  We propose a connection between the newly formulated Virasoro minimal string
and the well-established $(2,2m-1)$ minimal string by deriving the string
equation of the Virasoro minimal string using the expansion of its density of
states in powers of $E^{m+1/2}$. This string equation is expressed as a power
series involving double-scaled multicritical matrix models, which are dual to
$(2,2m-1)$ minimal strings. This reformulation of Virasoro minimal strings
enables us to employ matrix theory tools to compute its $n$-boundary
correlators. We analyze the scaling behavior of $n$-boundary correlators and
quantum volumes $V^{(b)}_{0,n}(\ell_1,\dots,\ell_n)$ in the JT gravity limit.
