Bumps in the afterglow of GRB 030329: An evidence for baryonic ejecta and internal shocks? Franck Genet Institut d’Astrophysique de Paris Supervisors:

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Presentation transcript:

Bumps in the afterglow of GRB : An evidence for baryonic ejecta and internal shocks? Franck Genet Institut d’Astrophysique de Paris Supervisors: Robert Mochkovitch Frédéric Daigne

Summary The optical afterglow of GRB Origin of the bumps Late energy injection from slow shells Afterglow calculation Discussion and conclusion

The optical afterglow of GRB (BAIT data, Li et al.)

The optical afterglow of GRB (BAIT data, Li et al.)

t break ~ 0.45 day (and also 5 days) → double jet model (Berger et al. 2003) First bump: –t bump ~ 1.3 day –Δt bump ~ 0.6 day –Jump in afterglow flux: ~ factor of 2 –Same slope after the bump Several other bumps up to t ~ 8 days The optical afterglow of GRB Δθ1Δθ1 Δθ2Δθ2 Γ~10 Γ~100

Origin of the bump(s) Double jet model: 1 st bump explained by emerging second component (wider jet) Granot, Nakar and Piran, 2003 : –Density clumps in external medium increase of density in discret steps: unlikely –Patchy shell no significant fluctuation after jet break –Refreshed shock: late energy injection from a slow shell

with days For E 53 =1 and n=1, t bump = 1 day for Γ s ≈12 Late energy injection from slow shells

GRB : conditions for Δt bump < t bump small => t bump > t break (Granot, Nakar, Piran, 2003) → Δt bump ~ t break (before break Δt bump ~ t bump )

Afterglow calculation Simplifing assumption: θ0θ0 ΔθrΔθr ΔθsΔθs θ0θ0 ΔθrΔθr ΔθsΔθs

Afterglow calculation: parameters Γ r = 100 Γ s = 7.5±0.2 E r,53 =1.15x10 -1 E s,53 ≈ E r,53 n=2 cm -3 θ 0 =0° Δθ r =6° Δθ s =4° p=2.1 α b =2.1x10 -4 α e =10 -1

Afterglow calculation: results α 1 =0.811 (0.844±0.037) α 2 =1.538 (1.553±0.016)

Discussion Fitting the data imposes ΔΓ s / Γ s small: Just what is expected following Internal Shocks! 10 Before IS ΓsΓs M After IS Γ 1 ≤ Γ 2 ≤ Γ 3 M ΓsΓs

Discussion In Γ ~ 10 material internal shocks generally occur before transparency: → IS in slow material not observed A comment: In EMM (Blandford and Lyutikov), late energy injection implies late activity of central source (~1day after the main event) Is it realistic?

Conclusion Bumps in GRB well explained by late energy injection from a slow shell → baryonic ejecta rather than purely EM Requires slow shell with ΔΓ s / Γ s small → an evidence for previous internal shocks? Two jet model: –does not explain late variability –but compatible with the refreshed shock model