The reduction of the order of state variable models using the method of moments
β Scribed by M.J. Bosley; F.P. Lees
- Publisher
- Elsevier Science
- Year
- 1973
- Tongue
- English
- Weight
- 435 KB
- Volume
- 28
- Category
- Article
- ISSN
- 0009-2509
No coin nor oath required. For personal study only.
β¦ Synopsis
High order state variable models of chemical processes can be reduced to lower order models by matching the moments of the impulse responses for those states which it is desired to retain. The moments of the full model are calculated directly from the state equations and the parameters of the reduced model are calculated from these moments. The method places no restriction on the choice of outputs and all the inputs are retained.
π SIMILAR VOLUMES
Complex transfer function models of chemical plant can be reduced to simple models using the method of moments. Two such simple transfer function models are and G(s) = exp [-,sl (1+7qS)(1+T3S) G(s) = exp 1~~~1 (1+7\*s)"' The three parameters of the simple model are obtained by matching the first thr
A generalized formulation of the generalized moment method is used to reduce a IOth-order power system model to 4th-order. The results are compared to those obtained by Bandekas and Papadopoulos who recently attempted to solve the same problem. Results obtained using balanced model reduction are als
Sununary--Numerical difficulties which arise in the determination of zeroes in a transfer function by DAVISON'S [2] method are discussed. The results are compared with a method presented by MORGAN [4] and a modified form of the Leverrier algorithm is presented which has been found satisfactory for m
A study on the use of waveletlike basis functions with vanishing moments to solve a plane wave incident on a piecewise linear metallic strip is presented. The electric field integral equation (EFIE) for the unknown