Margaria, Gabriella:
Applicazioni dell’algebra differenziale all’identificabilità strutturale di modelli non lineari
Bollettino dell'Unione Matematica Italiana Serie 8 3-A (2000) —La Matematica nella Società e nella Cultura, fasc. n.3, p. 379-382, Unione Matematica Italiana (Italian)
pdf (228 Kb), djvu (72 Kb). | Zbl Zbl 1053.13503
Referenze Bibliografiche
[1]
BOULIER F.,
LAZARD D.,
OLLIVIER F. e
PETITOT M.,
Computing representation for radicals of finitely generated differential ideal, Technical Report, Laboratoire d’Informatique Fondamentale de Lille (
1999). |
fulltext mini-dml |
Zbl 1185.12003[2]
CHAPPEL M.J.,
GODFREY K.R. e
VAJDA S.,
Global identifiability of parameters of non linear systems with specified inputs: A comparison of methods,
Mathematical Biosciences,
102(
1990), 41-73. |
Zbl 0789.93039[3]
CHAPPEL M.J.,
MARGARIA G.,
RICCOMAGNO E. e
WYNN H.P.,
Differential algebra methods for the study of the structural identifiability of biological rational polynomial models, Submitted to
Mathematical Biosciences |
Zbl 1006.92003[4]
FLIESS M. e
GLAD S.T.,
An algebraic approach to linear and non linear control, In
Trentelman H.L. e
WILLEMS J.C., EDITORS,
Essays on Control: Perspectives in the Theory and its applications, 14(
1993). |
Zbl 0838.93021[5] MARGARIA G., Application of Differential Algebra to the Identifiability of Nonlinear Models, Proceedings IFAC Symposium on Modelling and Control in Biomedical Systems, 30 marzo-1 aprile 2000.
[6] OLLIVIER F., Generalised standard bases with applications to control, ECC91 European Control Conference, 1(1991), 170-176.
[9]
WALTER E.,
Identifiability of State Space Models,
Springer-Verlag(
1982) |
MR 672773[10]
WANG D.,
An implementation of the characteristic set method in Maple, In
Wang D. e
PFALZGRAF J., EDITORS,
Automated practical reasoning: algebraic approaches (
1995), 187-201. |
MR 1340206 |
Zbl 0837.68110