On The Inflationary Magnetogenesis
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1 On The Inflationary Magnetogenesis Wolung Lee (National Taiwan Normal University) with Shu-Lin Cheng (NTNU) & Kin-Wang Ng (AS) 2nd Particle Physics & Cosmology after Higgs & Planck, Oct. 8, 2014
2 The origin of large-scale magnetic fields The observed cluster and galactic magnetic fields of about a few µg may be resulted from the amplification of a seed field of B G via the so-called galactic dynamo e ect. Through most of its history, the universe has been a good conductor which preserves the magnetic flux: r B = constant B The seed fields may be generated inside or outside the Hubble horizon.
3 M. Giovannini: astro-ph/
4 M. Giovannini: astro-ph/
5
6
7 Failing of an inflationary magnetogenesis The coupled system of evolution equations to be solved in order to get the amplified field is B em 2 B B = 0, 2 M +2H + m 2 a 2 = 0, where B = a 2 B. From the first equation, there is a maximally amplified physical frequency max em 2 m However, the amplification of from the inflaton dynamics is at the order of em m exp 2 H The modes which are substantially amplified are the ones for which max H, i.e. they are sub-horizon modes which could not lead to the large-scale magnetic fields we are interested in.
8 exp h c m H i
9 Axial coupling magnetogenesis In a spatially flat universe, we consider an evolving pseudo-scalar field characterized by the action Z S = d 4 x p apple 1 1 g 2 V ( ) 4 g µ g F F µ + p 1 L, g where L is the -photon coupling given by L = c µ F F µ M Pl The comoving magnetic field can be expressed in terms of the comoving coordinates (x, ) as r 2 B =4c 2 d r B
10 Magnetic mode equation The comoving magnetic field can be expressed in terms of the comoving coordinates (x, ) as r 2 B =4c 2 d r B The magnetic field can be recast as B = r A T, in which the transverse field A T (, x) canbefurtherdecomposedintofourier modes such that Z " d 3 k A T = p e X # ik x b k V k ( ) k +h.c., 2(2 )3 k =± where b ±k are destruction operators, and ±k are circular polarization unit vectors. Then, it is straightforward to deriving the mode equations from Eqs. (4) and (5) as d 2 d V 2 ±q + q 2 4cq d V ±q =0, d where the dimensionless comoving wavenumber q = k/h.
11 Magnetogenesis during inflation d 2 V ± d 2 = q 2 ± 4cq d d V ± V ± exp ±4cq d d q 2 Hence the growing mode can be identified with V +q exp( ) with 4cq d d q 2
12
13 Magnetogenesis during inflation
14 Inflationary PMF d B dq = q3 H a 4 end i=± V iq 2 c =20500
15 A slow-roll is not enough The r vs c diagram suggests that the megnetogenesis induced by the spinodal instability in the slow roll regime is not e cient enough. The dashed line marks the line of r =10 34.
16 Slow-roll is not enough!
17 Invoking a fast-roll stage
18 A fast-rolling inflationary PMF The di erential spectrum of magnetic energy density normalized to the photon energy density during the inflation. The coupling constant is set to c =12.7. The magnetic peak mode crossing out the Hubble horizon at q =425.5 correspondstoacomovingdistance of about 10 Mpc.
19 The energy constraint The evolution of the energy density ratio B / within the inflationary epoch. The peak mode crossing out the horizon at q peak ' 425 corresponds to a comoving distance of about 10 Mpc. Apparently, B for the most time during the inflation.
20 Conclusion: a no-go theorem With certain modifications, nonetheless, such a magnetogenesis scenario of spinodal amplification may not be completely ruled out yet. Since the magnetic energy density B scales as a 4,and is only important in the post inflationary reheating stage, the condition for a viable mechanism of magnetogenesis that B. at all times then gives rise to B N=60 B/ / N=60 ' a60 a 4. 1, where a 60 / exp(60) represents the scale factor at the end of inflation, and a / exp(n )signifiesthescalefactoratthemomentwhenthekinetic energy of the fast inflaton is thoroughly transformed into the magnetic energy. This criterion can be translated to N & 40, i.e. the regime of spinodal instability should not be terminated prior to 20 e-folds after the onset of inflation.
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