic bases choose received and 64, 128 values for calculations implemented . Based on Haar bases in Table 1 received results . In Table 2, Haar bases from improvement harvest done results . To tables attention giving if we In Table 1, y = e x function out of 128 values for when used zero coefficients are 88.2%. In Table 2, the function y=e x is achieving 99.2% when using 128 values. In table 4, the spectral coefficients of geophysical signals were calculated and increased by 78.5% - 85.1%. It can be seen that the accuracy of the values obtained as a result of model improvement is high.
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