Tunable Nanoparticle Stripe Patterns at Inclined Surfaces

Tunable Nanoparticle Stripe Patterns at Inclined Surfaces
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Periodic assemblies of nanoparticles are central to surface patterning, with applications in biosensing, energy conversion, and nanofabrication. Evaporation of colloidal droplets on substrates provides a simple yet effective route to achieve such assemblies. This work reports the first experimental demonstration of patterns formed through stick-slip dynamics of the three-phase contact line during evaporation of gold nanoparticle suspensions on inclined substrates. Variation in nanoparticle concentration and substrate inclination alter the balance of interfacial and gravitational forces, producing multiple stick-slip events that generate periodic stripes. Stripe density exhibits a sinusoidal dependence on inclination angle, while inter-stripe spacing remains nearly invariant. Independent control over inter-stripe spacing is achieved through adjustment of nanoparticle or surfactant concentration. These results highlight the complex interplay of gravitational and interfacial forces in directing periodic nanoparticle assembly and establish a versatile, programmable framework for surface patterning with tunable nano/microscale dimensions.


💡 Research Summary

In this work the authors present the first experimental demonstration of periodic gold‑nanoparticle (AuNP) stripe patterns generated by the stick‑slip dynamics of the three‑phase contact line (TPCL) during evaporation of colloidal droplets on inclined silicon substrates. A 2 µL droplet of AuNP suspension (concentrations ranging from 2.5 nM to 15 nM) is deposited on a hydrophilic Si surface that is tilted at angles ϕ from 0° to 180°. On a horizontal substrate (ϕ = 0°) the droplet adopts a spherical‑cap shape and produces the classic coffee‑ring deposit. When the substrate is inclined, gravity shifts the droplet’s centre of mass, creating an asymmetric contact‑angle distribution (Δθ = θ_L − θ_R) that varies approximately as sin ϕ, with a maximum hysteresis at ϕ = 90°. The component of gravity acting parallel to the substrate, F_g,∥ = mg sin ϕ, competes with the adhesion force that pins the TPCL. When F_g,∥ exceeds the pinning resistance, the TPCL undergoes a stick‑slip cycle: the rear side remains pinned while the advancing side recedes, depositing a monolayer of AuNPs along its trajectory. Each slip event leaves a semi‑circular stripe; the number of stripes per unit length (linear stripe density σ) therefore depends on how often the TPCL slips.

The authors quantify σ as σ = N /


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