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We prove that if $I$ is a monomial ideal with linear quotients in a ring ofpolynomials $S$ in $n$ indeterminates and $\operatorname{depth}(S/I)=n-2$, then$\operatorname{sdepth}(S/I)=n-2$ and, if $I$ is squarefree,$\operatorname{qdepth}(S/I)=n-2$.  Also, we prove that $\operatorname{sdepth}(S/I)\geq\operatorname{depth}(S/I)$ for a monomial ideal $I$ with linear quotients whichsatisfies certain technical conditions.

Remarks on the Stanley depth and quasi depth of monomial ideals with linear quotients