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A Finite Element Analysis of Scarf Joint for Controlling the Triaxiality Function in Adhesive Bonding

Journal Key Engineering Materials (Volumes 385 - 387)
Volume Advances in Fracture and Damage Mechanics VII
Edited by H.S. Lee, I.S. Yoon and M.H. Aliabadi
Pages 17-20
DOI 10.4028/www.scientific.net/KEM.385-387.17
Citation I. Hilmy et al., 2008, Key Engineering Materials, 385-387, 17
Online since July, 2008
Authors I. Hilmy, M.M. Abdel Wahab, Ian A. Ashcroft, A.D. Crocombe
Keywords Finite Element Analysis (FEA), Low Cycle Fatigue Damage, Scarf Joint, Triaxiality Function
Abstract

Triaxiality function (Rv) has been known as one of the important factors that responsible for damage initiation in adhesive bonding. Damage evolution law for low cycle fatigue (LCF) is function of Rv, von Mises equivalent stress (Seqv) and number of cycles (N). From previous research, it was found that the Rv values of two cases: bulk adhesives and single lap joint (SLJ), were close to unity. Those values are uncontrollable. Meanwhile, the damage equation for general solution contains Rv as an independent variable. There is need to choose another joint type that can characterise Rv as an independent variable. This paper presents the choice of scarf joint as specimen that can simulate variation of Rv. Several types of adhesive joints have been modelled and analysed using ANSYS as finite element analysis (FEA) tool. In ANSYS, Rv values were calculated directly from direct output results: von Misses equivalent stress and Hydrostatic stress. From FEA, it was shown that Rv changed as a function of adhesive bondline angle of the scarf joint. The values of Rv are constant along adhesive line except at the free edges. This choice is better than Cleavage joint where the values of Rv are not constant along adhesive line due to the presence of bending moment.

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