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Spin alignment of vector mesons by second-order hydrodynamic gradients

Kumar, A.*; Yang, D.-L.*; Gubler, P. 

Starting with the polarization dependent Wigner function of vector mesons, we derive an expression for the 00-component ($$rho_{00}$$) of spin density matrix in terms of the second order gradients of the vector meson distribution functions. We further apply a thermal model to analyze the transverse momentum and the azimuthal angle dependence of $$rho_{00}$$ for $$phi$$ and $$K^{ast,0}$$ mesons resulting from distribution gradients in Au-Au collisions with $$sqrt{s_{NN}} = 130$$ GeV at midrapidity. Our results for the transverse momentum dependence indicate that the deviations of $$rho_{00}$$ from 1/3 as the signal for spin alignment are greatly enhanced at large transverse momenta and have a strong centrality dependence while analysis of the azimuthal angle $$(phi_q)$$ dependence suggest that such deviations have a $$cos(2phi_q)$$ structure with opposite sign for $$phi$$ and $$K^{ast,0}$$. Our finding may be considered as a baseline for probing spin-alignment mechanisms beyond hydrodynamic gradients.

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Category:Astronomy & Astrophysics

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