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Figure 1:
Schematic map of the observed field of IC 4996 (fov 6
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Figure 2:
Schematic map of the observed field 1 of NGC 6530 (fov ![]() ![]() ![]() ![]() ![]() |
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Figure 3: Schematic map of the observed field 2 of NGC 6530, similar to Fig. 2. |
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Figure 4: Amplitude spectrum of IC 4996 37 in the V filter; the identified frequency is marked with an arrow. |
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Figure 5: Amplitude spectrum of IC 4996 40 in the V filter; the identified frequency is marked with an arrow. |
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Figure 6: Amplitude spectrum of NGC 6530 5 in the V filter; "f1'' and "f2'' mark the identified frequencies. |
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Figure 7: Amplitude spectrum of NGC 6530 82 in the V filter; the identified and sequentially prewhitened frequencies are marked with arrows. |
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Figure 8: Differential light curve of NGC 6530 85 with a five frequency multi-sine fit (solid line); top: V filter, bottom: B filter (shifted for better visibility). |
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Figure 9: Amplitude spectra of NGC 6530 85 in both filters; the identified and sequentially prewhitened frequencies are marked with arrows. |
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Figure 10: Amplitude spectrum of NGC 6530 263 in the V filter; the identified frequency is marked with an arrow. |
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Figure 11: Differential light curve of NGC 6530 278 with a nine frequency multi-sine fit (solid line); top: V filter, bottom: B filter (shifted for better visibility). |
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Figure 12: Amplitude spectra of NGC 6530 278 in the V filter; the identified and sequentially prewhitened frequencies are marked with arrows. |
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Figure 13: Amplitude spectrum of NGC 6530 281 in the B filter; the identified and sequentially prewhitened frequencies are marked with arrows. |
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Figure 14: Differential light curve of IC 4996 67 in V ( top) and B filters ( bottom, shifted for better visibility). The solid line corresponds to the multi-sine fit with the two significant frequencies. |
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Figure 15: Phase plots for IC 4996 80 in V ( top) and B ( bottom) filters with a frequency of 3.578 c/d. |
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Figure 16: Differential light curve of IC 4996 95 in V with a multi-sine fit (solid line) of the two significant frequencies. |
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Figure 17: Differential light curves for IC 4996 104 in V ( top) and B ( bottom, shifted for better visibility) filters; the solid line corresponds to a multi-sine fit with the two significant frequencies. |
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Figure 18: Amplitude spectrum of NGC 6530 13 in the V filter, where the significant frequency is indicated with an arrow. |
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Figure 19: Part of the light curve of NGC 6530 21 in the V ( top) and B filters ( bottom). |
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Figure 20: Part of the differential light curve of NGC 6530 55 in the V ( top) and B filters ( bottom, shifted for better visibility). |
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Figure 21: Light curve of the suspected eclipsing binary NGC 6530 73 in the V (open circles) and B (solid circles) filters. |
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Figure 22: Observational HR diagram of all stars in the field of IC 4996: bona fide PMS pulsators (filled circles), candidate PMS pulsator (open circle), other variables (filled triangles), and other suspected variables (open triangles); the ZAMS values are taken from Schmidt-Kaler (solid line), and the borders of the classical instability strip (dashed lines) have been transformed into the MV-(B-V)0 plane. |
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Figure 23: HR diagram of all measured stars in the field of IC 4996, where the stars have different symbols and sizes according to their expected amplitude noise levels; top: V filter, bottom: B filter; the values for the ZAMS (solid line) are taken from Schmidt-Kaler (1965). |
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Figure 24: Observational HR diagram of all stars in the field of NGC 6530: bona fide PMS pulsators (filled circles), candidate PMS pulsator (open circle), other variables (filled triangles), and other suspected variables (open triangles); the ZAMS values are taken from Schmidt-Kaler (solid line) and the borders of the classical instability strip (dashed lines) have been transformed into the MV-(B-V)0 plane. |
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Figure 25: HR diagram of all measured stars in the field of NGC 6530, where the stars have different symbols and sizes according to their expected amplitude noise level bins; top: V filter, bottom: B filter; the values for the ZAMS (solid line) are taken from Schmidt-Kaler (1965). |
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