Fractional-order impulse response of the respiratory system

Computers and Mathematics with Applications

Volumn 62, Issue 3, 2011, Pages 845-854

  Ionescu, Clara ^a   MacHado, Jose Tenreiro ^b   De Keyser, Robin ^a  

^a GHENT UNIVERSITY   (Belgium)

^b INSTITUTO SUPERIOR DE ENGENHARIA DO PORTO   (Portugal)

Author keywords

Admittance; Fourier Transform; Fractional order; Frequency response; Impulse response; Respiratory mechanics

Indexed keywords

ADULT PATIENTS; AVERAGE VALUES; CHRONIC OBSTRUCTIVE PULMONARY DISEASE; CYSTIC FIBROSIS; FRACTAL DYNAMICS; FRACTIONAL ORDER; HIGH ORDER; IMPULSE RESPONSE DATA; INVERSE DISCRETE FOURIER TRANSFORMS; MEASURED IMPEDANCE; POLE-ZERO; POWER LAW MODEL; RESPIRATORY IMPEDANCE; TIME DOMAIN; TIME RESPONSE;

DISCRETE FOURIER TRANSFORMS; IMPULSE RESPONSE; MECHANICAL PROPERTIES; RESPIRATORY MECHANICS; RESPIRATORY SYSTEM; TIME DOMAIN ANALYSIS;

FREQUENCY RESPONSE;

EID: 79960978218     PISSN: 08981221     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.camwa.2011.04.021     Document Type: Article

References (28)

1. A. Eke, P. Herman, L. Kocsis, and L. Kozak Fractal characterization of complexity in temporal physiological signals Physiol. Meas. 23 2002 R1 R38
2. B. West Fractal physiology and the fractional calculus: a perspective Front. Fractal Physiol. 1 12 2010 1 17 Open source: www.frontiersin.org
3. Z. Hantos, B. Daroczy, B. Suki, S. Nagy, and J. Fredberg Input impedance and peripheral inhomogeneity of dog lungs J. Appl. Physiol. 72 1 1992 168 178
4. Z. Hantos, A. Adamicz, E. Govaerts, and B. Daroczy Mechanical impedances of lungs and chest wall in the cat J. Appl. Physiol. 73 2 1992 427 433
5. J. Hildebrandt Comparison of mathematical models for cat lung and viscoelastic balloon derived by Laplace transform methods from pressurevolume data Bull. Math. Biophys. 31 1969 651 667
6. J. Hildebrandt Pressurevolume data of cat lung interpreted by a plastoelasitc, linear viscoelastic model J. Appl. Physiol. 28 1970 365 372
7. K. Adolfsson, M. Enelund, and P. Olsson On the fractional order model of viscoelasticity Mechanics of Time-dependent Materials 9 2005 15 34 (Pubitemid 41202455)
8. A. Oustaloup, F. Levron, B. Mathieu, and F. Nanot Frequency-based complex noninteger differentiator: characterization and synthesis IEEE Trans. Circuits Syst.- Part I 47 2000 25 39 (Pubitemid 30549106)
9. C. Ionescu, I. Muntean, J.T. Machado, R. De Keyser, and M. Abrudean A theoretical study on modelling the respiratory tract with ladder networks by means of intrinsic fractal geometry IEEE Trans. Biomed. Eng. 57 2 2010 246 253
10. C. Ionescu, P. Segers, and R. De Keyser Mechanical properties of the respiratory system derived from morphologic insight IEEE Trans. Biomed. Eng. 56 4 2009 949 959
11. C. Ionescu, R. De Keyser, K. Desager, E. Derom, Fractional-Order Models for Characterizing the Impedance of the Respiratory System, G. Naik (Ed.), chapter 9 in book: Advances in Biomedical Engineering, pp. 377396, ISBN 978-953-307-004-9, www.intechweb.org/books.php (open access), 2009.
12. C. Ionescu, and R. De Keyser Parametric models for characterizing respiratory input impedance Taylor and Francis J. Med. Eng. and Tech. 32 4 2008 315 324
13. R. Northrop Non-invasive Instrumentation and Measurement in Medical Diagnosis 2002 CRC Press
14. F. McCool, and D. Rochester Non-muscular diseases of the chest wall A. Fishman, Fishman's Pulmonary Disease and Disorders vol. II 2008 McGraw Hall Medical NY 1541 1548
15. H.G. Pasker, R. Schepers, J. Clment, and K.P. Van de Woestijne Total respiratory impedance measured by means of the forced oscillation technique in subjects with and without respiratory complaints Eur. Resp. J. 9 1996 131 139 (Pubitemid 26037537)
16. P.J. Barnes Chronic obstructive pulmonary disease NEJM Medical Progress 343 2 2000 269 280 (Pubitemid 30490396)
17. E. Duiverman, J. Clement, K. Van de Woestijne, H. Neijens, A. van den Bergh, and K. Kerrebijn Forced oscillation technique: reference values for resistance and reactance over a frequency spectrum of 226 Hz in healthy children aged 2.312.5 years Clinical Resp. Physiol. 21 1985 171 178 (Pubitemid 15114186)
18. W. Busse, and R. Lemanske Asthma New Engl. J. Med. 344 5 2001 350 362 (Pubitemid 32107645)
19. S. Brennan, G. Hall, F. Horak, A. Moeller, P. Pitrez, A. Franzamann, S. Turner, N. de Clerck, P. Franklin, K. Winfield, E. Balding, S. Stick, and P. Sly Correlation of forced oscillation technique in preschool children with cystic fibrosis with pulmonary inflammation Thorax 60 2005 159 163 (Pubitemid 40222900)
20. A. Elizur, C. Cannon, and T. Ferkol Airway inflammation in cystic fibrosis Chest 133 2 2008 489 495 (Pubitemid 351272410)
21. M. Birch, D. MacLeod, and M. Levine An analogue instrument for the measurement of respiratory impedance using the forced oscillation technique Phys. Meas. 22 2001 323 339 (Pubitemid 32488079)
22. E. Oostveen, D. Macleod, H. Lorino, R. Farré, Z. Hantos, K. Desager, and F. Marchal The forced oscillation technique in clinical practice: methodology, recommendations and future developments Eur. Respir. J. 22 2003 1026 1041 (Pubitemid 37540659)
23. B. Daröczy, and Z. Hantos An improved forced oscillatory estimation of respiratory impedance Int. J. Bio-Medical Comput. 13 1982 221 235 (Pubitemid 12119413)
24. T.F. Coleman, and Y. Li An interior trust region approach for nonlinear minimization subject to bounds SIAM J. Optim. 6 1996 418 445
25. A. Monje, Y. Chen, B. Vinagre, D. Xue, and V. Feliu Fractional Order Systems and Controls 2010 Springer-Verlag
26. A. Oustaloup La dérivation Non-Entiere 1995 Hermes Paris
27. S. Stearns Digital Signal Processing with Examples in Matlab 2003 CRC Press Boca Raton
28. C. Ionescu, K. Desager, and R. De Keyser Fractional order model parameters for the respiratory input impedance in healthy and in asthmatic children Computer Methods Programs Biomedicine 101 2011 315 323