...J. M. Liu; W. D. Zhu; Q. H. Lu; G. X. Ren Impulse response functions (IRFs) and frequency response functions (FRFs) are bases for modal parameter identification of single-input, single-output (SISO) and multiple-input, multiple-out (MIMO) systems, and the two functions can be transformed from each...

... Golub , G. H. , and Loan , C. F. V. , 1996 , Matrix Computations , The Johns Hopkins University Press , Baltimore, MD . 06 03 2007 12 09 2008 08 01 2010 eigenvalues and eigenfunctions feedback matrix algebra MIMO systems numerical analysis singular value...

...S. M. Shahruz In this paper, the long-standing problem of designing disturbance observers for multi-input multi-output (MIMO) systems is solved. The disturbance observer presented here has a simple structure equivalent to that of the internal model control (IMC), thereby there is no need...

... , 74 ( 1 ), pp. 82 – 85 . 29 06 2007 09 10 2007 08 04 2008 beams (structures) deconvolution MIMO systems nonlinear dynamical systems time-varying systems proper orthogonal decomposition deconvolution system identification linear time-varying systems nonlinear...

... is to be treated as a multi-input multioutput (MIMO) system. One of the general indices representing the stability of a MIMO system is “maximum singular value” of a sensitivity function matrix, which needs full matrix elements for calculation. On the other hand, ISO 14839-3 employs “maximum gain” of the diagonal...

... through numerical simulation studies involving broadband stationary random excitations, as well as highly nonstationary excitations resembling typical earthquake ground motions. 02 12 2005 07 07 2006 vibrations vibration control structural acoustics MIMO systems nonlinear control...