“…This displacement is assumed to be expressed by the modal expansion form, i.e. u i (t, 2), where N denotes a sufficiently large positive number; φ ik (·), the k-th modal function of Link i corresponding to the eigenvalue λ ik (i = 1, 2, k = 1, 2, · · · ) of the eigenvalue problem 4 ) and the prime represents d/dx. The generalized coordinates are chosen as q(t) = [u 11 (t), · · · , u 1N (t), u 21 (t), · · · , u 2N (t), θ 1 (t), θ 2 (t)] T .…”