Preisach distribution function approximation with wavelet interpolation technique
Creators
- 1. Department of Information Technology, University of Pecs, Rokus u.2. H-7624 (Hungary)
Description
The Preisach model is very commonly used for hysteresis modeling in ferromagnetic material. The main difficulties using the scalar model are to determine its parameters (i.e. distribution function) and decrease the calculation time. The distribution function is determined from the first order reversal curves. The realization of the simulated model is discrete, however, the solution of the Maxwell equations using a hysteresis loop needs a 'continuous' Preisach model. In this paper the interpolation of the probability functions with a two dimensional wavelet average-interpolation transform is realized. The wavelet transform allows also the filtering of the high frequency components of noise. Increasing the efficiency of the model, a faster representation has developed
Additional details
Identifiers
- DOI
- 10.1016/j.physb.2005.10.026;
- PII
- S0921-4526(05)01055-0;
Publishing Information
- Journal Title
- Physica. B, Condensed Matter
- Journal Volume
- 372
- Journal Issue
- 1-2
- Journal Page Range
- p. 101-105
- ISSN
- 0921-4526
- CODEN
- PHYBE3
Conference
- Title
- 5. international symposium on hysteresis and micromagnetic modeling
- Dates
- 30 May - 1 Jun 2005
- Place
- Budapest (Hungary)
INIS
- Country of Publication
- Netherlands
- Country of Input or Organization
- International Atomic Energy Agency (IAEA)
- INIS RN
- 37069951
- Subject category
- S75: CONDENSED MATTER PHYSICS, SUPERCONDUCTIVITY AND SUPERFLUIDITY;
- Resource subtype / Literary indicator
- Conference
- Descriptors DEI
- APPROXIMATIONS; DIAGRAMS; DISTRIBUTION FUNCTIONS; EFFICIENCY; FERROMAGNETIC MATERIALS; HYSTERESIS; INTERPOLATION; MAXWELL EQUATIONS; PROBABILITY; SIMULATION; TWO-DIMENSIONAL CALCULATIONS
- Descriptors DEC
- CALCULATION METHODS; DIFFERENTIAL EQUATIONS; EQUATIONS; FUNCTIONS; INFORMATION; MAGNETIC MATERIALS; MATERIALS; MATHEMATICAL SOLUTIONS; NUMERICAL SOLUTION; PARTIAL DIFFERENTIAL EQUATIONS
Optional Information
- Copyright
- Copyright (c) 2005 Elsevier Science B.V., Amsterdam, The Netherlands, All rights reserved.