1991
DOI: 10.1115/1.2905382
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Interfacial Shear and Peel Stresses in Multilayered Thin Stacks Subjected to Uniform Thermal Loading

Abstract: An analytical approach has been developed to evaluate the interfacial shear and peel stresses in multilayered thin stacks subjected to uniform temperature variation. The approach, which is based on an extension of Suhir's bimetal thermostat model, provides a system of coupled linear second order differential equations used in solving for the interfacial stresses. Once these stresses have been determined, the normal stress in each layer and the deflection of the stack can be readily obtained.Two numerical examp… Show more

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Cited by 95 publications
(30 citation statements)
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“…(1)- (3) and (7)- (9). The axial normal stresses r m xj ðxÞ in each LCR member (j = 1, 2, 3) at each interface (m = 1, 2) for both plane stress and plane strain conditions may then be approximated by [6,9]:…”
Section: Other Stressesmentioning
confidence: 99%
“…(1)- (3) and (7)- (9). The axial normal stresses r m xj ðxÞ in each LCR member (j = 1, 2, 3) at each interface (m = 1, 2) for both plane stress and plane strain conditions may then be approximated by [6,9]:…”
Section: Other Stressesmentioning
confidence: 99%
“…The fatique and creep behaviors within the package and between critical interfaces are thus likely to have a more adamant coupling effect with the dynamic temperature exposures. 24 This is a phenomenon that will need future characterization study as the level of stress and strain impact on the packaged module tends to be more prominent in 90-nm node with a higher number of metallization layers. Failing units in previous technology nodes can still be observed through non-TC type of stressings.…”
Section: Reliability Resultsmentioning
confidence: 98%
“…Pan and Pao (1990) presented a set of first order equations based on conventional thin plate theory to determine displacement and strain in multilayer plates; shear and peeling were not included. Pao and Eisele (1991) extended the approach of Suhir (1986) to multiple layers to generate a coupled series of linear second order differential equations; the solution did not deliver the expected change of sign of the peeling stress near the free ends. An exact solution for bending and axial stress in multilayer beams was developed where a relatively thick substrate bore thin film layers, also bonded at a common temperature (Hsueh, 2002); again peeling and shear were not addressed.…”
Section: Introductionmentioning
confidence: 97%