DocumentCode :
452874
Title :
Diffusion Systems: Stability, Modeling, and Identification
Author :
Pintelon, R. ; Schoukens, J. ; Pauwels, L. ; Van Gheem, E.
Author_Institution :
Vrije Univ. Brussel, Brussels
Volume :
2
fYear :
2005
fDate :
16-19 May 2005
Firstpage :
894
Lastpage :
899
Abstract :
Physical phenomena governed by diffusion (for example, mass or heat transfer) are often better described by rational transfer function models G(radics) in radics, than by rational forms G(s) in the Laplace variable s. A striking difference between both models is that the impulse response of G(s) decreases exponentially to zero, while that of G(radics) decreases algebraically to zero. Hence, transient effects in diffusion phenomena may last long before they can be neglected in, for example, frequency response function measurements. This paper presents an extended transfer function model and an identification algorithm that can handle the slowly decaying transients and, as a consequence, (significantly) reduce the experiment time
Keywords :
Laplace equations; diffusion; stability; transfer functions; transient response; Laplace variable; decaying transients; diffusion systems; fractional derivative; frequency response function measurements; impulse response; system identification; transfer functions; Boundary conditions; Differential equations; Disruption tolerant networking; Frequency measurement; Frequency response; Heat transfer; Laplace equations; Partial differential equations; Stability; Transfer functions; diffusion; fractional derivative; frequency domain; impulse response; system identification;
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.2005.1604264
Filename :
1604264
Link To Document :
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