2013
DOI: 10.1142/s0217751x13501716
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The Spectrum of Low Spin Mesons at Finite Temperature in Holographic Noncommutative QCD

Abstract: We have constructed a noncommutative deformation of the holographic QCD (Sakai-Sugimoto) model and evaluated the mass spectrum of low spin vector mesons at finite temperature. The masses of light vector-and pseudovector-meson in the noncommutative holographic QCD model reduces over the whole area in the intermediate-temperature regime compared to the commutative case. However, the space noncommutativity does not change the properties of temperature dependence for the mass spectrum of low spin mesons. The masse… Show more

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Cited by 3 publications
(2 citation statements)
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“…It is known that the noncommutativity of space coordinates also has an influence on the shape of the phase diagram for the chiral symmetry breaking-chiral symmetry restoration within the framework of the noncommutative deformation of the holographic QCD model at finite temperature [37]. It can be regarded as an example that the noncommutativity of space coordinates reflects physical quantities [38,36].…”
Section: Deconfinement Phasementioning
confidence: 99%
“…It is known that the noncommutativity of space coordinates also has an influence on the shape of the phase diagram for the chiral symmetry breaking-chiral symmetry restoration within the framework of the noncommutative deformation of the holographic QCD model at finite temperature [37]. It can be regarded as an example that the noncommutativity of space coordinates reflects physical quantities [38,36].…”
Section: Deconfinement Phasementioning
confidence: 99%
“…The holographic duals of noncommutative gauge theories with flavor degrees of freedom have also been constructed by using probe techniques [11]. Employing the holographic description, we have been able to find the noncommutativity is also reflected in the flavor dynamics [36]. It should be emphasized that the noncommutativity can also modify phase diagram as for instance chiral symmetry breaking in the noncommutative gauge theory [37,38].…”
Section: Introductionmentioning
confidence: 99%