Thermo-Mechanical Failure Criterion at the Micron Scale in Electronic Devices
Source abstract
Abstract
Thermo-mechanical failures may occur in the passivation layer of micro-electronic devices during the fabrication process. These are in form of cracks which initiate at keyhole corners. In order to predict and eventually prevent these cracks a failure criterion is presented, based on an average value of the elastic strain energy in the vicinity of a reentrant corner of any angle. The proposed strain energy density (SED) failure criterion is validated by a test including 24 full size wafers which have been fabricated with different parameters: the interconnects (metal lines) height, the passivation thickness, and the passivating plasma power which was shown to correlate with the mechanical properties of the passivation layer. For each wafer, a FE model has been constructed, and the SED computed. It has been clearly shown, that above the critical value of SEDcr[R=0.15μm]≈1000 [J/m3], all wafers manufactured were cracked. The SED criterion seems to correlate well with the empirical observations, and may be used as a standard tool for the mechanical design of failure free micro-electronic devices.
Source: openaire · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Integrated Circuits and Semiconductor Failure Analysis · Advancements in Semiconductor Devices and Circuit Design · Electronic Packaging and Soldering Technologies
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (17)
Show source-provided references
1. Moske, M.A., Ho, P.S., Mikalsen, D.J., Cuomo, J.J. and Rosenberg, R. (1993), Measurement of thermal stress and stress relaxation in confined metal lines. 1. stress during thermal cycling. Jour. App. Phys., 74(3): 1716-1724.10.1063/1.354826 ↗
2. Brandt, O., Ploog, K., Bierwolf R. and Hohenstein, M. (1992), Breakdown of continuum elasticity theory in the limit of monoatomic films. Physical Review Letters, 68(9): 1339-1342.10.1103/PhysRevLett.68.1339 ↗
3. Michael, M.M. and Hartranft, R.J. (1991), Thermal stress singularities in microelectronic. In Proceedings-41st Electronic Components & Technology Conference, Atlanta, GA, USA, pages 273-277. IEEE, Piscataway, NJ.
4. Miyoshi, T., Shiratori, M., Okuda, H. and Takano, N. (1992), Stress singularities at the interface crack and the corner of edge-bonded dissimilar materials. Advances in Electronic Packaging-ASME, pages 551-557.
5. Sauter, Anne I. and Nix, W.D. (1990), Finite element calculations of thermal stresses in passivated and unpassivated lines bonded to substrates. In Materials Research Society Symposium Proceedings, volume 188, pages 15-21.10.1557/PROC-188-15 ↗
6. Wan, S.W., Dunn, M.L., Cunningham, S.J. and Read, D.T. (1999), Elastic moduli, strength, and fracture initiation at sharp notches in etched single crystal silicon microstructures. Jour. Appl. Phy., 85(7): 3519-3534.10.1063/1.369711 ↗
7. Mazza, E. and Dual, J. (1999), Mechanical behavior of a µm-sized single crystal silicon structure with sharp notches. Jour. Mech. Phy. Sol., 47: 1795-1821.10.1016/S0022-5096(98)00112-4 ↗
8. Sih, G.C. and Macdonald, B. (1974), Fracture mechanics applied to engineering problems-strain energy density fracture criterion. Eng. Fracture Mechanics, 6: 361-386.10.1016/0013-7944(74)90033-2 ↗
9. Kondratiev, V.A. (1967), Boundary value problems for elliptic equations in domains with conical or angular points. Transact. Moscow Math. Soc., 16: 227-313.
10. Rössle, A. (1996), Spannungssingluraritaten fur gekoppelte strukturen in der festkorpermechanik unter mechanisher und thermischer belastung. Master's thesis, Universitat Stuttgart, Mathematishes Institut A, Stuttgart, Germany, January.
11. Yosibash, Z. (1998), Thermal generalized stress intensity factors in 2-d domains. Computer Meth. Appl. Mech. Engrg., 157: 365-385.10.1016/S0045-7825(97)00246-6 ↗
12. Yosibash, Z. and Szabó, B.A. (1995), Numerical analysis of singularities in two-dimensions. Part 1: Computation of eigenpairs. Int. Jour. Numer. Meth. Engrg., 38(12):2055-2082.10.1002/nme.1620381207 ↗
13. Sze, S.M. (1983), VLSI Technology. McGraw-Hill.
14. Tu, King-Ning, Mayer, James W. and Feldman, Leonard C. (1992), Electronic Thin Film Science for Electrical Engineers and Material Scientists. Macmillan Publishing Company.
15. Steinwall, James E. and Johnson, H.H. (1990), Mechanical properties of thin film aluminum fibers: Grain size effects. In M.F. Doerner, W.C. Oliver, G.M. Pharr, and F.R. Brotzen, editors, Materials Research Society Symposium Proceedings -188, pages 177-183. MRS.10.1557/PROC-188-177 ↗
16. Ohring, Milton. (1992), The Materials Science of Thin Films. Academic Press.10.1016/B978-0-08-051118-4.50012-8 ↗
17. Szabó, B.A. and Babuška, I. (1991), Finite Element Analysis. John Wiley & Sons, New York.