1995
DOI: 10.1299/kikaia.61.73
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Solution of Thermal Stresses near Apex in Dissimilar Materials by Thermoelastic Theory.

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Cited by 11 publications
(3 citation statements)
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“…Reduction in the residual stress near the edge of the interface is required to design and realize bonded dissimilar materials such as the ceramics/metal-joint system. Previous studies (Inoue et al, 1995a;Inoue et al, 1995b;Kimura et al, 2003;Koguchi et al, 1989;Koguchi et al, 1991;Tateno et al, 1993;Tateno et al, 1996) showed that an optimum interface-edge shape, which eliminates the stress singularity or reduces the index of stress singularity (Bogy, 1968;Bogy, 1971;Inoue et al, 1995a;Inoue et al, 1995b;Inoue et al,1996;Inoue, et al, 1997;Koguchi et al, 1989;Koguchi et al, 1991;Koguchi et al, 1997), improves the bonding strength. An optimum interface shape is expected to reduce the residual stress near the interface edge.…”
Section: Introductionmentioning
confidence: 97%
“…Reduction in the residual stress near the edge of the interface is required to design and realize bonded dissimilar materials such as the ceramics/metal-joint system. Previous studies (Inoue et al, 1995a;Inoue et al, 1995b;Kimura et al, 2003;Koguchi et al, 1989;Koguchi et al, 1991;Tateno et al, 1993;Tateno et al, 1996) showed that an optimum interface-edge shape, which eliminates the stress singularity or reduces the index of stress singularity (Bogy, 1968;Bogy, 1971;Inoue et al, 1995a;Inoue et al, 1995b;Inoue et al,1996;Inoue, et al, 1997;Koguchi et al, 1989;Koguchi et al, 1991;Koguchi et al, 1997), improves the bonding strength. An optimum interface shape is expected to reduce the residual stress near the interface edge.…”
Section: Introductionmentioning
confidence: 97%
“…The reliability of bonded dissimilar materials has been studied with a view to reducing residual stress and obtaining the optimum geometric configuration of an interface using theoretical and numerical analyses. Previous theoretical and experimental studies (Arai, et al, 1993), (Bogy, et al, 1968), (Bogy, et al, 1971), (Hein, et al, 1971), (Inoue, et al, 1995), (Inoue, et al, 1995-11), (Inoue, et al, 1996), (Inoue, et al, 1999), (James, et al, 1989), (Kelly, et al, 1992), (Koguchi, et al, 1993), (Murata, et al, 1992), (Nakayama, et al, 2017), (Yang, et al, 1997), (Yokoi, et al, 2010), (Yokoi, et al, 2011) have shown that employing the optimum shape of an interface edge could improve the bonding strength and reliability of bonded dissimilar materials. Theoretical elastic analysis suggests that the optimum interface edge configuration leads to a disappearance of the stress singularity and a reduction in its index.…”
Section: Introductionmentioning
confidence: 99%
“…The two-dimensional asymptotic stress fields near an apex are expressed by a linear combination of r ij / K ij r pÀ1 or r ij / L ij r pÀ1 ln r corresponding to roots p in 0 < Re(p) < 1, r ij / L ij log r to a double roots at p = 1 as well as no singularity ones r ij / K ij r pÀ1 to roots p in Re(p) > 1 (Bogy, 1970(Bogy, , 1971aBogy and Wang, 1971;Dempsey andSinclair, 1979, 1981;Dempsey, 1995;Inoue et al, 1994Inoue et al, , 1995Inoue et al, , 1996, where r is a radial distance from an apex, and p is a root of an eigen equation. The constant values, K ij and L ij , for each solution indicate the stress intensity factors for the stress fields.…”
Section: Introductionmentioning
confidence: 99%