Geometric Surface Conservation in 2D Lattice-Boltzmann 🔬🧩
The 2D Lattice-Boltzmann Method (LBM) has emerged as a powerful computational tool for simulating complex fluid dynamics at mesoscopic scales 🌊🧪. Unlike traditional Navier–Stokes solvers, LBM models fluid behavior through particle distribution functions on discrete lattice grids, making it especially suitable for porous media, microfluidics, and reactive transport systems. When detailed surface chemistry is integrated into 2D LBM frameworks, researchers can capture adsorption, desorption, catalytic reactions, and interfacial transport phenomena with remarkable precision. This approach bridges fluid mechanics and chemical kinetics, enabling deeper insights into reaction-driven flow behavior in confined geometries. A key advancement in this methodology is the conservation of geometrical surface properties during simulations 🧩🔬. In reactive systems, surfaces may evolve due to deposition, corrosion, or dissolution. Preserving the geometric integrity of boundaries with...