The fourth slope: A fundamental new classification of continental margins

IF 2.8 2区 地球科学 Q2 GEOSCIENCES, MULTIDISCIPLINARY Basin Research Pub Date : 2024-04-01 DOI:10.1111/bre.12863
Ingrid Anell
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Abstract

Continental margins develop long submarine slopes, linking the shallow shelves along the continental landmasses to the deep abyssal plain. They are the results of a complex interaction between destructive and constructive processes, although by and large they are sites of deposition. There is a great amount of variation between the length, height, smoothness, gradient and variation thereof between the slope profiles; however, there is also recurring similarity in their shape. The similitude has suggested systematic relationships between the shape and the processes forming them, and led to studies on geomorphological categorisation based on curvatures. The potential for prediction of along-strike variations and connection between morphology and sedimentary process is herein approached through broadening the mathematical functions used, detailed measurement, observation and curve-fitting of over 150 passive continental margins. Previously, three functions have been used to categorise submarine slopes. The present study finds that four mathematical functions closely match the slopes: Linear, Gaussian, exponential and quadratic (positive and negative/inverse), and reveals that the fourth slope, the quadratic, is by far the most common. While exponential and quadratic slopes are similar there is a crucial difference in the way in which the angle of the slope changes. This study suggests that quadratic slopes represent systematically decreasing sediment deposition with distance, previously attributed to exponential slopes. Exponential slopes meanwhile, represent slope readjustment profiles with upper sediment bypass and lower slope aggradation. Linear slopes, which form the longest low-angle slopes, form in response to high sediment input. Abrupt shelf-edges form in shallower water and develop longer slope aprons, suggesting formation from erosional processes. This implies that the quintessential sigmoidal (s-shaped, Gaussian function) slope, with a smooth rollover, represents the fundamental depositional slope profile.

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第四坡:大陆边的基本新分类
大陆边形成了长长的海底斜坡,将大陆陆地上的浅海陆架与深海平原连接起来。它们是破坏过程和构造过程复杂相互作用的结果,但总的来说,它们是沉积的场所。斜坡剖面的长度、高度、平滑度、坡度及其变化之间存在着巨大差异;但是,它们的形状也经常出现相似之处。这种相似性表明,斜坡的形状与形成斜坡的过程之间存在着系统关系,并引发了基于曲率的地貌分类研究。本文通过拓宽所使用的数学函数,对 150 多个被动大陆边进行详细测量、观察和曲线拟合,来探讨预测沿岸变化的潜力以及形态与沉积过程之间的联系。以前曾使用三种函数对海底斜坡进行分类。本研究发现,有四种数学函数与斜坡密切匹配:线性函数、高斯函数、指数函数和二次函数(正、负/反),并发现第四个斜率,即二次函数,是迄今为止最常见的斜率。虽然指数斜率和二次斜率相似,但斜率角度的变化方式却有很大不同。这项研究表明,二次斜坡代表了沉积物随距离的增加而系统性减少,这在以前被归因于指数斜坡。与此同时,指数斜坡代表的是斜坡重新调整剖面,上部沉积物绕过,下部斜坡加剧。线性斜坡是最长的低角度斜坡,是在大量沉积物输入时形成的。陡峭的陆架边缘形成于较浅的水域,并形成较长的斜坡围裙,表明是由侵蚀过程形成的。这意味着,具有平滑翻滚的典型西格玛(s 形,高斯函数)斜坡代表了基本的沉积斜坡剖面。
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来源期刊
Basin Research
Basin Research 地学-地球科学综合
CiteScore
7.00
自引率
9.40%
发文量
88
审稿时长
>12 weeks
期刊介绍: Basin Research is an international journal which aims to publish original, high impact research papers on sedimentary basin systems. We view integrated, interdisciplinary research as being essential for the advancement of the subject area; therefore, we do not seek manuscripts focused purely on sedimentology, structural geology, or geophysics that have a natural home in specialist journals. Rather, we seek manuscripts that treat sedimentary basins as multi-component systems that require a multi-faceted approach to advance our understanding of their development. During deposition and subsidence we are concerned with large-scale geodynamic processes, heat flow, fluid flow, strain distribution, seismic and sequence stratigraphy, modelling, burial and inversion histories. In addition, we view the development of the source area, in terms of drainage networks, climate, erosion, denudation and sediment routing systems as vital to sedimentary basin systems. The underpinning requirement is that a contribution should be of interest to earth scientists of more than one discipline.
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