作者: F.L. Lewis , V.G. Mertzios , G. Vachtsevanos , M.A. Christodoulou
DOI: 10.1109/9.45160
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摘要: By using Walsh functions to analyze bilinear systems, it is shown that the nonlinear differential system equation can be converted a linear algebraic generalized Lyapunov solved for coefficients of state x(t) in terms basis functions. This provides an approximate closed-form solution system. Some guidelines are given selecting number approximating series. >