The study is concerned with addressing\ud hydrodynamic dispersion of an electroneutral non-adsorbed\ud solute being transported by electroosmotic flow through a\ud slit channel formed by walls with different zeta potentials.\ud The analysis is conducted in terms of the plate height\ud which, using the Van Deemter equation, can be expressed\ud through the cross-sectional mean flow velocity, the solute\ud molecular diffusion coefficient and a length scale param-\ud eter having meaning of the minimum achievable plate\ud height and depending on the velocity distribution within\ud the channel cross-section. The minimum plate height is\ud determined by substituting distribution of electroosmotic\ud velocity into the preliminary derived integral expression\ud that is valid for any given velocity distribution within a slit\ud channel cross-section. The electroosmotic velocity distri-\ud bution within the slit channel cross-section is obtained by\ud solving one-dimensional version of the Stokes equation\ud accounting for electric force exerted on the local equilib-\ud rium electric space charge. The major obtained result is an\ud analytical expression which represents the minimum plate\ud height normalized by half of channel width as a function\ud of two dimensionless parameters, namely, half of channel width normalized by the Debye length, and the ratio of the\ud wall zeta potentials. The obtained result reveals a sub-\ud stantial increase in the minimum plate height compared\ud with the case of equal wall zeta potentials. Different lim-\ud iting cases of the obtained relationships are analyzed and\ud possible applications are discussed.Postprint (published version

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