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FINITE DIFFERENCE METHOD AND ITS CONVERGENT ERROR ANALYSES FOR THERMISTOR PROBLEM
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作者 zhao weidong dept. of math., shandong univ., jinan 250100. 《Applied Mathematics(A Journal of Chinese Universities)》 SCIE CSCD 1999年第3期349-358,共10页
The therm istor problem is an initial-boundary value problem ofcoupled nonlineardif- ferentialequations.The nonlinear PDEs consist of a heat equation w ith the Joule heating as a source and a currentconservation equ... The therm istor problem is an initial-boundary value problem ofcoupled nonlineardif- ferentialequations.The nonlinear PDEs consist of a heat equation w ith the Joule heating as a source and a currentconservation equation w ith tem perature-dependentelectricalconductivity. This problem has im portant applications in industry.In this paper,A new finite difference schem e is proposed on nonuniform rectangularpartition forthe therm istor problem .In thetheo- reticalanalyses,the second-order error estim ates are obtained for electricalpotentialin discrete L2 and H1 norm s,and for the tem perature in L2 norm .In order to getthese second-order error estim ates,the Joule heating source is used in a changed equivalentform . 展开更多
关键词 Therm istor difference schem e error estim ate.
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