Numerical solution of the identification problem for the equation of the oscillations of a beam
The realization of a numerical solution of an inverse problem (the determination of the parameter estimates from measurement results) is presented for the case of the simplest fourth-order parabolic equation (the equations of the vibrations of a beam) with the aid of the chessboard difference scheme. The obtained results can be used in the theory of optimal control of stochastic dynamical systems with distributed parameters.
scientific article; zbMATH DE number 3943691