About: Mathematical modeling of induction heating of thin nonmagnetic labs by means of fredholm's integral equation     Goto   Sponge   NotDistinct   Permalink

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  • The paper deals with the mathematical modeling of induction heating of thin nonmagnetic slabs in the transverse electromagnetic field. The model is given by Fredholm's integral equation describing the distribution of the eddy current density within the slab and non-stationary Fourier's differential equation for distribution of the temperature. The method allows avoiding calculation of the 3D electromagnetic field and respects nonlinear temperature dependencies of all material parameters as well as possible movement of the inductor. The theoretical analysis is supplemented with an illustrative example and discussion of the results.
  • The paper deals with the mathematical modeling of induction heating of thin nonmagnetic slabs in the transverse electromagnetic field. The model is given by Fredholm's integral equation describing the distribution of the eddy current density within the slab and non-stationary Fourier's differential equation for distribution of the temperature. The method allows avoiding calculation of the 3D electromagnetic field and respects nonlinear temperature dependencies of all material parameters as well as possible movement of the inductor. The theoretical analysis is supplemented with an illustrative example and discussion of the results. (en)
Title
  • Mathematical modeling of induction heating of thin nonmagnetic labs by means of fredholm's integral equation
  • Mathematical modeling of induction heating of thin nonmagnetic labs by means of fredholm's integral equation (en)
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  • Mathematical modeling of induction heating of thin nonmagnetic labs by means of fredholm's integral equation
  • Mathematical modeling of induction heating of thin nonmagnetic labs by means of fredholm's integral equation (en)
skos:notation
  • RIV/49777513:23220/01:00067948!RIV/2002/GA0/232202/N
http://linked.open.../vavai/riv/strany
  • s. 1
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  • P(GA102/00/0933)
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  • 686122
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  • RIV/49777513:23220/01:00067948
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  • electromagnetic fields; coupled problems; non-stationary temperature field; integral equations (en)
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  • [F0C73D433A57]
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  • Brno
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  • Brno
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  • Mathematical modeling of induction heating of thin nonmagnetic labs by means of fredholm's integral equation
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  • Doležel, Ivo
  • Ulrych, Bohuš
  • Škopek, Martin
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number of pages
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  • Czech society of applied electromagnetics
http://localhost/t...ganizacniJednotka
  • 23220
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