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The Effect of Tide Range on Beach Morphodynamics and Morphology: A Conceptual Beach Model
663
Citations
31
References
1993
Year
EngineeringTide RangeCoastal ModelingOceanographyCoastal GeomorphologyCoastal HydrodynamicsCoastal ProcessNatural BeachesEarth ScienceTidal ZoneNearshore ProcessNearshore ProcessesWave AnalysisConceptual Beach ModelWave DynamicsGeographyRelative Tide RangeCoastal ProcessesSedimentologySediment TransportTidal DynamicsCoastal ManagementBeach MorphodynamicsMorphodynamicsCivil EngineeringBeach DynamicTidal Energy
Beaches are traditionally classified by breaker height, wave period, sediment fall velocity, and tide range, with the dimensionless fall velocity indicating surf‑zone type and the relative tide range reflecting the relative importance of swash, surf‑zone, and shoaling processes. This study proposes a conceptual model that predicts beach morphology using the dimensionless fall velocity and relative tide range, calculated from the mean spring tide range. The model employs two dimensionless parameters—Ω = Hb/(ws T) and RTR = TR/Hb—to map micro‑tidal beach types and their transitions as RTR increases. Applying the model successfully classifies all wave‑dominated beaches across tidal ranges.
Natural beaches may be grouped into several beach types on the basis of breaker height (H b ), wave period (T), high tide sediment fall velocity (w s ) and tide range (TR). These four variables are quantified by two dimensionless parameters: the dimensionless fall velocity (Ω= H b /w s T) used by WRIGHT and SHORT (1984) to classify micro-tidal beaches, and the relative tide range (RTR = TR/H b ) introduced in this paper. The value of the dimensionless fall velocity indicates whether reflective, intermediate or dissipative surf zone conditions will prevail. The relative tide range reflects the relative importance of swash, surf zone and shoaling wave processes. A conceptual model is presented in which beach morphology (beach type) may be predicted using the dimensionless fall velocity and the relative tide range, whereby the mean spring tide range (MSR) is used to calculate the relative tide range. The model consists of the existing micro-tidal beach types, which as RTR Increases, shift from reflective to low tide terrace with and finally without rips; from intermediate to low tide bar and rips and finally ultra-dissipative; and from barred dissipative to non-barred dissipative and finally ultra-dissipative. Using this model, all wave-dominated beaches in all tidal ranges can be classified.
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