Modeling High-Order Ferromagnetic Hysteretic Minor Loops and Spirals Using a Generalized Positive-Feedback Theory

A generalization of the previously-described positive-feedback theory of first- and second-order reversal curves permits modeling of minor loops of arbitrarily high order n. The validity of the theory is tested by using it to model various types of high-order phenomena (n ≥3), including symmetrical...

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Published inIEEE transactions on magnetics Vol. 48; no. 3; pp. 1115 - 1129
Main Author Harrison, Robert G.
Format Journal Article
LanguageEnglish
Published New York, NY IEEE 01.03.2012
Institute of Electrical and Electronics Engineers
The Institute of Electrical and Electronics Engineers, Inc. (IEEE)
Subjects
Anhysteresis
Asymmetry
Cross-disciplinary physics: materials science; rheology
Demagnetization
demagnetizing spiral
energy summation
Exact sciences and technology
Ferromagnetic materials
Ferromagnetism
high-order loop
high-order return curve
Hysteresis
Magnetic domains
Magnetic hysteresis
Magnetism
Magnetization
Materials
Materials science
minor loop
Other topics in materials science
Physics
recoil loop
return-point memory
Spirals
energy summation
Anhysteresis
high-order return curve
Magnetization
minor loop
demagnetizing spiral
recoil loop
return-point memory
Modelling
high-order loop
Magnetic properties
hysteresis
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Abstract A generalization of the previously-described positive-feedback theory of first- and second-order reversal curves permits modeling of minor loops of arbitrarily high order n. The validity of the theory is tested by using it to model various types of high-order phenomena (n ≥3), including symmetrical and asymmetrical spirals as well as closed minor loops, in a variety of different hard and soft ferromagnetic materials that exhibit the return-point memory property.
AbstractList A generalization of the previously-described positive-feedback theory of first- and second-order reversal curves permits modeling of minor loops of arbitrarily high order n . The validity of the theory is tested by using it to model various types of high-order phenomena ( n greater than or equal to 3 ) , including symmetrical and asymmetrical spirals as well as closed minor loops, in a variety of different hard and soft ferromagnetic materials that exhibit the return-point memory property.
A generalization of the previously-described positive-feedback theory of first- and second-order reversal curves permits modeling of minor loops of arbitrarily high order n. The validity of the theory is tested by using it to model various types of high-order phenomena (n ≥3), including symmetrical and asymmetrical spirals as well as closed minor loops, in a variety of different hard and soft ferromagnetic materials that exhibit the return-point memory property.
A generalization of the previously-described positive-feedback theory of first- and second-order reversal curves permits modeling of minor loops of arbitrarily high order [Formula Omitted]. The validity of the theory is tested by using it to model various types of high-order phenomena [Formula Omitted], including symmetrical and asymmetrical spirals as well as closed minor loops, in a variety of different hard and soft ferromagnetic materials that exhibit the return-point memory property.
Author Harrison, Robert G.
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Issue 3
Keywords energy summation
Anhysteresis
high-order return curve
Magnetization
minor loop
demagnetizing spiral
recoil loop
return-point memory
Modelling
high-order loop
Magnetic properties
hysteresis
Language English
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SubjectTerms Anhysteresis
Asymmetry
Cross-disciplinary physics: materials science; rheology
Demagnetization
demagnetizing spiral
energy summation
Exact sciences and technology
Ferromagnetic materials
Ferromagnetism
high-order loop
high-order return curve
Hysteresis
Magnetic domains
Magnetic hysteresis
Magnetism
Magnetization
Materials
Materials science
minor loop
Other topics in materials science
Physics
recoil loop
return-point memory
Spirals
Title Modeling High-Order Ferromagnetic Hysteretic Minor Loops and Spirals Using a Generalized Positive-Feedback Theory
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