2007
DOI: 10.1088/1126-6708/2007/01/086
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Drag force in a string model dual to large-NQCD

Abstract: We compute the drag force exerted on a quark and a di-quark systems in a background dual to large-N QCD at finite temperature. We find that appears a drag force in the former setup with flow of energy proportional to the mass of the quark while in the latter there is no dragging as in other studies. We also review the screening length.

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Cited by 36 publications
(35 citation statements)
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References 38 publications
(53 reference statements)
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“…This is because the color charge in the low T states of the theory is always confined inside hadrons, hence the flux lines emanating from the charged probe cannot end on anywhere in the medium, thus one does not expect any drag associated with interactions with the medium. A similar fact in the case of linear constant motion of a quark was observed in [24]. The dual gravity theory should be able to reproduce this feature for consistency of the gauge-gravity correspondence, as we confirm in this section.…”
Section: Rotating String Solutionsupporting
confidence: 84%
“…This is because the color charge in the low T states of the theory is always confined inside hadrons, hence the flux lines emanating from the charged probe cannot end on anywhere in the medium, thus one does not expect any drag associated with interactions with the medium. A similar fact in the case of linear constant motion of a quark was observed in [24]. The dual gravity theory should be able to reproduce this feature for consistency of the gauge-gravity correspondence, as we confirm in this section.…”
Section: Rotating String Solutionsupporting
confidence: 84%
“…It is straightforward to generalize the drag force calculation of [3,4] to the backgrounds described above. Various generalizations exist in the literature, for example [29,30,31]. The one we will describe here is quite a modest extension of previously published results, which allows for an arbitrary dependence on the scalar field φ I coming from a Kaluza-Klein reduction of the ten dimensional Dilaton and metric.…”
Section: The Trailing Stringmentioning
confidence: 89%
“…In this case, from (3. 19) we see that as a consequence of the time variation of the fluid velocity there is a force acting on the quark, pushing it in the z-direction, namely…”
Section: A Quark At Rest In a Fluid That Is Instantaneously At Restmentioning
confidence: 96%
“…We now determine the contributions of these canonical momentum fluxes to the drag force on the heavy quark at the boundary, which is to say we take the σ → ∞ limit. The terms bσ b 2 σ 2 +1 and π 2 −tan −1 (bσ) vanish in this limit, and the contribution to the drag force that is first order in gradients is given by 19) with the t component of the force given by f t…”
Section: Drag Force In the Instantaneous Fluid Rest Framementioning
confidence: 99%