作者: H.G. Kwatny , W.H. Bennett , J. Berg
DOI: 10.1109/9.100946
关键词:
摘要: The authors formulate and solve a regulator problem for nonlinear parameter-dependent dynamics. It is shown that the solvable except at parameter values associated with bifurcation of equilibrium equations such bifurcations are inherently linked to system zero These results applied study regulation longitudinal dynamics aircraft. how points arise in these problems why they affect solvability problem. relationships between bifurcation, zeros, dynamic static stability illustrated. >