Table 1: Compression ratio, $r_{{\rm tot}}$ , and downstream magnetic field, B_s, at the forward shock obtained for different injection, $\eta _{{\rm inj}}$ . The magnetic field compression ratio is given by $r_{{B}} \equiv B_{s}/B_{0} = \sqrt{1/3+2 \: r_{{\rm tot}}^{2}/3}$ and $B_0 = 10 \: \mu{\rm G}$ here.
$\eta _{{\rm inj}}$ 10^-3 $2 \times 10^{-4}$ 10^-4 10^-5

$r_{{\rm tot}}$ 8.5 7.5 5.9 4.1

B_s ( ${\mu}{\rm G}$ ) 69 61 49 34

**Table 1:** Compression ratio, $r_{{\rm tot}}$ , and downstream magnetic field, B_s, at the forward shock obtained for different injection, $\eta _{{\rm inj}}$ . The magnetic field compression ratio is given by $r_{{B}} \equiv B_{s}/B_{0} = \sqrt{1/3+2 \: r_{{\rm tot}}^{2}/3}$ and $B_0 = 10 \: \mu{\rm G}$ here.
$\eta _{{\rm inj}}$	10^-3	$2 \times 10^{-4}$	10^-4	10^-5
$r_{{\rm tot}}$	8.5	7.5	5.9	4.1
B_s ( ${\mu}{\rm G}$ )	69	61	49	34

Source LaTeX | All tables | In the text

	1 Introduction
	2 Hydrodynamics and particle acceleration
	3 Results
	4 Discussion and conclusion
	References
	Online Material
	Appendix A: Magnetic field evolution