Spatial Wilson loops in a fully anisotropic model

We study spatial Wilson loops for a fully anisotropic background metric supported by the Einstein action with a dilaton field and three Maxwell tensors. We show that the asymptotic form of these Wilson loops depends strongly on the anisotropy parameters and the magnetic field $$c_{ \scriptscriptstyle{B} }$$ and also on the temperature $$T$$ and chemical potential $$\mu$$ and that the corresponding string tensions undergo a phase transition. We find the phase transition surfaces in the space $$T$$ , $$\mu$$ , $$c_{ \scriptscriptstyle{B} }$$ .