1996
DOI: 10.1063/1.361166
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A simulation of electromigration-induced transgranular slits

Abstract: Articles you may be interested inTheoretical analysis of electromigration-induced failure of metallic thin films due to transgranular void propagation J. Appl. Phys. 85, 2233 (1999); 10.1063/1.369532Electromigration-induced failure of metallic thin films due to transgranular void propagation An on-chip aluminum interconnect carries an intense electric current at an elevated temperature, motivating atoms to diffuse in the solid state, and inducing voids that may cause an open failure. Recent observations have s… Show more

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Cited by 113 publications
(78 citation statements)
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“…Investigating this phenomena is complicated by the exceedingly rapid evolution and thermal runaway that occur when the neck is narrower than about 20 nm [28][29][30][31][32][33][34][35][36][37], and by the variation in grain structure for different wires [38]. The current density at failure J F has been reported to both increase [39] and decrease [37] as the wire widths decrease.…”
Section: Prl 100 056805 (2008) P H Y S I C a L R E V I E W L E T T Ementioning
confidence: 99%
“…Investigating this phenomena is complicated by the exceedingly rapid evolution and thermal runaway that occur when the neck is narrower than about 20 nm [28][29][30][31][32][33][34][35][36][37], and by the variation in grain structure for different wires [38]. The current density at failure J F has been reported to both increase [39] and decrease [37] as the wire widths decrease.…”
Section: Prl 100 056805 (2008) P H Y S I C a L R E V I E W L E T T Ementioning
confidence: 99%
“…A circular island moving at constant velocity is stable for (dimensionless) radii R < R c ≈ 3.26 [21]. Beyond the instability a bifurcation to two branches of non-circular stationary solutions occurs [20].…”
mentioning
confidence: 99%
“…The isotropic version of (1), withγ, σ = const., has been studied previously by Suo and collaborators [19,20,21]. A circular island moving at constant velocity is stable for (dimensionless) radii R < R c ≈ 3.26 [21].…”
mentioning
confidence: 99%
“…As a consequence, the current distribution, and hence the distribution of electromigration forces, is strongly dependent on the void shape itself, and the shape evolution becomes a non-local moving boundary value problem for the electric potential [18]. It is possible to interpolate between the two cases depicted in Fig.1.10 by considering a conducting void and varying the conductivity ratio between the interior and the exterior regions [14].…”
Section: Nonlocal Shape Evolution: Two-dimensional Voidsmentioning
confidence: 99%