"Determines adjustable parameters in mathematical models that describe steady state or dynamic systems, presenting the most important optimization methods used for parameter estimation. Focuses on the Gauss-Newton method and its modifications for systems and processes represented by algebraic or differential equation models."
"Determines adjustable parameters in mathematical models that describe steady state or dynamic systems, presenting the most important optimization methods used for parameter estimation. Focuses on the Gauss-Newton method and its modifications for systems and processes represented by algebraic or differential equation models."Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Formulation of the parameter estimation problem computation of parameters in linear models-linear regression Gauss-Newton method for algebraic models other nonlinear regression methods for algebraic models Gauss-Newton method for ordinary differential equation (ODE) models shortcut estimation methods for ODE models practical guidelines for algorithm implementation constrained parameter estimation Gauss-Newton method for partial differential equation (PDE) models statistical inferences design of experiments recursive parameter estimation parameter estimation in nonlinear thermodynamic models - cubic equation of state parameter estimation in nonlinear thermodynamic models - activity coefficients parameter estimation in chemical reaction kinetic models parameter estimation in biochemical engineering models parameter estimation in petroleum engineering. Appendices: the Trebble-Bishnoi equation of state derivation of the fugacity expression listings of computer programs contents of accompanying CD computer program for example16.1.2 computer program for example 16.3.2.
Formulation of the parameter estimation problem computation of parameters in linear models-linear regression Gauss-Newton method for algebraic models other nonlinear regression methods for algebraic models Gauss-Newton method for ordinary differential equation (ODE) models shortcut estimation methods for ODE models practical guidelines for algorithm implementation constrained parameter estimation Gauss-Newton method for partial differential equation (PDE) models statistical inferences design of experiments recursive parameter estimation parameter estimation in nonlinear thermodynamic models - cubic equation of state parameter estimation in nonlinear thermodynamic models - activity coefficients parameter estimation in chemical reaction kinetic models parameter estimation in biochemical engineering models parameter estimation in petroleum engineering. Appendices: the Trebble-Bishnoi equation of state derivation of the fugacity expression listings of computer programs contents of accompanying CD computer program for example16.1.2 computer program for example 16.3.2.
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