Guide to ZigangPan`NonlinearCholeskyFactorization`
This paclet is on the design of locally optimal matching and globally inverse optimal controllers for single-input and single-output strict-feedback nonlinear systems under perfect state measurements.
— solve the Hamilton-Jacobi-Isaacs equation for a nonlinear system at the equilibrium of origin in the form of Taylor series of expansion of the solution.
— yields a nonlinear function in terms of its nonlinear Cholesky factorization that matches the given Taylor series expansion of some nonlinear function up to a given order of accuracy.