Determination of barkhausen signal scaling from higher order spectral analysis

IEEE Transactions on Magnetics

Volumn 34, Issue 4 PART 1, 1998, Pages 1171-1173

  Petta, Jason R ^a,b   Weissman, Michael B ^a,b   Durin, Gianfranco ^a,b  

^a University of Illinois at Urbana Champaign   (United States)

^b ISTITUTO ELETTROTECNICO NAZIONALE GALILEO FERRARIS   (Italy)

Author keywords

Barkhausen effect; Barkhausen noise; Domain wall dynamics; Magnetization process

Indexed keywords

MAGNETIC DOMAINS; MAGNETIZATION; MATHEMATICAL MODELS; SIGNAL NOISE MEASUREMENT; SILICON COMPOUNDS; SINGLE CRYSTALS; SPECTRUM ANALYSIS;

BARKHAUSEN EFFECTS; BARKHAUSEN NOISE; BARKHAUSEN SIGNAL SCALING;

MAGNETIC MATERIALS;

EID: 0032114813     PISSN: 00189464     EISSN: None     Source Type: Journal    
DOI: 10.1109/20.706436     Document Type: Article

References (16)

1. P. J. Cote and L. V. Meisel, "Self-organized criticality and the Barkhausen effect," Phys. Rev. Lett., vol. 67, pp. 1334-1337, Sept. 1991.
2. G. Montalenti, "Barkhausen noise in ferromagnetic materials," Z. Angew. Phys., vol. 28, pp. 295-300, 1970.
3. B. Alessandro, C. Beatrice, G. Bertotti, and A. Montorsi, "Domain-wall dynamics and Barkhausen effect in metallic ferromagnetic materials," J. Appl. Phys., vol. 68, pp. 2901-2915, Sept. 1990.
4. G.Durin, G. Bertotti, and A. Magni, "Fractals, scaling and the question of self-organized criticality in the magnetization process," Fractals, vol. 3, pp. 351-370, June 1995.
5. J. R. Petta, M. B. Weissman, G. Durin, "Dependence of Barkhausen pattern reproducibility on hysteresis loop size," Phys. Rev. E, vol. 56, pp. 2776-2780, Sept. 1997.
6. J. S. Urbach, R. C. Madison, and J. T. Markert, "Interface depinning, self-organized criticality, and the Barkhausen effect," Phys. Rev. Lett., vol. 75, pp. 276-279, July 1995.
7. O. Narayan, "Self-Similar Barkhausen Noise in Magnetic Domain Wall Motion," Phys. Rev. Lett., vol. 77, pp. 3855-3857, Oct. 1996.
8. P. Cizeau, S. Zapperi, G. Durin, and H. E. Stanley, "Dynamics of a ferromagnetic domain wall and the Barkhausen effect," Phys. Rev. Lett., vol. 79, pp. 4669-4672, Dec. 1997.
9. G.Durin, Proceeding of the 14th International Confernce on Noise in Physical Systems and 1/f fluctuations, pg. 577, 1997.
10. J. R. Petta, M. B. Weissman, G. Durin, "Barkhausen Pulse Structure in an Amorphous Ferromagnet: Characterization by Higher Order Spectra," Phys. Rev. E, in press.
11. K. P. O'Brien and M. B. Weissman, "Statistical characterization of Barkhausen noise," Phys. Rev. E. vol. 50, pp. 3446-3452, Nov. 1994.
12. M. B. Weissman, "Low-Frequency noise as a tool to study disordered materials," Annu. Rev. Mater. Sci., vol. 26, pp. 395-429, 1996.
13. R. Steinman, "A consistently well-behaved method of interpolation," Creative Computing, pp. 54-57, July 1990.
14. G. Durin, A. Magni, G. Bertotti, "Measurements of the Barkhausen effect in FeCoB amorphous alloys," J. Magn. Magn. Mat., vol. 160, pp. 299-301, July 1996.
15. H. J. Jensen, K. C. Christensen, and H. C. Fogedby, "1/f noise, distribution of lifetimes, and a pile of sand," Phys. Rev. B, vol. 40, pp. 7425-7427, Oct. 1989.
16. J. P. Sethna, K. Dahmen, S. Kartha, J. A. Krumhansl, B. W. Roberts, and J. D. Shore, "Hysteresis and hierarchies: Dynamics of disorder-driven first-order phase transformations," Phys. Rev. Lett., vol. 70, pp. 3347-3350, May 1993.