论文信息 - On the generalization of observers to systems with unmeasurable, unknown inputs

On the generalization of observers to systems with unmeasurable, unknown inputs

The theory of observers for linear, time-invariant systems is generalized to systems where some of the inputs are unmeasurable and statistically unknown. Criteria for the existance of such observers are developed and an example is presented.

J. S. Meditch | G. H. Hostetter | J. Meditch | G. Hostetter

[1] B. Anderson,et al. Linear Optimal Control , 1971 .

[2] W. Wonham,et al. Another note on the transformation to canonical (phase-variable) form , 1964 .

[3] D. Luenberger. Observing the State of a Linear System , 1964, IEEE Transactions on Military Electronics.

[4] D. Luenberger. Canonical forms for linear multivariable systems , 1967, IEEE Transactions on Automatic Control.

[5] D. Luenberger. An introduction to observers , 1971 .

[6] A. E. Bryson,et al. The synthesis of regulator logic using state-variable concepts , 1970 .

[7] D. Luenberger. Observers for multivariable systems , 1966 .

[8] P. Young,et al. An approach to the linear multivariable servomechanism problem. , 1972 .

[9] W. Wonham,et al. Optimal bang-bang control with quadratic performance index , 1964 .

[10] Brian D. O. Anderson,et al. Linear Optimal Control , 1971 .

[11] Jr. William G. Tuel,et al. On the transformation to (phase-variable) canonical form , 1966 .