证明了只有一个实箭a的2点bocs,当2个点都是非平凡的,且微分δ(a)=(x—λ)υ-ω(y—μ)时,以及当一个点是平凡的,一个点是非平凡的,且微分δ(a)=(x—λ)^2υ时,其表示型是tame的,表示范畴的生长是domestic的.
It is proved in the present paper that: suppose a layered bocs with two vertices has only on esolid arrow a, if the two vertices are both non-trivial and δ(a)=(x-λ)υ-ω(y-μ), or one vertex is nontrivial but another is trivial and δ(a)=(x-λ)^2υ, then the bocs is tame, and the representation category of the bocs is domestic.