平衡指数解释深水、浅水三角洲地貌的差异【水槽沉积模拟实验专辑】
- 收稿日期:
2024-04-08
- 网络出版日期:
2024-09-26
摘要: 【目的】盆地水深影响着沉积物在三角洲水上和水下分配的比例:相较于深水三角洲,浅水三角洲中更多的沉积物分配在水上(陆上)部分,河床沉积速率高,造成其分流河道的活动性往往更显著。近年来提出平衡指数模型(Gindex)定量描述这一过程。【方法】本文详述平衡指数的由来、理论模型、实验验证、实例应用,并讨论其局限性。【结果】平衡指数中的“平衡”是指河流无净沉积、无净侵蚀、沉积物过路不留的动态平衡状态。平衡指数定义为单位时间内沉积物分配在陆上的体积和供给的总体积之比,它可以表达为盆地水深的函数。由其定义可知,Gindex是介于0~1之间的无量纲数,其越接近于0,表明沉积于陆上的沉积物越少,分流河道越接近平衡状态,越稳定;反之,当Gindex越接近于1,分流河道越远离平衡状态,越不稳定。平衡指数能够定量表征三角洲的进积速率、加积速率、分流河道迁移速率、决口周期等重要的地貌动力学参数。自然界中的三角洲均有其特定的平衡指数,因此平衡指数模型约束下的三角洲主要地貌动力学参数均可以进行预测。平衡指数定量表达了盆地水深单一因素对三角洲地貌动力学特征的“贡献”,任何除水深之外影响沉积物分配和河流活动性的其他因素(如回水作用、波浪、潮汐、沿岸流、植被、人为因素等),平衡指数模型均未包含在内。【结论】因此,平衡指数模型一方面能够揭示深水、浅水三角洲地貌差异性的原理,另一方面有助于解释除水深之外的其他因素对三角洲地貌演变的影响。平衡指数模型在现代河流-三角洲体系中具有普遍应用的潜力,在古代沉积体系中的应用有待进一步挖掘。
The principle of the differences of deep-water and shallow-water delta landforms: An interpretation by the Grade Index model
- Received Date:
2024-04-08
- Available Online:
2024-09-26
Abstract: [Objectives] Recent research suggests that the basin water depth as a downstream condition can govern delta morphodynamics. This is because basin water depth affects the subaerial and subaqueous allocation of sediment in the delta. Compared to deep-water deltas, shallow-water deltas have more sediment distribution in the subaerial part. As a result, the aggradation rate of distributary channels in shallow water deltas is higher, making the channel more active in terms of migration and avulsion. Recently, the Grade Index (Gindex) model is proposed to quantitively illustrate this process. [Methods] This paper elaborates the origin, theoretical modeling, experimental validation, and application of the grade index model and discusses its limitations. The grade here refers the graded state of rivers, which means sediment supplied into the river is conveyed without net deposition or net erosion but completely bypassed through the river. The grade index is defined as the ratio of the volume of sediment allocated subaerially to the total volume of sediment input in per unit time. According to its definition, the Gindex is a dimensionless number between 0 and 1. [Results] Theoretical analyses reveal that the Gindex negatively relates to the basin water depth, though also relates to the delta’s geometrical parameters including the radius of the delta plain and the slopes of the topset and foreset. If the basin water is deeper, the Gindex is closer to 0, which means less sediment is deposited subaerially per unit time. As a result, the channel is more stable and closer to the state of grade. Conversely, the Gindex gets closer to 1 with decreasing basin water depth. As a result, the delta plain becomes more aggradational, by which the channel becomes more unstable. The Gindex is able to reflect important geomorphodynamic parameters of the delta such as the rate of progradation, the rate of aggradation, the rate of channel migration, and the timescale of channel avulsion. Each of these parameters can be calculated as the product or quotient between Gindex and their counterparts obtained with negligibly small basin water depth, while the former is determined by the delta’s geometrical parameters and basin water depth and the latter is determined by the delta’s geometrical parameters and total sediment supply rate. This means that for a particular deltaic system with specific geometrical parameters, sediment supply rate and basin water depth, it has theoretical values for the grade index and geomorphodynamic parameters, both of which can be calculated. This speculation has been verified by tank experiments. The Gindex model is derived based on global mass balance of the deltaic system. Local and/or tentative depositional, erosional and dispersal processes such like related to the backwater effect and coastal processes including waves, tides and longshore currents, as well as effects outside of the depositional system (i.e. vegetation, anthropogenic process), are not considered. [Conclusion] So, the grade index model exclusively separates the "contribution" of basin water depth from others in terms of delta morphodynamics. On the one hand, it can reveal the principle of the differentiation of deep-water and shallow-water delta landforms, and on the other hand, it can help to explain the influence of factors other than basin water depth on the evolution of delta landforms. The grade index model has the potential for general application in modern alluvial-deltaic systems, while its application to ancient systems is yet to be explored.