A Numerical Modeling Framework for Flocculation and Cohesive Sediment Transport in the Wave Bottom Boundary Layer

絮凝作用 沉淀 泥沙输移 沉积物 岩土工程 湍流 地质学 人口 沉积作用 机械 边界层 环境科学 土壤科学 剪切(地质) 剪应力 腐蚀 剪切速率 边值问题 剪切速度 边界(拓扑) 泥沙控制 数值模拟 临界切应力 水柱
作者
Jorge A. Penaloza-Giraldo,Liangyi Yue,Tian-Jian Hsu,Bernhard Vowinckel,Andrew Manning,Eckart Meiburg
出处
期刊:Journal Of Geophysical Research: Oceans [Wiley]
卷期号:130 (11)
标识
DOI:10.1029/2025jc022373
摘要

Abstract Flocculation, a critical process in coastal and estuarine systems, plays a significant role in sediment transport, nutrient cycling, and ecological health. This study develops a cohesive sediment transport modeling framework tailored to the wave bottom boundary layer under dilute and equilibrium conditions, explicitly incorporating flocculation effects via a Population Balance Equation (PBE). Using Direct Numerical Simulation, six baseline cases, each with a distinct sediment concentration profile resulting from a constant settling velocity and critical erosion shear stress, are generated to drive the PBE flocculation model for given floc yield strength and stickiness. Results reveal that flocculation significantly influences sediment concentration profiles promoting three distinct stages, well‐mixed, transition to lutocline, and well‐developed lutocline. At low concentrations with well‐mixed profiles, cohesive floc properties are less significant, and turbulence is a main flocculation driver. In contrast, as concentration increases, cohesive floc properties become crucial, facilitating lutocline formation. The analysis also highlights limitations of depth‐averaged settling velocity as a parameterization. It is suitable for well‐mixed and transitional profiles but fails in well‐developed lutoclines, where empirical formulations that explicitly incorporate turbulent shear rate and sediment concentration better capture variability. This study underscores the necessity of incorporating flocculation effects into sediment transport models to enhance predictions of sediment dynamics in wave bottom boundary layers.
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