2022
DOI: 10.48550/arxiv.2203.16450
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Domain walls seeding the electroweak phase transition

Abstract: Topological defects can act as local impurities that seed cosmological phase transitions. In this paper we study the case of domain walls, and how they can affect the electroweak phase transition in the Standard Model extended with a Z 2 -odd scalar singlet. When the transition is two-step, the early breaking of the Z 2 symmetry implies the formation of domain walls which can then act as nucleation sites for the second step. We develop a method based on dimensional reduction to calculate the rate of the cataly… Show more

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Cited by 3 publications
(4 citation statements)
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References 68 publications
(121 reference statements)
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“…1 left for a representative benchmark. Here, the seeded bounce action šµ s has been evaluated according to three different methods: within a 2+1 effective field theory living on the domain wall (solid lines from green to blue with increasing level of accuracy) [16], by the thin wall approximation in purple, and by directly solving the equations of motion with reduced symmetry (red diamonds) [18] with the help of the Mountain Pass Theorem (MPT) [24]. In fact, as the presence of the walls breaks rotational invariance, the seeded critical bubble will not be spherical but rather of ellipsoidal shape, complicating the computation of the corresponding action.…”
Section: Pos(cosmicwispers)018mentioning
confidence: 99%
“…1 left for a representative benchmark. Here, the seeded bounce action šµ s has been evaluated according to three different methods: within a 2+1 effective field theory living on the domain wall (solid lines from green to blue with increasing level of accuracy) [16], by the thin wall approximation in purple, and by directly solving the equations of motion with reduced symmetry (red diamonds) [18] with the help of the Mountain Pass Theorem (MPT) [24]. In fact, as the presence of the walls breaks rotational invariance, the seeded critical bubble will not be spherical but rather of ellipsoidal shape, complicating the computation of the corresponding action.…”
Section: Pos(cosmicwispers)018mentioning
confidence: 99%
“…We can avoid the stable domain walls if we assume some small Z 2 breaking, however in this case the question rises about the timescale for the stability of the domain walls. This is particularly important since recently it was shown [102] that for singlet extension of the SM the domain walls (if still present) will become seeds of the secondary phase transition (0, v s ) ā†’ (v h , 0) and will dominate the phase transition. We will follow closely the discussion in the section 4.2 using only the tree level potential and the thermal corrections to the masses.…”
Section: Domain Wall Collapsementioning
confidence: 99%
“…The nucleation temperature (T 2D w ) of 2D bounces should be found numerically (Ref. [102]) however it will be obviously smaller than T crit (of (v s , 0) ā†’ (v h , 0) phase transition). At this point we can safely ignore the seeded phase transition effects if all of the domain walls annihilate in the interval of temperatures…”
Section: Domain Wall Collapsementioning
confidence: 99%
“…Such two-stepped phase transitions, in which the two scalar fields develop their vev's one after the other, have been considered e.g. in [56]. The assumption that the shift in the flavon vev is realised during the EWPT simply allows us to fix the freeze-out temperature to the temperature of the EWPT, i.e.…”
Section: Sterile Neutrino Dark Matter Genesis By Freeze-outmentioning
confidence: 99%