Colloidal particles that interact through strong, short-range, secondary attractions in liquids form irreversible slippery bonds that are not shear-rigid. Through event-driven simulations of slippery attractive spheres, we show that space-filling fractal clusters still emerge from the process of slippery diffusion-limited aggregation (DLA). Although slippery and classic DLA clusters have the same fractal dimension, d(f)=2.5, their average coordination numbers are quite different: < z(S)>=6 whereas < z(C)>=2. Local tetrahedral attractive jamming of the particles leads to a structure factor, S(q), that exhibits dense cluster peaks at higher wave numbers, q, and a fractal power-law rise toward lower q.
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