Let R=Kx₁, , xₙ be the polynomial ring in n variables over a field K and let I be a monomial ideal of R. In this paper, we present an explicit formula for the Betti numbers of almost complete intersection monomial ideals, which enables a rapid construction of their minimal free resolutions. In addition, we characterize the Cohen-Macaulayness of these ideals and also we show the same result for dominant monomial ideals.
Мафи et al. (Sat,) studied this question.
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