1. Introduction
Seamounts are isolated volcanic structures on the seafloor with heights greater than 1000 m and are widely distributed throughout the oceans [
1]. It is estimated that there are about 33,452 seamounts worldwide, with more than 400 large seamounts (>3000 m in height, >20 km in diameter, and >3000 km
2 in area), all of which cover up to 20% of the deep seabed [
1,
2].
Guyots are a specific type of seamount morphology, the concept of which was first introduced by Hess [
3]. Guyots have flat tops and are usually interpreted as having been formed by the erosion of seamounts that were once exposed at sea level during subsequent geologic processes [
4]. About 60% of Pacific seamounts have flat-topped features, and the slower plate motion in the Western Pacific Ocean makes guyots less susceptible to plate subduction and extinction, which makes the Western Pacific Ocean a typical distribution area for guyots [
5,
6,
7,
8].
Guyots are initially formed by volcanic activity and gradually sink as a result of cooling action and plate movement [
4,
9,
10,
11]. Guyots generally form in three tectonic settings, namely, near mid-ocean ridges, intraplate volcanisms, and island arcs [
9]; most guyots in the Western Pacific Ocean originate from intraplate volcanisms [
10,
12]. Most magma produced by volcanoes is basaltic magma, and seamount eruptions are predominantly rift eruptions and Hawaiian eruptions [
11,
13]. The formation of guyots goes through six stages: (1) initial small seamount stage, (2) medium-sized seamount stage, (3) shallow-water eruptive stage, (4) island-forming stage, (5) extinct stage, and (6) subduction stage [
4,
14,
15]. In stage 5, the islands exposed to the sea are gradually submerged due to crustal cooling, subsidence, and erosion, and flat tops may be formed [
4]. The cooling and contraction of magma have important implications for the formation of volcanic cones, the accumulation of lava flows, and the distribution of volcanic debris, which have resulted in the formation of gully-riddled geomorphology, distinctly layered terraces, and localized stacked bulges in the seamounts [
8,
16,
17,
18]. In addition, landslides and biochemistry have shaped the rich morphology of guyot surfaces [
19,
20].
There are numerous guyots in the Western Pacific Ocean, which are rich in inorganic sediments, large biological communities, and microorganisms [
21,
22,
23]. Seamounts contain large quantities of Eocene Pelagic Limestones and Basaltic Conglomerates, and the tops of guyots are also covered with large quantities of carbonate rocks and foraminiferal oozes, which reflect the process from seamount generation to inundation to deposition [
24]. Seamounts are rich in mineral resources such as polymetallic sulfides, manganese nodules, cobalt-rich ferromanganese crusts, and apatite, which are high-grade and polymetallic and are mainly distributed in abyssal plains, slopes, and the tops of seamounts [
25,
26]. Seamounts with height differences of thousands of meters provide diverse depth space for organisms, and their morphology, which can modify local hydrodynamic conditions, together with the bedrock on the surface of seamounts, is an environmental feature that makes seamount communities richer and more diverse than those in the abyssal plains [
27,
28]. The spatial heterogeneity of distribution patterns of both mineral and biological resources is closely related to seamount geomorphology, and the accurate identification and classification of seamount geomorphology are the prerequisites for seamount research.
At present, many scholars have carried out work on the classification of guyot geomorphologic types. Masetti et al. [
29] presented a methodology for combining bathymetric and backscatter data for seafloor classification. Sowers et al. [
30] used the method of Masetti et al. [
29] to identify the geomorphology of the Gosnold Guyot, which was categorized into four parts, namely, seamount slope, seamount ridge, seamount valley, and guyot flat. Lundblad et al. [
31] proposed the concept of bathymetric position index (BPI), which is a measure of the average elevation of a digital elevation model (DEM) focal unit relative to surrounding units, to identify fine or extensive benthic features using bathymetric position indices at different scales. Fan et al. [
32] and Yang et al. [
33] used the benthic terrain modeler (BTM) based on Lundblad’s theory to classify the fine geomorphologic features of the Caiwei Guyots and the Jiaxie Guyots, respectively, by applying a variety of indexes, including the BPI, to carve the fine geomorphologic features of the guyots.
Existing geomorphologic classification schemes for guyots have certain limitations: some of them are rough; for example, Masetti et al. [
29] classified the Gosnold Guyot into only four geomorphologic types. However, as geographic entities with huge morphology, guyots have many detailed features that need to be identified. Some schemes rely on the BTM method and achieve fine-scale classifications, but the accuracy of the classification results is low (
Section 5.2). The BTM method identifies the various types in a parameter table on a row-by-row “if…else…” basis. In addition, these classification schemes lack generality, and it is difficult to achieve effective comparison and integration, further limiting their application in scientific research and engineering practice.
In this paper, using the deep-sea multibeam data acquired by the multibeam bathymetry system of the China Ocean Mineral Resources R&D Association (COMRA)’s Cruises, a stepwise fine-scale geomorphologic classification method for guyots was established using elevation, slope, and BPI topographic factor indexes, and geomorphologic classifications were carried out for the Jiaxie Guyots, the Caiwei Guyots, and the DD Guyot.
3. Geomorphologic Classification Methods
3.1. Design of Geomorphologic Classification
The geomorphologic structure of guyots is complex and diverse, and the distribution of guyot mineral and biological resources is closely related to the elevation, slope, gully, ridge, and other areas. Given this, in this paper, the geomorphology of seamounts is defined as the types shown in
Table 1 concerning several recommendations and specifications on geomorphology classification, including, but not limited to,
The second world ocean assessment (United Nations) [
36,
37],
Rules for classification and coding of geomorphological types (China) [
38], and the research of scholars such as Sowers et al. [
30]. Because ridges contain multiple patterns of topographic relief and change, and because the exact boundaries of ridges are not easy to determine, in this paper, ridgelines are used on the geomorphologic classification maps to identify the length and orientation of ridges.
According to the definition in
Table 1, the three topographic factors of elevation, slope, and BPI were selected to be used for the geomorphologic classification of guyots. The general classification idea was as follows (
Figure 2): The DEM data of the guyots were input to extract the topographic factors. Subsequently, the preliminary geomorphologic classification based on elevation and slope yielded six geomorphologic regions, such as the summit platform, and the fine geomorphologic classification based on elevation, slope, and BPI yielded three geomorphologic types, such as local crest. Finally, these nine geomorphological types were plotted on the map, analyzed, and discussed. The relevant subsection headings are labeled in
Figure 2.
3.2. Calculation of Terrain Factors
3.2.1. Elevation
Elevation is the distance from a point on the ground surface along the plumb line to the geodetic level. It is one of the most basic topographic factors of geomorphologic patterns, and its size directly reflects the high and low undulation of geomorphologic entities [
39]. The elevation data were obtained directly from the DEM.
3.2.2. Slope
Slope is the degree of inclination of a localized surface slope. It is one of the basic characteristics of a surface geomorphologic entity [
40] and is usually expressed as an inverse trigonometric function of the ratio of the vertical elevation difference and the horizontal distance. The expression of slope is
where
and
are the first-order derivatives of the elevation with respect to the
and
directions.
3.2.3. BPI
The BPI is an index used to characterize seafloor topography by comparing the elevation of a location with the average elevation of its surrounding area to determine whether the location is above, below, or similar to the surrounding topography [
31]. The BPI was modified from the topographic position index as defined by Weiss [
41] and Iampietro and Kvitek [
42]. It is widely used in seabed geology, biology, ecology, and environmental research [
43,
44,
45]. The expression for the calculation of the BPI is
where
denotes downward rounding,
is the depth value of a grid cell,
is used to calculate the depth value of the annulus around the grid cell,
is the inner radius of the BPI calculation (the length is the number of pixels, which can be zero),
is the outer radius of the BPI calculation, and
is a rounding adjustment term.
According to the BPI theory [
31,
46], the BPI has to be normalized to obtain the standardized BPI (stdBPI) when it is used in practice, which is a major feature of BPI in practice. The expression for the calculation of the stdBPI is
where
denotes downward rounding,
is the average of all grid cell BPIs,
is the standard deviation of all grid cell BPIs,
is a scaling factor used to convert standardized BPIs to a more interpretable scale, and
is a rounding adjustment term.
By standardization, it can be classified with uniform thresholds. Specifically, the local crest needs to satisfy the condition that the stdBPI is greater than 100, and the local depression and gully on the slope need to satisfy the condition that the stdBPI is less than −100.
When calculating the BPI (stdBPI), how to select the size of the inner and outer radii is not yet conclusive and is now generally determined by the trial-and-error method [
32]. Mena et al. [
47] suggested that the radius of the BPI calculation be set to approximate the size of the target morphology and concluded that different shapes of the analyzed neighborhoods (ring and circle) have no significant effect on the results. Based on the above theory, as well as the experience of others in using the BPI, the diameters of medium-sized crests and depressions were selected as the outer radius ratio factor of BPI calculation (Radius Ratio Factor of BPI Calculation = Radius of BPI calculation × DEM Data Resolution), and in order to simplify the calculations, the inner radius of the calculation of the BPI was set to 0. The specific setup scheme is shown in
Table 2.
Figure 3 illustrates the elevation, slope, and stdBPI of the Jiaixe Guyots, the Caiwei Guyots, and the DD Guyot.
3.3. Preliminary Geomorphologic Classification Based on Elevation and Slope
According to the definition in
Table 1, the areas with slopes of 0~2° in the DEM data are extracted to form the initial candidate area. Using the image recognition algorithm, the regions close to the edge of the data were extracted, and the slope threshold condition was satisfied in the initial candidate region to construct the initial seafloor plain mask. Aiming at the local slope anomalies existing in the initial mask (e.g., a small range of areas with a slope greater than 2°), the area filling technology was used to incorporate the anomalies that were surrounded by the seafloor plains into the range of the seafloor plains. Through processing, the problem of recognizing the fuzzy boundary of the submarine plain–seamount transition zone was effectively solved. The process is shown in
Figure 4.
Patchy areas with slopes of 0~5° were extracted from the DEM data, and these areas were arranged according to the elevation mean value from the largest to the smallest, and examined one by one to see whether they were summit platform areas until a complete summit platform was found. The process is shown in
Figure 5.
After identifying seafloor plains and summit platforms, the other parts were noted as regional flanks, and the slope was classified. Flank can be divided according to the slope thresholds in
Table 1. Even though the summit platform, very gentle slope, and seafloor plain contain the same slope values, the three are not confused with each other because of their slopes through a stepwise process.
Through the process described in this subsection, guyots were successfully classified as summit platform, extremely steep slope, steep slope, gentle slope, very gentle slope, and seafloor plain.
3.4. Fine Geomorphologic Classification Based on Elevation, Slope, and BPI
Guyots are distributed with obvious crested and depressed areas, which can be recognized by using stdBPI.
Figure 6 shows a schematic longitudinal section of the seamount area, and the letters A to H denote local crests, feet of guyots, summit edges, summit platforms, uniform slopes, local depressions, seafloor plains, and the edge areas of DEM data, respectively. According to the BPI theory [
31], the recognition results of these eight zones are shown in
Table 3.
From
Figure 6 and
Table 3, it can be seen that stdBPI has no problem recognizing the geomorphology results for points A, D, E, F, and G of the guyots. However, for points B, C, and H, i.e., the feet of guyots, summit edges, and data edges, the classification results are inaccurate. Point B has a seafloor plain to the left and a slope to the right, which leads to an stdBPI of less than −100 for point B and its immediate vicinity. Point C has a slope to the left and a summit platform to the right, which leads to an stdBPI of more than 100 for point C and its immediate vicinity. Point H has a slightly sloped seafloor plain to the left, with no depth data on the right, which leads to an stdBPI of less than −100. Therefore, if the geomorphologic types are classified only according to the stdBPI threshold, erroneous results will be obtained in some areas. There are also gullies on the slopes, which are often thought to be transportation routes for sediments [
48], and the type needs to be identified.
In this paper, a processing method is proposed that extracts the crests and depressions recognized by the stdBPI and identifies gullies on the slopes, local crests, and local depressions. For the identification of local crests (or local depressions), the steps are as follows:
Extract elevation data for a range of 200 × 200 m from the center of each crest (or depression), then calculate the average value.
Extract the elevation value of the crest (or depression) at the edge.
Compare the data values. If the average value of the elevation in the 200 × 200 m range in the center area is greater (or smaller) than the maximum value (or minimum value) in the edge area, the area is judged to be a local crest (or local depression).
For the identification of gullies on the slopes, the steps are as follows:
Extract the elevation values of each point on the centerline of each depression and calculate its average value, denoted as AVE1.
Extract the elevation value of the depression at the edge and calculate its average value, denoted as AVE2.
Compute the slope of the line connecting the highest point of the elevation and the lowest point of the elevation on the centerline, denoted as SLO.
Compare the data values. If AVE1 is smaller than AVE2 and SLO is greater than 10° [
8], the area is determined to be a gully on the slope.
Figure 7 illustrates the identification of local crests, local depressions, and gullies on the slopes. The red area is a 200 × 200 m area in the center of the crest, and its elevation average is compared with the elevation value of the edge surrounded by the green circle, and those areas that meet the conditions are identified as localized bumps. The blue area is also the area of 200 × 200 m in the center of the depression, and the average value of its elevation is compared with the elevation value of the edge surrounded by the green circle. An area is recognized as a local depression if it meets the conditions. The yellow line is the middle line of the depression, and its value is compared with the value of the outermost circle of the green area; those areas that meet the conditions are recognized as gully areas.
The above steps are realized after the stdBPI is roughly judged. If there is no antecedent BPI foundation, it is difficult to achieve the ideal effect. After the comparison and screening of the stdBPI, the elevation, slope, local crests, local depressions, and gullies on the slopes in the guyots can be accurately identified.
Through the above stepwise geomorphologic classification, the problem of a lack of flexibility while obtaining fine-scale geomorphologic classification results is avoided. At the same time, the thresholds used in each classification step of this paper are standardized indicators, which have good generality for most guyots.
4. Results
In this study, preliminary geomorphologic classification results and fine geomorphologic classification results were obtained (
Figure 8,
Figure 9 and
Figure 10 and
Table 4,
Table 5 and
Table 6). The preliminary geomorphologic classification results classified the seamounts into six major areas: summit platform, extremely steep slope, steep slope, gentle slope, very gentle slope, and seafloor plain. The fine geomorphologic classification results show the geomorphologic information of the local crest, local depression, and gully on the slope. Ridgelines are labeled on the fine geomorphologic classification results, and there are significant length differences in the ridgelines of different guyots. The width of the gullies on the slopes in the guyots in the study area of this paper is generally 500~1000 m, and the diameters of local crests and local depressions are generally within 2 km. Three-dimensional maps of the geomorphologic types for guyots are provided in
Appendix A (
Figure A1,
Figure A2 and
Figure A3).
4.1. Jiaxie Guyots
In the classification results, gentle slopes have the largest area of 4155.56 km2 (33.23%) and local depressions have the smallest area of 4.00 km2 (0.03%). Gullies on the slopes are mainly concentrated between extremely steep slopes and steep slopes, and the distribution of elevation is relatively uniform; local crests and local depressions have the largest standard deviation of elevation, and it can be seen that they are distributed from the top to the bottom of the guyot body. The slope distributions in these areas of summit platforms, steep slopes, gentle slopes, and very gentle slopes are more uniform, while the slope distributions in these areas of extremely steep slopes, gullies on the slopes, seafloor plains, local crests, and local depressions are closer to their own slope minimum. The Jiaxie Guyots have four distinctly developed ridges, three of which belong to the Weijia Guyot and one to the Weixie Guyot.
Figure 8.
Results of the geomorphologic classification of the Jiaxie Guyots: (a) Preliminary, (b) Fine.
Figure 8.
Results of the geomorphologic classification of the Jiaxie Guyots: (a) Preliminary, (b) Fine.
Table 4.
Statistics of the geomorphologic classification of the Jiaxie Guyots.
Table 4.
Statistics of the geomorphologic classification of the Jiaxie Guyots.
Geomorphologic Type | Area (km2) | Area (%) | Depth | Slope |
---|
Mean (m) | Std | Min (°) | Max (°) | Mean (°) |
---|
Summit platform | 1591.89 | 12.73 | 1746.98 | 253.48 | 0.00 | 5.00 | 2.08 |
Extremely steep slope | 619.87 | 4.96 | 3333.74 | 1017.48 | 25.00 | 61.48 | 29.20 |
Steep slope | 1886.68 | 15.09 | 3848.62 | 979.45 | 15.00 | 25.00 | 19.36 |
Gentle slope | 4155.56 | 33.23 | 4558.11 | 1032.53 | 5.00 | 15.00 | 9.34 |
Very gentle slope | 2367.07 | 18.93 | 5336.53 | 620.87 | 0.00 | 5.00 | 2.97 |
Gully on the slope | 526.56 | 4.21 | 3635.93 | 818.01 | 0.03 | 54.54 | 17.87 |
Seafloor plain | 1885.54 | 15.08 | 5978.82 | 82.83 | 0.00 | 23.68 | 0.82 |
Local crest | 134.52 | 1.08 | 4303.62 | 1251.96 | 0.07 | 42.55 | 14.98 |
Local depression | 4.00 | 0.03 | 3053.34 | 1628.86 | 0.05 | 32.32 | 6.32 |
4.2. Caiwei Guyots
The very gentle slopes of the Caiwei Guyots have the largest area of 4594.66 km2 (34.34%), while the smallest area of 6.72 km2 (0.05%) still belongs to local depressions. The summit platforms are extremely flat, with a standard deviation of elevation of only 126.86 and a mean slope of only 0.95°. The distribution pattern of slopes and depths is consistent with that of the Jiaxie Guyots. Localized bumps and localized depressions are mainly distributed in the areas of gentle slopes and below. The ridge feature of the Caiwei Guyots is not obvious enough, and seven small ridges have been identified.
Figure 9.
Results of the geomorphologic classification of the Caiwei Guyots: (a) Preliminary, (b) Fine.
Figure 9.
Results of the geomorphologic classification of the Caiwei Guyots: (a) Preliminary, (b) Fine.
Table 5.
Statistics of the geomorphologic classification of the Caiwei Guyots.
Table 5.
Statistics of the geomorphologic classification of the Caiwei Guyots.
Geomorphologic Type | Area (km2) | Area (%) | Depth | Slope |
---|
Mean (m) | Std | Min (°) | Max (°) | Mean (°) |
---|
Summit platform | 2167.64 | 16.20 | 1435.86 | 126.86 | 0.00 | 5.00 | 0.95 |
Extremely steep slope | 269.85 | 2.02 | 2407.10 | 679.92 | 25.00 | 45.79 | 28.48 |
Steep slope | 1146.34 | 8.57 | 3101.05 | 853.36 | 15.00 | 25.00 | 19.01 |
Gentle slope | 3851.27 | 28.79 | 4126.17 | 870.33 | 5.00 | 15.00 | 9.02 |
Very gentle slope | 4594.66 | 34.34 | 5128.10 | 513.00 | 0.02 | 5.00 | 2.88 |
Gully on the slope | 527.86 | 3.95 | 3311.81 | 682.79 | 1.62 | 42.48 | 13.75 |
Seafloor plain | 1348.81 | 10.08 | 5704.51 | 193.14 | 0.00 | 13.37 | 1.27 |
Local crest | 138.16 | 1.03 | 4713.02 | 726.81 | 0.14 | 30.67 | 10.87 |
Local depression | 6.72 | 0.05 | 5331.84 | 257.20 | 0.22 | 7.87 | 3.93 |
4.3. DD Guyot
The largest part of the DD Guyot is characterized by gentle slopes, with an area of 823.18 km2 (35.85%); the smallest part still belongs to localized depressions, with an area of 1.22 km2 (0.05%). The summit platforms of the DD Guyot have a relatively small area of 28.49 km2 (1.24%). The DD Guyot has a large number of extremely steep slopes and is overall steeper. Local crests are generally distributed on gentle slopes and in the area below. The elevation standard deviation of the local depressions is large, and it is seen to be distributed in several elevation regions of the guyot. The DD Guyot develops five distinct ridges that spread out in all directions.
Figure 10.
Results of the geomorphologic classification of the DD Guyot: (a) Preliminary, (b) Fine.
Figure 10.
Results of the geomorphologic classification of the DD Guyot: (a) Preliminary, (b) Fine.
Table 6.
Statistics of the geomorphologic classification of the DD Guyot.
Table 6.
Statistics of the geomorphologic classification of the DD Guyot.
Geomorphologic Types | Area (km2) | Area (%) | Depth | Slope |
---|
Mean (m) | Std | Min (°) | Max (°) | Mean (°) |
---|
Summit platform | 28.49 | 1.24 | 1081.10 | 16.06 | 0.00 | 5.00 | 2.38 |
Extremely steep slope | 367.22 | 15.99 | 3485.88 | 1102.69 | 25.00 | 78.11 | 31.48 |
Steep slope | 519.98 | 22.65 | 4130.57 | 981.30 | 15.00 | 25.00 | 19.68 |
Gentle slope | 823.18 | 35.85 | 4808.42 | 904.72 | 5.00 | 15.00 | 9.64 |
Very gentle slope | 501.48 | 21.84 | 5492.92 | 548.79 | 0.00 | 5.00 | 2.83 |
Gully on the slope | 54.68 | 2.38 | 3425.28 | 789.23 | 0.94 | 75.79 | 26.04 |
Seafloor plain | 55.51 | 2.42 | 5872.68 | 51.65 | 0.00 | 32.03 | 1.44 |
Local crest | 20.32 | 0.89 | 4822.67 | 815.18 | 0.31 | 64.90 | 17.38 |
Local depression | 1.22 | 0.05 | 4140.55 | 1519.86 | 0.13 | 39.33 | 12.41 |
6. Conclusions
In this study, the geomorphologic classification of the Jiaxie Guyots, the Caiwei Guyots, and the DD Guyot was carried out, and maps of the fine-scale geomorphology types of the guyots were drawn that contain nine geomorphology types and ridgelines. To improve the accuracy, flexibility, and versatility of geomorphologic classification, a stepwise fine-scale geomorphologic identification method was proposed. Firstly, the seafloor plains, which are the part outside the mountain, were recognized, and it was ensured that those would not be confused with the mountain slopes. Secondly, the summit platforms were identified based on slope thresholds and elevation sequences. Finally, the remaining part of the mountain was divided sequentially according to slope class. Seamounts are not smooth formations with a constant change in slope, but develop a large number of local crests, local depressions, gullies on the slopes, and ridges. In this study, they were analyzed using the BPI factor, and the BPI identification results were filtered by combining two topographic factors, elevation and slope. Local crests were extracted in areas with stdBPI > 100, and local depressions and gullies on the slopes were extracted in areas with stdBPI < −100, thus overcoming, to a certain extent, the problem of the poor applicability of the BPI in fine geomorphology classification. Ridgelines were also mapped. After comparative analysis and verification, the results showed that the method can effectively realize the fine geomorphologic classification of guyots and is applicable to guyots of similar tectonics with good generality.
The determination of thresholds for some of the categorization indicators often relies on experience. For example, when selecting the radius for BPI calculation, academics have not yet established a universal determination standard based on mathematical derivation. This requires combining model principles and specific application scenarios to gradually explore reasonable threshold selection methods through experimental validation and data analysis. Artificial Intelligence (AI) models may show good results in seamount geomorphologic classification, which is worthy of in-depth study.