For some small networks, the number of stations is too small to make a fault plane solution using polarities from a single event and even using amplitudes, there might not be enough data. Under the assumption that the underlying stress field will generate events with similar fault plane solutions, a group of events can be used together to make one fault plane solution which will represent an average of the supposedly similar solutions. The advantage of using several events with different azimuths and angles of incidence is that the observations will be well spread out on the focal sphere. The four fault plane solution programs in SEISAN can all be used to make a composite solution and both polarities and amplitudes can be used. The procedure is similar for all programs:
- | FOCMEC: Run with command 'focmec'. |
- | FPFIT. Run with command 'fptfit'. |
- | HASH: Run with command 'hash_seisan'. |
- | PINV: Run with command 'pinv'. |
Plot the composite fault plane solution: The solution can be plotted with command 'focmec o'. Only polarities will be plotted. The solution can also be plotted with plotfoc using hyp.out as input. In thsi case no polarities are shown. The solution with the first event in hyp.out is used. No agency is written for the composite solution. A previous solution without agency and quality is overwritten. If all 4 programs have been used, all 4 solutions will be present in hyp.out and plotted together. It is possible to plot stations corresponding with all polarities with program focmec. Then type 'focmec' and when the menu 0-4 comes up, chose -1.
The solution(s) will also be written to the cat-file fps.out in standard SEISAN format. For each run of a program, the solutions accumulate in fps.out. This can be used to compare solutions from different programs, see FOC. The solution can also be plotted with PLOTFOC. An example of the plot with FOCMEC is seen in Figure 23.1.
Finally the solutions will also be written to hyp.out and can be plotte with PLOTFOC, however in that case only the mechanisms are shown.
NOTE: All fault plane solutions made from the different programs are accumulated in file fps.out.
When the first event has been read in, general questions comes up. The all events are read in and after last event, there is info on the toal number of data, see example below:
c:\FPS>focmec Number of polarities: 10 Amplitude types: Manual: 4 Automatic: 0 Spectral: 0 Amplitude to use: Manual(1), Automatic(2), Spectral(3) ? 1 PCNG use P-travel time to calculate S-travel time Q: Local: Qp= 470.0**0.70 Qs= 470.0** 0.7 Global: t*(P)=1.10 t*(S)=4.20 STAT C PH AMP PER TRTIME QCOR ANGINC ANGEMG Fcor AZ DIST MESC Z PG 103600000 0.14 1.4 1.0 128 20 1.9 54 3 MESC T SG 117800000 0.38 2.5 1.0 128 20 2.0 54 3 VIF Z PG 8745000 0.25 1.5 1.0 119 22 1.8 132 4 VIF T SG 22300000 0.21 2.7 1.0 119 22 2.0 132 4 PMAT Z PG 28400000 0.14 1.4 1.0 119 22 1.8 8 4 PMAT T SG 49800000 0.24 2.4 1.0 119 22 2.0 8 4 PCNG Z PG 17900000 0.14 2.0 1.0 107 25 1.8 96 7 PCNG T SG 29500000 0.34 3.5 1.0 107 25 2.0 96 7 STAT Ratio type T Amp 1 Amp 2 Fcor LogRat MESC SH(T)/P(Z) H 117800000103600000 0.9 0.03 VIF SH(T)/P(Z) H 22300000 8745000 0.9 0.37 PMAT SH(T)/P(Z) H 49800000 28400000 0.9 0.21 PCNG SH(T)/P(Z) H 29500000 17900000 0.9 0.17 . . . . . . Q: Local: Qp= 470.0**0.70 Qs= 470.0** 0.7 Global: t*(P)=1.10 t*(S)=4.20 STAT C PH AMP PER TRTIME QCOR ANGINC ANGEMG Fcor AZ DIST MESC Z PG 45300000 0.14 1.7 1.0 135 18 1.9 51 4 MESC T SG 36300000 0.17 2.9 1.0 135 18 2.0 51 4 VIF Z PG 1916000 0.21 1.7 1.0 132 19 1.9 125 4 VIF T SG 11700000 0.21 2.9 1.0 132 19 2.0 125 4 PMAT Z PG 3320000 0.10 1.6 1.0 128 20 1.9 11 5 PMAT T SG 8508000 0.07 2.8 1.0 128 20 2.0 11 5 PCNG Z PG 4310000 0.15 2.1 1.0 117 23 1.8 92 7 PCNG T SG 8371000 0.28 3.7 1.0 117 23 2.0 92 7 STAT Ratio type T Amp 1 Amp 2 Fcor LogRat MESC SH(T)/P(Z) H 36300000 45300000 0.9 -0.12 VIF SH(T)/P(Z) H 11700000 1916000 0.9 0.76 PMAT SH(T)/P(Z) H 8508000 3320000 0.9 0.38 PCNG SH(T)/P(Z) H 8371000 4310000 0.9 0.25 total obs = 126 gap in az = 56.0 gap in ain = 22.0 Stop (0) Plot saved solution(s) (1) Plot new solutions (2) Plot selected solution (3) Find new solutions (4) -1, -2, -3 also plot station
Figure 23.2 shows an example using polarities from 5 events.