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Mathematical modeling of induction surface hardening

  • Jerzy Barglik

Wyniki badań: Wkład do czasopismaArtykułrecenzja

15 Cytowania z bazy Scopus

Abstrakt

Purpose - As far as the author knows the modeling of induction surface hardening is still a challenge. The purpose of this paper is to present both mathematical models of continuous and simultaneous hardening processes and exemplary results of computations and measurements. The upper critical temperature Ac3 is determined from the Time Temperature Austenization diagram for investigated steel. Design/methodology/approach - Computation of coupled electromagnetic, thermal and hardness fields is based on the finite element methods, while the hardness distribution is determined by means of experimental dependence derived from the continuous cooling temperature diagram for investigated steel. Findings - The presented results may be used as a theoretical background for design of inductorsprayer systems in continual and simultaneous arrangements and a proper selection of their electromagnetic and thermal parameters. Research limitations/implications - The both models reached a quite good accuracy validated by the experiments. Next work in the field should be aimed at further improvement of numerical models in order to shorten the computation time. Practical implications - The results may be used for designing induction hardening systems and proper selection of field current and cooling parameters. Originality/value - Complete mathematical and numerical models for continuous and simultaneous surface induction hardening including dual frequency induction heating of gear wheels. Experimental validation of achieved results. Taking into account dependence of the upper critical temperature Ac3 on speed of heating.

Język oryginałuangielski
Strony (od–do)1403-1417
Liczba stron15
CzasopismoCOMPEL - The International Journal for Computation and Mathematics in Electrical and Electronic Engineering
Tom35
Numer wydania4
Identyfikatory DOI
Status publikacjiOpublikowano - 4 lip 2016

Obszary tematyczne ASJC Scopus

  • Zastosowania informatyki
  • Teoria i matematyka obliczeń
  • Inżynieria elektryczna i elektroniczna
  • Matematyka stosowana

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