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A fluid constituted of hard spherocylinders is studied using a densityfunctional theory for non-spherical hard particles, which can be written as afunction of weighted densities. This is based on an extended deconvolution ofthe Mayer $f$-function for arbitrarily shaped convex hard bodies in tensorialweight functions, which depend each only on the shape and orientation of asingle particle. In the course of an examination of the isotropic- nematicinterface at coexistence the functional is applied to anisotropic andinhomogeneous problems for the first time. We find good qualitative agreementwith other theoretical predictions and also with Monte-Carlo simulations.

Surface tension of isotropic-nematic interfaces: Fundamental Measure Theory for hard spherocylinders