抄録
Let \mathscr{M}n (n≥3) be the moduli space of spatial polygons with n edges. We consider the case of odd n. First we establish a procedure to determine the Chern numbers of \mathscr{M}n. Next we follow the procedure and get a description of \mathscr{M}n (n≤9) in the complex cobordism group Ω2n−6U. Finally we determine some characteristic numbers of \mathscr{M}n. In particular, we calculate the Todd genus of \mathscr{M}n by showing that \mathscr{M}n is birationally equivalent to CPn−3.