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A spatially resolved study of ionized regions in galaxies at different ...

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4.3. Results 127<br />

4.3.3 Chemical abundance deriv<strong>at</strong>ion<br />

We have derived the ionic chemical abundances <strong>of</strong> the <strong>different</strong> species us<strong>in</strong>g the strongest<br />

available emission l<strong>in</strong>es detected <strong>in</strong> the analyzed spectra and the task ionic <strong>of</strong> the STSDAS<br />

package <strong>in</strong> IRAF, as described <strong>in</strong> Chapter §3. For details on the derived equ<strong>at</strong>ions, see<br />

Appendix B.<br />

The total abundances have been calcul<strong>at</strong>ed by tak<strong>in</strong>g <strong>in</strong>to account, when required, the<br />

unseen ioniz<strong>at</strong>ion stages <strong>of</strong> each element, us<strong>in</strong>g the appropri<strong>at</strong>e ioniz<strong>at</strong>ion correction factor<br />

(ICF) for each species:<br />

X<br />

H = ICF (X+i ) X+i<br />

H +<br />

Helium<br />

Neither J1657 nor IIZw71 show <strong>in</strong> their spectra the sign<strong>at</strong>ure <strong>of</strong> the presence <strong>of</strong> Wolf-<br />

Rayet (WR) stars, as traced by the blue ‘bump’ around λ 4600 Å, and for the red ’bump’<br />

around λ 5808 Å.<br />

Not enough signal-to-noise was achieved <strong>in</strong> the spectra <strong>of</strong> IIZw71 <strong>in</strong> order to derive helium<br />

abundances. Thus, this section is devoted to the results <strong>of</strong> J1657.<br />

We have used the well detected and measured Hei λλ 4471, 5876, 6678 and 7065 Å l<strong>in</strong>es,<br />

to calcul<strong>at</strong>e the abundances <strong>of</strong> once <strong>ionized</strong> helium. For the three knots also the Heii λ 4686 Å<br />

l<strong>in</strong>e was measured allow<strong>in</strong>g the calcul<strong>at</strong>ion <strong>of</strong> twice <strong>ionized</strong> He. The He l<strong>in</strong>es arise ma<strong>in</strong>ly<br />

from pure recomb<strong>in</strong><strong>at</strong>ion, although they could have some contribution from collisional excit<strong>at</strong>ion<br />

and be affected by self-absorption. We have taken the electron temper<strong>at</strong>ure <strong>of</strong> [Oiii]<br />

as represent<strong>at</strong>ive <strong>of</strong> the zone where the He emission arises s<strong>in</strong>ce <strong>at</strong> any r<strong>at</strong>e r<strong>at</strong>ios <strong>of</strong> recomb<strong>in</strong><strong>at</strong>ion<br />

l<strong>in</strong>es are weakly sensitive to electron temper<strong>at</strong>ure. All the details <strong>of</strong> the equ<strong>at</strong>ions<br />

used <strong>in</strong> the calcul<strong>at</strong>ion <strong>of</strong> the helium abundance are presented <strong>in</strong> Appendix B. We have not<br />

made any corrections for fluorescence s<strong>in</strong>ce three <strong>of</strong> the used helium l<strong>in</strong>es have a small dependence<br />

with optical depth effects but the observed objects have low densities. Neither for<br />

the presence <strong>of</strong> an underly<strong>in</strong>g stellar popul<strong>at</strong>ion.<br />

The total abundance <strong>of</strong> He has been found by add<strong>in</strong>g directly the two ionic abundances:<br />

He<br />

H = He+ + He 2+<br />

H +<br />

The results obta<strong>in</strong>ed for each l<strong>in</strong>e and the total He abundances, along with their correspond<strong>in</strong>g<br />

errors are presented <strong>in</strong> Table 4.6. The adopted value for He + /H + th<strong>at</strong> is the<br />

average, weighted by the errors, <strong>of</strong> the <strong>different</strong> ionic abundances derived from each Hei<br />

emission l<strong>in</strong>e, is also given.

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