Ill-Conditioned Problem, Distributed Structure, and Changing Equation of Measurement (Problems and Solutions)

Author

Abramchuk, George ; Abramchuk, Kristina

Volume

1

fYear

2005

fDate

16-19 May 2005

Firstpage

483

Lastpage

487

Abstract

The offered paper is dedicated to a study of non-linear effects, which arise in real functioning object as a result of chaotic dynamics. Waves as inward sources of non-stability in changing equation of measurements (during dynamic measurement procedures), method of optimization of object in chaotic gradient dynamics and dynamic measurements in special purpose chaotic system are all considered. Dynamic component of methodical error of dynamic measurement is analysed in structure with changing dynamics. The regularization solution is obtained by minimization of smoothing function of the form and an appropriate choice of the optimal regularization criterion

Keywords

chaos; measurement errors; nonlinear dynamical systems; changing equation of measurement; chaotic dynamics; chaotic gradient dynamics; chaotic system; distributed structure; dynamic measurement procedures; ill-conditioned problem; methodical errors; nonlinear dynamic effects; optimal regularization criterion; real functioning object; regularization solution; smoothing function minimization; Aerodynamics; Chaos; Differential equations; Distortion measurement; Measurement techniques; Nonlinear distortion; Nonlinear dynamical systems; Nonlinear equations; Optimization methods; Vehicle dynamics; equation of measurements; ill-conditioned problem; methodical errors; non-linear dynamic effects; optimization of solutions;

fLanguage

English

Publisher

ieee

Conference_Titel

Instrumentation and Measurement Technology Conference, 2005. IMTC 2005. Proceedings of the IEEE

Conference_Location

Ottawa, Ont.

Print_ISBN

0-7803-8879-8

Type

conf

DOI

10.1109/IMTC.2005.1604162

Filename

1604162