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(ed.). Gravitational waves (IOP, 2001)(422s).

(ed.). Gravitational waves (IOP, 2001)(422s).

(ed.). Gravitational waves (IOP, 2001)(422s).

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296 Elementary introduction to pre-big bang cosmologysecond generation interferometric detectors (LIGO [34], VIRGO [35]), orfor interferometers in space (LISA [36]).• Type II: the large-scale CMB anisotropy ‘se<strong>ed</strong><strong>ed</strong>’ by the inhomogeneousfluctuations of a massless [37] or massive [38] axion background. Metricfluctuations are inde<strong>ed</strong> too small, on the horizon scale, to be responsible forthe temperature anisotropies detect<strong>ed</strong> by COBE [39]; the axion spectrum,in contrast, can be sufficiently flat [40] for that purpose. Such a differentorigin of the anisotropy may lead to non-Gaussianity, or to differences (withrespect to the standard inflationary scenario) in the height and position ofthe first Doppler peak of the spectrum [41]. Such differences could be soonconfirm<strong>ed</strong>, or disprov<strong>ed</strong>, by the plann<strong>ed</strong> satellite observations (MAP [42],PLANCK [43], ...).• Type III: the production of primordial magnetic fields strong enough to‘se<strong>ed</strong>’ the galactic dynamo, and to explain the origin of the cosmic magneticfields observ<strong>ed</strong> on a large (galactic, intergalactic) scale [44]. In the standardinflationary scenario, in fact, the amplification of the vacuum fluctuationsof the electromagnetic field is not efficient enough [45], because of theconformal invariance of the Maxwell equations. In string cosmology, incontrast, the electromagnetic field is also coupl<strong>ed</strong> to the dilaton, and thefluctuations are amplifi<strong>ed</strong> by the accelerat<strong>ed</strong> growth of the dilaton during thephase of pre-big bang evolution.Finally, we wish to mention a further important phenomenogical effect,typical of string cosmology (and that we do not know how to classify withinthe tree types defin<strong>ed</strong> above, however): dilaton production, i.e. the amplificationof the dilatonic fluctuations of the vacuum, and the formation of a cosmicbackground of relic dilatons [46].The possibility of detecting such a background is strongly dependent onthe value of the dilaton mass, that we do not know, at present. If dilatons aremassless [47], then the amplitude and the spectrum of the relic background shouldbe very similar to those of the graviton background, and the relic dilatons couldbe possibly detect<strong>ed</strong>, in the future, by gravitational antennae able to respond toscalar modes, unless their coupling to bulk matter is too small [47], of course.If dilatons are massive, the mass has to be large enough to be compatible withexisting tests of the equivalence principle and of macroscopic gravitational forces.In addition, there is a rich phenomenology of cosmological bounds, which leavesopen only two possible mass windows [46]. Interestingly enough, however, in theallow<strong>ed</strong> light mass sector the dilaton lifetime is longer than the present age of theuniverse, and the dilaton fraction of critical energy density ranges from 0.01–1: inthis context, the dilaton becomes a new, interesting dark matter candidate (see [48]for a detail<strong>ed</strong> discussion of the allow<strong>ed</strong> mass windows, and of the possibilitythat light but non-relativistic dilatons could represent today a significant fractionof dark matter on a cosmological scale). We have no idea, however, of how todetect directly such a massive dilaton background, because the mass is light, but

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