This　article　proposes　and　analyzes　a　multilevel　stabilized　finite　volume　method(FVM)　for　the　three-dimensional　stationary　Navier-Stokes　equations　approximated　by　the　lowest　equal-order　finite　element　pairs.　The　method　combines　the　new　stabilized　FVM　with　the　multilevel　discretization　under　the　assumption　of　the　uniqueness　condition.　The　multilevel　stabilized　FVM　consists　of　solving　the　nonlinear　problem　on　the　coarsest　mesh　and　then　performs　one　Newton　correction　step　on　each　subsequent　mesh　thus　only　solving　one　large　linear　systems.　The　error　analysis　shows　that　the　multilevel-stabilized　FVM　provides　an　approximate　solution　with　the　convergence　rate　of　the　same　order　as　the　usual　stabilized　finite　element　solution　solving　the　stationary　Navier-Stokes　equations　on　a　fine　mesh　for　an　appropriate　choice　of　mesh　widths:　h(j)　approximate　to　h(j-1)(2),　j　=　1,...,J.　Therefore,　the　multilevel　stabilized　FVM　is　more　efficient　than　the　standard　one-level-stabilized　FVM.　(c)　2013　Wiley　Periodicals,　Inc.