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The branching coefficients of the tensor product of finite-dimensionalirreducible $U_{q}(\mathfrak{g})$-modules, where $\mathfrak{g}$ is$\mathfrak{so}(2n+1,\mathbb{C})$ ($B_{n}$-type), $\mathfrak{sp}(2n,\mathbb{C})$($C_{n}$-type), and $\mathfrak{so}(2n,\mathbb{C})$ ($D_{n}$-type), areexpressed in terms of Littlewood-Richardson (LR) coefficients in the stableregion. We give an interpretation of this relation by Kashiwara's crystaltheory by providing an explicit surjection from the LR crystal of type $C_{n}$to the disjoint union of Cartesian product of LR crystals of $A_{n-1}$-type andby proving that LR crystals of types $B_{n}$ and $D_{n}$ are identical to thecorresponding LR crystal of type $C_{n}$ in the stable region.

Crystal interpretation of a formula on the branching rule of types $B_{n}$, $C_{n}$, and $D_{n}$