Extended Data Fig. 3: Simulation of magnetic pressure and fine-tuning of the balance between magnetic and capillary pressure to create or conceal the micro-topography of FLIPS. | Nature

Extended Data Fig. 3: Simulation of magnetic pressure and fine-tuning of the balance between magnetic and capillary pressure to create or conceal the micro-topography of FLIPS.

From: Multifunctional ferrofluid-infused surfaces with reconfigurable multiscale topography

Extended Data Fig. 3

a, Simulated magnetic field B = μ0H0 in free space surrounding a 0.5-inch-tall and 0.5-inch-diameter NdFeB magnet. b, Magnetization curve of ferrofluid 1 (from Ferrotec). The ferrofluid rapidly reaches its saturation magnetization μ0Ms ≈ 0.04 T. The saturation magnetization is regarded as a linear function of ferrofluid concentration in the following estimate. c, Magnetic pressure of ferrofluid 1 in the region above the magnet. The magnetic pressure (in kPa) can be considered as the magnetic energy density (in kJ m−3). Ferrofluid flows from a high pressure (energy) region to a low pressure (energy) region. d, Turning on the micro-topographical response; |pm| ≈ 104 Pa > 103 Pa ≈ pγ. eg, Turning off the micro-topographical response. e, Response when the ferrofluid is diluted to 4% by volume; |pm| ≈ 102 Pa < 103 Pa ≈ pγ. f, Response using a weaker magnet (Alnico); |pm| ≈ 103 Pa ≈ 103 Pa ≈ pγ. g, The distance between the repeating units of the microstructure is reduced so that the capillary pressure increases; |pm| ≈ 104 Pa ≈ 104 Pa ≈ pγ. The microstructure is pattern 5, which is a hexagonal array of posts of 1.5 μm in diameter and about 10 μm in height. The spacing between posts is 1.4 μm. The bottom panels in dg show the corresponding 3D profiles of the ferrofluid–air interface near the magnet. Only in d is the interface pulled down towards the bottom of the microstructure.

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