2018
DOI: 10.1109/tcpmt.2018.2821443
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Empirical Equations for Optimization Conditions in Thermal Compression Bonding of Copper Pillar Flip Chip Packages

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Cited by 4 publications
(3 citation statements)
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“…Once the spring constant is obtained, the analytical model (7) for the harmonic motion of a misaligned chip during reflow is used to evaluate the self-alignment response of the reflowed chips. The value of the damping ratio, 𝜁 = 1 𝜔 0 𝜏 0 (15) for both the 320×256 and 640×512 FPAs is less than 1. This is a criterion for having oscillatory motion with amplitude which is gradually decreasing to 0, meaning self-alignment is taking place.…”
Section: Take Fig 14mentioning
confidence: 85%
See 1 more Smart Citation
“…Once the spring constant is obtained, the analytical model (7) for the harmonic motion of a misaligned chip during reflow is used to evaluate the self-alignment response of the reflowed chips. The value of the damping ratio, 𝜁 = 1 𝜔 0 𝜏 0 (15) for both the 320×256 and 640×512 FPAs is less than 1. This is a criterion for having oscillatory motion with amplitude which is gradually decreasing to 0, meaning self-alignment is taking place.…”
Section: Take Fig 14mentioning
confidence: 85%
“…Computational modeling of assembly processes has been used previously to assess and predict the formation of solder joints and other interconnects of electronic components. For example, Wu et al studied the deformation mechanisms of a single bump configuration that includes a copper pillar, a solder ball, and a copper to assess the thermal compression process parameters that affect the bonding results [15]. A finite element model of the bonding forming for 3-D flip-chip stacked gold stud bumps was developed to simulate the effect of the controlled bonding conditions [18].…”
Section: Introductionmentioning
confidence: 99%
“…In terms of materials, a copper pillar [41] and a copper ball [42]- [44] are ideal candidates for the vertical transition. Reference [41] analyzed the plastic deformation of a copper pillar in flip-chip package using finite element method, and demonstrated its more stable characteristic impedance (compared to the copper ball) due to its cylindrical geometry. Nevertheless, it was easier to handle the copper ball (than the copper pillar) because the direction or angle was no longer required for such.…”
Section: Introductionmentioning
confidence: 99%