Liquid Flow Reversibly Creates a Macroscopic Surface Charge Gradient
arXiv:2012.08201 · doi:10.1038/s41467-021-24270-x
Abstract
The charging and dissolution of mineral surfaces in contact with flowing liquids are ubiquitous in nature, as most minerals in water spontaneously acquire charge and dissolve. Mineral dissolution has been studied extensively under equilibrium conditions, even though non-equilibrium phenomena are pervasive and substantially affect the mineral-water interface. Here we demonstrate using interface-specific spectroscopy that liquid flow along a calcium fluoride surface creates a reversible, spatial charge gradient, with decreasing surface charge downstream of the flow. The surface charge gradient can be quantitatively accounted for by a reaction-diffusion-advection model, which reveals that the charge gradient results from a delicate interplay between diffusion, advection, dissolution, and desorption/adsorption. The underlying mechanism is expected to be valid for a wide variety of systems, including groundwater flows in nature and microfluidic systems.
arXiv comment25 pages, 8 figures, Supplementary Information: 21 pages, 7 figures
References in corpus (4)
- The Charge of Glass and Silica Surfaces
- Water orientation and hydrogen-bond structure at the fluorite/water interface
- Liquid-solid slip on charged walls: dramatic impact of charge distribution
- Flow-induced surface charge heterogeneity in electrokinetics due to Stern-layer conductance coupled to reaction kinetics
Cited by in corpus (7)
- Long-term memory and synapse-like dynamics in two-dimensional nanofluidic channels
- Nanofluidics at the crossroads
- Chemi-sorbed versus physi-sorbed surface charge and its impact on electrokinetic transport: carbon versus boron-nitride surface
- Pressure-sensitive ion conduction in a conical channel: optimal pressure and geometry
- Self-generated electrokinetic flows from active-charged boundary patterns
- One underlying mechanism for two piezoelectric effects in the octonion spaces
- Eight Equilibrium and continuity equations within the material media