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Equivalent Analytical Functions of Sums of Sigmoid like Transcendental Functions

   | Jul 19, 2018

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Brillouin M.L. (1927) Les moments de rotation et le magnetisme dans la mechanique ondolatoire. J.de Phys. Radium Vol.VIII. p.74BrillouinM.L.1927Les moments de rotation et le magnetisme dans la mechanique ondolatoireJ.de PhysRadiumVol.VIII7410.1051/jphysrad:019270080207400Search in Google Scholar

Langevin M.P. (1905) Magnetisme et theorie des electrons. Ann. Chim. Et Phys. Vol. 94. p. 277.LangevinM.P.1905Magnetisme et theorie des electronsAnn. Chim. Et PhysVol. 94277Search in Google Scholar

Takacs J. The Everett integral and its analytical approximation in: L. Malinski (Ed.) pp: 203- 230 in Advanced Magnetic Materials, Intech Publication, (2012).TakacsJThe Everett integral and its analytical approximationMalinskiL.(Ed.) pp203230inAdvanced Magnetic MaterialsIntech Publication201210.5772/36732Search in Google Scholar

Finocchio G., Carpentieri M., Cardelli E., Azzerboni B. Analytical solution of Everett integral using Lorentzian Preisach function approximation. JMMM Vol. 300 No.2 (2006) pp. 451-470.FinocchioG.CarpentieriM.CardelliE.AzzerboniBAnalytical solution of Everett integral using Lorentzian Preisach function approximationJMMM Vol3002200645147010.1016/j.jmmm.2005.05.032Search in Google Scholar

Preisach F., Uber die magnetische Nachwirkung. (1935) Zeitschrift fur Physik, pp. 227-302PreisachF.Uber die magnetische Nachwirkung1935Zeitschrift fur Physik22730210.1007/BF01349418Search in Google Scholar

Della Torre E., (1999) Magnetic Hysteresis IEEE Press N.Y.DellaTorre E.1999Magnetic Hysteresis IEEEPress N.Y10.1109/9780470545195Search in Google Scholar

J. Takács. Mathematics of Hysteretic Phenomena (2003) Wiley, Weinheim.TakácsJ.Mathematics of Hysteretic Phenomena2003Wiley, Weinheim10.1002/3527606521Search in Google Scholar

J. Takács and A. Nemcsics (2014) Hysteretic behaviour in some natural processes pp: 89-106, In Hysteresis: Types, Applications and Behaviour Patterns in complex systems, Edited by Jose Carlos Dias Nova S. P. N.Y.TakácsJ.NemcsicsA.2014Hysteretic behaviour in some natural processes pp: 89-106, In Hysteresis: Types, Applications and Behaviour Patterns in complex systems, Edited by Jose Carlos Dias Nova S. P. N.YSearch in Google Scholar

Petrescu L., Cazacu E., Petrescu K. Sigmoid functions used in hysteresis phenomenon modeling. IEEE Advanced Topics in Electrical Engineering (ATEE), 9th International Symposium, (2015) Location: Bucharest, Romania INSPEC Accession Number: 15240830.PetrescuL.CazacuE.PetrescuKSigmoid functions used in hysteresis phenomenon modeling. IEEE Advanced Topics in Electrical Engineering (ATEE), 9th International Symposium2015Location: Bucharest, Romania INSPEC Accession Number: 1524083010.1109/ATEE.2015.7133863Search in Google Scholar

Perez-Lojas C. Fitting saturation and hysteresis via arctangent function. IEEE Power Engineering Review, Vol. 20. No. 11 (2000) pp. 55-57.Perez-LojasC.Fitting saturation and hysteresis via arctangent functionIEEE Power Engineering ReviewVol. 20112000555710.1109/39.841351Search in Google Scholar

J. Takács, Analytical way of transforming the hyperbolic hysteresis model into the T(x) model. COMPEL, Vol. 37 No. 3 (2018) pp: 1131-1138TakácsJ.Analytical way of transforming the hyperbolic hysteresis model into the T(x) modelCOMPELVol. 37320181131113810.1108/COMPEL-09-2017-0377Search in Google Scholar

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