Titlebook: Numerical Derivatives and Nonlinear Analysis; Harriet Kagiwada,Robert Kalaba,Karl Spingarn Book 1986 Plenum Press, New York 1986 Fortran.c

coherent

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Ferritin

https://doi.org/10.1007/978-1-4684-5056-9Fortran; computer; control; identification; software

encyclopedia

Nonlinear Least Squares,e model takes the form of a dependent variable expressed as a function of several independent variables. Often the model will contain one or more parameters which have to be estimated. This estimation takes place on the basis of fitting the model to observations using the least-squares concept.

Trigger-Point

978-1-4684-5058-3Plenum Press, New York 1986

enflame

System Identification,Over the last 30 years there has been great interest in system identification, especially insofar as adaptive control systems are concerned. In such systems the controller has to make inferences concerning unknown aspects of a process and then make decisions based on these inferences.

brassy

Nonlinear Integral Equations,n of the vectors and matrices which occur in using the method of lines. The vectors consisting of the variables or functions of the variables, and all their derivatives are defined as derivative vectors (instead of just vectors) in this chapter to distinguish them from the other vectors and matrices

sparse

Book 1986 a simple and practical method for obtaining the partial derivatives of complicated mathematical expressions. The text illustrates the use of automatic deriva- tive evaluation subroutines to solve a wide range of nonlinear least-squares, optimal control, system identification, two-point boundary val

interference

users with a simple and practical method for obtaining the partial derivatives of complicated mathematical expressions. The text illustrates the use of automatic deriva- tive evaluation subroutines to solve a wide range of nonlinear least-squares, optimal control, system identification, two-point boundary val978-1-4684-5058-3978-1-4684-5056-9

excursion

Harriet Kagiwada,Robert Kalaba,Nima Rasakhoo,Karl Spingarn holomorphic mappings. This leads into the theory of groups of M?bius transformations: Kleinian groups, Schottky groups, etc. There are also interesting connections to hyperbolic geometry..978-3-658-38809-6978-3-658-38810-2Series ISSN 2731-3824 Series E-ISSN 2731-3832

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