Abstract
We used magnetotelluric data from 352 sites in Botswana to derive a country-wide electrical conductivity model of the crust and upper mantle structure. A robust methodological scheme and 3D inversion were used to derive a 3D electrical conductivity model with unprecedented spatial coverage. The model results show interesting features, including the major cratonic blocks and the mobile belts in Botswana. A distinctive resistive structure was imaged in southwest Botswana, which suggests the existence of the Maltahohe microcraton as a separate cratonic unit as proposed by other studies. Furthermore, the model gives new insight into the extension of the East African Rift System to Botswana and the incipient rifting in the Okavango Rift Zone. In northern Botswana, the electrical conductivity model shows a highly conductive structure beneath the Okavango Rift Zone, which connects with a deeper conductive structure that we attribute to the East African Rift System due to its vicinity to Lake Kariba, the last surface expression of the rift system. We suggest that ascending fluids or melt from the East African Rift System causes the weakening of the lithosphere and plays a significant role in the incipient continental rifting in the Okavango Rift Zone.
1 Introduction
Our understanding of the geology and tectonics of Botswana still carry a few disputed and debated hypotheses. Botswana has a diverse geology with large cratons, in between mobile belts, and two deep sedimentary basins (). Next to that, it is geodynamically influenced by the African Superswell, which is a large topographic anomaly in eastern and southern Africa at an average of 500 m higher than the continental height (; Figure 1). Also, the East African Rift System (EARS), an intracontinental rift zone, which supposedly has its terminus in the Okavango Rift Zone (ORZ) in northern Botswana influences its geodynamics (e.g., ; Leseane et al., 2015; Figure 1). Even though in recent years different geophysical data has been collected (seismic, gravity, magnetic, magnetotelluric (MT)), there are still areas and processes that are not well understood (e.g., ; Jones et al., 2009b; ; ). Two major debates are on the existence and boundaries of Maltahohe microcraton and the extension of EARS to Botswana. This study provides additional insight into the general tectonic architecture of Botswana and specifically these two debates from the first 3D inversion of country-wide MT data for Botswana.
FIGURE 1
The Maltahohe microcraton is an enigma in Botswana geology and geodynamics. There are debates on the actual existence, location, and boundaries of Maltahohe microcraton in southwest Botswana. According to
The extension of the EARS to Botswana is a debated phenomenon in the literature (e.g., Kinabo et al., 2007; Khoza et al., 2013b; Yu et al., 2015a; Leseane et al., 2015; Pastier et al., 2017;
On the further southward extension of the EARS, there was a 6.5 Mw intra-plate earthquake in central Botswana and its link to the EARS is still a subject to debate (
In the last 2 decades, different novel country-wide geophysical data have been compiled and processed in Botswana including gravity, magnetics, seismic, and MT data. Country-wide gravity and magnetic data provided some of the earliest understanding of the geological provinces and tectonics of Botswana due to the obscuring of the Precambrian geology by thick overburden formed from Kalahari group sediment (
Another geophysical data collection in Botswana was the MT data. In 2002, the Southern African Magnetotelluric Experiment (SAMTEX) was started with the aim to image the electrical structure of the crust and upper mantle beneath the southern African region covering Botswana, Namibia, and South Africa (
In the context of our study, the MT method is suitable for imaging different geological terranes and their boundaries using their electrical conductivity properties. Cratonic segments can be delineated from the mobile belts based on conductivity signatures (Muller et al., 2009). Older lithospheric units (Archean Cratons) are more resistive than the younger lithospheric units (Proterozoic mobile belts) (Muller et al., 2009). Cratonic boundaries and tectonic transition zones are made of suture zones which are characterized by weakened crustal materials due to deformation processes (Khoza et al., 2013a; Muller et al., 2009). Also, the electrical conductivity model derived from MT data could give a piece of evidence about the presence of aqueous fluids and partial melts, rifting, and rift extensions. While there have been a few studies in Botswana that used the SAMTEX data, the studies so far are either focused on regional interpretations or too fragmented and hardly overlap (Muller et al., 2009; Miensopust et al., 2011;
In this study, we used MT data to obtain a country-wide 3D electrical model of Botswana to image the crust and upper mantle structure besides investigating the Maltahohe microcraton and the extension of the EARS in Botswana. The result of this research provides straightforward, connected, and precise geologic interpretations about the crust and upper mantle beneath Botswana and arguments raised in the literature about the Maltahohe microcraton and the extension of EARS to Botswana. Our results overcome the fragmented nature of the previous MT studies in Botswana and the different methodologies and approaches that have led to some conflicting interpretations. The new electrical model of the crust and upper beneath Botswana gives more insight into the tectonic development, current tectonic settings, cratons deformation, and rift initiation processes in the region.
2 Geology of Botswana
Botswana is in southern Africa and covers parts of the two cratons in the region and the transitions between them. In Botswana, the Congo Craton covers the northwest region and the Kalahari Craton, which comprises the Zimbabwe and Kaapvaal blocks covers the east and south, respectively (
In between the cratonic blocks, the lithosphere of Botswana is composed of mobile belts, which were formed from various rifting and accretion processes: Limpopo, Kheis-Okwa-Magondi, Damara, and Ghanzi-Chobe Belts (
In central and southwest Botswana, the upper crust includes two sedimentary basins; the Passarge Basin and the Nosop Basin (Figure 1D). The Passarge Basin is in central Botswana and is filled with weakly folded siliciclastic and carbonates from the Ghanzi Group sediments with thickness up to 15 km, and formed during Neoproterozoic and early Paleozoic times (Pretorius, 1984; Key and Ayres, 2000). In the southwest Botswana is the Nosop Basin, which is filled with siliciclastic and marine carbonates from of the Nama Group sediments from Neoproterozoic and early Paleozoic times with thickness up to 15 km (Pretorius, 1984; Wright and Hall, 1990;
3 Data and Methods
3.1 Data
We used data from 352 MT sites covering Botswana from the freely available Southern African Magnetotelluric Experiment (SAMTEX) data to obtain the electrical conductivity using 3D inverse modelling (
FIGURE 2

Example of MT data from site ELZ208-94A showing the apparent resistivity and impedance phases against period (in logarithmic scale) for Zxx, Zxy, Zyx, and Zyy components and the tipper components plot against period (in logarithm scale) for Tzx and Tzy.
3.2 Methodology
The methodology we used to derive the country-wide 3D electrical conductivity model of Botswana consists of three stages. In the first stage, we corrected the MT data for galvanic distortion and removed high error data to improve the data quality. In the second stage, we analyzed the properties and sensitivity of the MT data by performing depth resolution and dimensionality analysis. Finally, in the third stage, we inverted the MT data using 3D inversion technique. The details of the methodological steps are discussed further in the following subsections. We used the Python Toolbox for MT data processing, analysis, and visualization (MTpy; Kirkby et al., 2019; Krieger and Peacock, 2014). The 3D inversion of the MT data was done using the Modular System for Electromagnetic Inversion (ModEM) (
3.2.1 MT Data Processing
We processed the MT data in two steps. First, we corrected the data for galvanic distortion and static shift error. Subsequently, the MT data that have been corrected for distortion were cleaned automatically and visually to remove data points with high errors.
The MT data is often affected by distortions (galvanic distortion) in the electromagnetic field, which are caused by the disturbance of the current that generates the electrical field. Galvanic distortions are non-inductive frequency-independent responses caused by the scattering of regional MT response by accumulated charge distribution on small-scale shallow bodies or inhomogeneity in local geologic structures (
Static shift correction factors are undeterminable from the MT data itself (Simpson and Bahr, 2005). In this study, we used statistical averaging method to estimate the relative static shift correction factor for each MT station from other stations in the radius of 30 km (Simpson and Bahr, 2005). The outputs of the process are static shift corrected MT responses.
The MT responses were further processed by removing data points with high errors and outliers to improve the convergence of the data in the inversion process. Poor-quality data points with error bars of the Z and T data above 5% were removed automatically from the data, which is also the percentage of error floor used in the 3D inversion step that will be described later. After that, the MT curve smoothness was examined visually on the criteria that the variation in MT apparent resistivity curve from period to period should not be more than 45⁰ on a logarithm versus logarithm scale plot. From the data visual check, outlying period data points from the MT curve were removed to improve the smoothness of the MT response curve. The MT data were subsequently used in the data analyses and inversion stages.
3.2.2 MT Data Analysis
We performed two analyses to determine the sensitivity of the MT data. Depth resolution test was done to evaluate the depth in the subsurface to which the data is sensitive and can be reliably interpreted. Also, we examined the dimensionality captured in the MT data to understand the most appropriate dimension for modelling the data. To test the depth resolution of the MT dataset, we calculated the depth of penetration of the MT data per station using the Niblett-Bostick transformation (Niblett and Sayn-Wittgenstein, 1960). The Niblett-Bostick transformation accounts for variation in depth of penetration for MT sites at similar periods by comparing the MT responses than analysis based only on the period (
The dimensionality of the MT data is an important property which is required to determine the dimension of the modelling approach. The subsurface structure captured in the MT data should have the same dimensionality as the modelling approach used. Modelling MT data in dimensions higher or lower than the dimensionality captured in the data causes the propagation of the dimensionality distortion in the model, which leads to erroneous interpretation (e.g., a 1D interpretation of a 2D or 3D structure; Ledo et al., 2002; Ledo, 2005). We used phase tensor analysis to examine the dimensionality of the MT data. The phase tensor is not affected by galvanic distortion, and it holds essential information about the dimensionality of the MT data (
3.2.3 Three-Dimensional MT Data Inversion
We used ModEM for the inversion of the MT data (
The ModEM requires constructing starting 3D mesh of the study area with initial electrical conductivity values. Once MT data and starting 3D model are prepared, the inversion process can be executed. Two main parameters govern the inversion process; model covariance and initial damping (Kelbert et al., 2014). The model covariance (value between 0 and 1) controls how the norm of the model behaves. Large model covariance values result in smoother models with poor data fit, while small model covariance values result in rough models with higher data fit (Robertson et al., 2020). On the other hand, the initial damping parameter controls how the model fits the data progressively.
The MT data over Botswana was inverted using a 3D mesh with cell dimensions of 10 km × 10 km in the horizontal plane. The choice of the horizontal griding dimensions was based on the minimum data interstation spacing of 10 km and the grid resolution test, which is described in the next paragraph. A first layer thickness of 50 m was used, and the subsequent vertical layers’ thicknesses increased by a factor of 1.1 logarithmically. The mesh is composed of 137, 138, and 100 cells in the X, Y, and Z directions, and padding cells of 7, 7, and 6, respectively. A resistivity value of 100 Ωm was used for the starting model (Robertson et al., 2020). Also, an error floor of 5% of (||) was used for and , an error floor of 5% of (||) was used for and , and an 0.03 error floor for the T data (Meqbel et al., 2014). Topography data (MT station elevation data) was incorporated into the model to compensate for site elevation difference. Ten air layers were added to the starting model to pad the Earth model. A model covariance value of 0.4 was used to resolve less smooth features and create a geologically plausible electrical model (Robertson et al., 2020). The initial damping parameter of 10 was used for the inversion to minimize required computation time and resources (Robertson et al., 2020). The final misfit for the electrical conductivity model is 3.22 after 126 iterations. Details of the model misfit are discussed in Section 4 of the Supplementary Figures S12–S15.
We carried out several inversions to investigate the sensitivity of the inverted electrical model to three main parameters; the initial damping parameter, the grid resolution, and the certainty of the retrieved low conductive anomalies with values between 1–10 Ωm in the model. A model covariance value of 0.4 was fixed for all the tests, like main inversion covering Botswana described earlier. For the sensitivity tests, smaller datasets were used to ensure that the computation times required are shorter. Details about the sensitivity tests are discussed in the
Supplementary Material. In the following, we briefly describe three sensitivity tests on the initial damping parameter, model grid resolution, and highly conductive structures.
1) We investigated how the initial damping parameter affects the resultant electrical model with varying values of 1, 10, 100, and 1,000.
2) Model grid resolution determination is a crucial step in 3D MT inversion. The decision of the size of the model grid is usually balanced between the need to recover fine model details by using a higher-resolution grid and, on the other side, minimizing the computational time and resources required by using a coarser-resolution grid. We investigated how the horizontal grid resolution affects the resultant electrical model using a coarse grid of 30 km × 30 km, an intermediate grid of 15 km × 15 km and a fine 10 km × 10 km grid resolutions.
3) A major uncertainty in our electrical modelling result was the highly conductive structures (1–10 Ωm) in the lower crust and upper mantle. A sensitivity test was carried out to verify the certainty of these highly conductive structures if they are data related. The test involved inverting the MT data for 120 iterations with misfit of 3.55 and removing the conductive structures (<100 Ωm) in the model and replacing them with the resistivity of the starting model (100 Ωm). The inversion is then restarted with the modified model and continued for another 74 iterations with misfit of 3.42. The resultant model was examined to see whether the highly conductive structures are returned in the model or not.
4 Results and Discussion
4.1 Resolution Depth and Dimensionality
The results of the resolution depth and the dimensionality of the MT data are presented and discussed in detail in the Supplementary Figures S2–S6. Here, we discuss the main findings. The conclusion from the depth resolution test is that the MT data used in this study can image down to 200–250 km depth (Supplementary Figure S2). The electrical models are presented up to depth of 200 km and sensitivity depth per MT site are also indicated (Figures 4–6). The MT data is not only sensitive to depths but also to the volumetric electrical conductivity of the subsurface, because electromagnetic waves have diffusive nature. The lateral distance to which the MT data is sensitive at any depth is referred to as horizontal adjustment length. At the various depths of penetration of the MT data, the horizontal adjustment length is 2–3 times the value of the penetration depth (Simpson and Bahr, 2005). However, due to high spatial aliasing between the MT sites, at shallow depths, the horizontal adjustment lengths are small (Figure 1). Hence, the results of the electrical model are interpreted and discussed along cross sections on top or in the near proximity of the MT stations (Figures 3–5) to address the shortcoming of the small horizontal adjustment length.
FIGURE 3

Plan view of electrical conductivity model depth slices at 13, 20, 32, 50, 92, 120, 186, and 222 km depths. MT sites are represented in black dots.
FIGURE 4

The 3-D electrical conductivity model of Botswana along five cross sections represented with blue lines in (A). (B) shows the tectonic map of Botswana. RP, Rehoboth Province; KB, Kheis Belt; KC, Kaapvaal Craton; OB, Okwa Block; CC, Congo Craton; DGC, Damara-Ghanzi-Chobe Belt; MB, Magondi Belt; ZC, Zimbabwe Craton; LB, Limpopo Belt; MC, Maltahohe microcraton; ORZ, Okavango Rift Zone; EARS, East African Rift System; BC, Bushveld Complex. Black dashes underneath each MT station in the electrical model = depth sensitivity per MT site.
FIGURE 5

Electrical conductivity model north-south cross section (represented with blue line in (A)) across the epicenter of the 03 April 2017 earthquake in central Botswana. (B) shows the tectonic map of Botswana. DGC, Damara-Ghanzi-Chobe Belt; MB, Magondi Belt; KC, Kaapvaal Craton; EARS, East African Rift System; BC, Bushveld Complex. Black dashes underneath each MT station in the electrical model = depth sensitivity per MT site.
FIGURE 6

(A) The 3-D shear wave velocity model of Botswana after
The results of the dimensionality analysis (Supplementary Figures S3–S6) show high skew values (>6⁰) and high ellipticity of the phase tensor for majority of the MT sites. High skew values of the phase tensor greater than 6⁰ indicate 3D effects, skew values of 0⁰ indicate 2D data, and lower skew values indicate 1D subsurface structure (
The previous MT studies done in Botswana using the SAMTEX data showed the existence of multiple principal geoelectric strike directions in the data, which confirms the presence of 3D signature in the data (e.g., Miensopust et al. (2011), Muller et al. (2009), and Khoza et al. (2013a)). The result of the phase tensor analysis confirms the 3D nature of the structure beneath Botswana as reflected in the MT data. Therefore, the MT data for this study were modelled in 3D without need for assumption of geoelectric strike directions, which is required for 2D modelling approach.
4.2 Sensitivity Tests
The results of the sensitivity tests are presented and discussed in the Supplementary Material. Here we highlight the main findings on the inversion initial damping parameter, grid resolution, and conductive structures.
4.2.1 Initial Damping Parameter
The different initial damping parameters tested (1, 10, 100, and 1,000) did not influence the data fit nor the resolved structures in the resultant models (Supplementary Figure S7). However, higher initial damping parameters took more NLCG iterations and computation time to achieve convergence of the inversions. These observations are consistent with the results from model space exploration with the Australian Lithospheric Architecture Magnetotelluric Project data using ModEM done by Robertson et al. (2020). For the inversions in this study, we used an initial damping parameter of 10 to reduce the computing time.
4.2.2 Grid Resolution
We observed that increasing the grid resolution from 30 to 15 km and from 15 to 10 km led to an increase in the data fit of the resultant model (Supplementary Figure S8) and geologically plausible electrical structures (Supplementary Figures S8–S10). A choice of 10 km horizontal grid resolution, which is also the minimum interstation spacing in the data was made to recover a high-resolution model that can better fit the MT data.
4.2.3 Conductive Structures
We observed that the highly conductive structures with resistivity values between 1–10 Ωm in the crust and upper mantle in our electrical model are required and are data related. From the test, the highly conductive features return to the model after a continued inversion of the modified model as described in Section 3.2.3 in the Supplementary Figure S11.
4.3 The Electrical Conductivity Model
The final 3D electrical model of Botswana is presented as depth slices in Figure 3 and cross sections in Figure 4 to show the variation of the electrical conductivity of the different tectonic terranes in the study area. The cross sections were chosen along the data profiles to overcome the shortcoming of small horizontal adjustment length at shallow depth and make the results interpretable reliably.
From the results (Figures 3, 4), there are distinctive high conductive structures, both in the crust and upper mantle. Several factors can contribute to the high conductivity in the mid-lower crust and upper mantle. Anomalous conductive structures in the lower crust can be interpreted as the presence of graphite or aqueous fluids (Jones et al., 2005). In some areas, sulfides and other metalliferous ore deposits or partial melt contribute to high conductivity in the lower crust (Wannamaker et al., 2008). Regions that are spatially close to suture zones or fault zones also have highly conductive features due to the weakening of the crust (Jones et al., 2005). In the mantle, highly conductive anomalies can be due to high temperatures, partial melting, hydration, or mineralization of the mantle material (such as iron enrichment) from magmatic intrusion (Jones et al., 2005; Khoza et al., 2013a; Khoza et al., 2013b;
In southwest Botswana (Figure 4; A-A′), there are distinctive electrical structures across the Rehoboth Province, Kheis Belt, and the Kaapvaal Craton. The Kheis Belt has the lowest bulk electrical resistivity, while the Kaapvaal Craton has the highest bulk electrical resistivity. The Kaapvaal craton is imaged as a highly resistive structure (approximately 10,000 Ωm). The Kheis Belt is imaged next to the Kaapvaal Craton as a less resistive lithosphere (500–1,000 Ωm). Beneath the Rehoboth Province, the result shows a separate resistive structure (with average resistivity above 1,000 Ωm) between 10 and 100 km depth. This signature is indicative of a cratonic structure. However, there is broad conductive structure from the upper mantle (100 km) downward across the profile A-A′, which could be due to high temperatures regimes in the mantle (Sobh et al., 2021). The observed lateral variation across the Rehoboth Province-Kheis Belt-Kaapvaal Craton is confirmed by the shear wave velocity model by
Figure 4; B-B′ shows distinctive electrical structures across the Okwa Block and the Kaapvaal Craton. The Okwa Block is imaged as a resistive structure (∼1,000–10,000 Ωm) with the presence of a conductor (∼10 Ωm) at a depth of ∼40 km. The Kaapvaal Craton is imaged as a resistive structure. However, from the depth of ∼100 km downward, there exists a broad highly conductive structure (∼5 Ωm), which may be due to iron enrichment of the mantle from the emplacement of the Bushveld Complex (
Figure 4; F-F′ shows the electrical conductivity model across the Magondi Belt, Zimbabwe Craton, and the Limpopo Belt. The Zimbabwe Craton is imaged as a highly resistive structure with the presence of crustal conductive structures, which may be due to presence of graphite and/or sulfide (Khoza et al., 2013a). The observed high resistivity structure of the Zimbabwe Craton is consistent with results from velocity models, which show high-velocity anomalies beneath the Zimbabwe Craton (Ortiz et al., 2019;
4.4 Velocity-Conductivity Interpretation
Seismology and magnetotelluric methods are two primary geophysical methods for studying the structure of the crust and upper mantle because of their capacities to image deep Earth structures (Panza et al., 2007). These two methods look at different independent physical properties; velocity and conductivity, and they have different sensitivities to subsurface structures. Therefore, there is usually no complete match between the seismic velocity models and the electrical models. However, using both methods may support and complement some interpretations of subsurface structures. Here, we complement the interpretations from our new 3D electrical conductivity model with the country-wide 3D shear wave velocity model of Botswana by
4.5 The Maltahohe Microcraton
The resistive structure beneath the Rehoboth Province (Figure 4; A-A′) indicates the presence of a cratonic structure from depths of 10–100 km. This cratonic structure is clearly separated from the Kaapvaal Craton by the Kheis Belt. We interpret the cratonic structure beneath the Rehoboth Province as the Maltahohe microcraton, being distinct from the Kaapvaal Craton. This is contrary to the proposition of thinned western extension of the Kaapvaal Craton by Wright and Hall (1990). In an earlier MT study, Muller et al. (2009) carried out a 2D interpretation of the MT data across Kaapvaal Craton, Rehoboth Province and Damara-Ghanzi-Chobe Belt. According to the data decomposition study by Muller et al. (2009), multiple geoelectric strike directions are present in the data, which could be best solved using a 3D modelling approach. However, they inverted the MT data independently in two geoelectric strike directions of 25⁰ and 45⁰ due to computational limitations. Their electrical model showed conductive and resistive blobs beneath the Rehoboth Province, which could be due to dimensionality distortion in the 2D interpretations. 3DThe 3D modelling methodological approach we employed helped to improve the imaging of the cratonic structure beneath Rehoboth Province, which we interpret as the Maltahohe microcraton. The 3D MT modelling does not require assumption on geoelectric strike direction, which prevents dimensionality distortion in the interpretation of the electrical model compared to the previous 2D modelling.
The finding from our 3D electrical model on the existence of the Maltahohe microcraton is consistent with some previous studies (e.g.,
4.6 The Bushveld Complex
In a previous MT study across the Kaapvaal Craton,
4.7 The Extension of the East African Rift System to Botswana
The southwestern branch of the EARS is often interpreted to have its terminus in northern Botswana (e.g., Modisi, 2000; Yu et al., 2015a; Leseane et al., 2015; Ortiz et al., 2019;
Furthermore,
Our electrical conductivity model is not able to confirm or refute the proposition of EARS’ extension to central Botswana because of under sampling of the MT data along the transect to investigate the phenomenon (Figure 5; G-G′). Hence, the electrical conductivity model is not able to provide more insight into the extension of the EARS to central Botswana. At shallow depth of penetration of the MT data, the horizontal adjustment length to which the data is sensitive is small. Due to this, shallow structures that are laterally far away from the MT sites cannot be reliably interpreted along the G-G′ transect. At large depths (greater than 100 km), the horizontal adjustment length increases and the MT response at the MT site becomes more regional. Hence, the structures in the model that are laterally displaced from the MT sites can be interpreted reliably. At the epicenter of the 6.5 Mw earthquake, the model shows a highly conductive anomaly at a depth of 30 km, which is resolved by at least one MT site. Moorkamp et al. (2019) in a study in central Botswana using surface wave and MT data found two displaced conductive structures which were interpreted as likely related to graphite. From their electrical model and seismic velocity results suggest, they suggest reactivation of the old fault zone associated with a weak mantle because of amphibole enrichment and reduced grain size in central Botswana. While they did not confirm or refute the concept of mantle upwelling fluids as a trigger for the earthquake, they attributed the earthquake and the associated weak mantle to be more likely due to passive rifting related to the ambient stress field driven from top to bottom rather than thermal weakening from below. Also, Moorkamp et al. (2019) suggest that the 6.5 Mw earthquake reactivated existing fault from the deformation process of the collision between Kaapvaal and Zimbabwe cratonic blocks. However, other studies suggest that ascending fluids or melt from the EARS extends to central Botswana through the weak lithospheric zones and played a role in triggering the earthquake (
There is also a highly conductive anomaly in the northern part of this cross section from ∼100 km depth, which is resolved by at least two MT sites (Figure 5; G-G′). We interpreted this highly conductive structure as the possible extension of the EARS to northern Botswana. Another feature of note is the conductive structure beneath the Kaapvaal Craton from a depth of 120 km, which is resolved by at least three MT sites at that depth (Figure 5; G-G′). This highly conductive structure may be due high temperatures regimes in the upper mantle or from iron enrichment from the Bushveld magmatic emplacement in the Kaapvaal Craton. Additional MT measurements along this transect are required to resolve the electrical structure of the crust and upper mantle and further investigate the suggested extension of the EARS to central Botswana and its role in the 6.5 Mw earthquake in central Botswana.
5 Summary and Conclusion
We presented the 3D electrical conductivity model of Botswana derived from MT data. Our homogenous 3D modelling approach for interpreting the MT data covering Botswana overcame the preconditioned 2D interpretation of the electrical structure of the crust and upper mantle along geoelectric strike directions. Besides this, the country-wide electrical modelling provides a connected and precise interpretation of the electrical structure, overcoming the limitations of fragmented nature of the previous MT studies in Botswana. Our electrical model showed significant structures in the crust and upper mantle of Botswana. The model highlights the main geologic terranes in Botswana, including the very resistive structures of the cratonic terranes – Congo, Kaapvaal, Zimbabwe Cratons and Rehoboth Province; and the less resistive structures of the mobile belts – Damara-Ghanz-Chobe, Limpopo, and Kheis-Okwa-Magondi Belts. In southwest Botswana, we find a distinctive resistive structure beneath the Rehoboth Province, which suggests the existence of the Maltahohe microcraton as a separate cratonic unit as proposed by other studies. In addition to these, we imaged a highly conductive anomaly in the crust beneath the ORZ, which connects to a deeper highly conductive anomaly that may be related to the last surface expression of the EARS. We suggest that ascending fluids or melt from the EARS, which causes the weakening of the lithosphere, play a significant role in the incipient continental rifting in the ORZ. Lastly, our electrical model is not able to confirm or refute the suggested extension of the EARS to central Botswana. Additional MT data measurements along northeast to central Botswana would solve the challenge of under sampling and help resolve the electrical structure along this transect better.
Statements
Data availability statement
The data for the original contributions presented in the study are included in https://github.com/akinremisa/3D_Electrical_Model_MTBotswana, further inquiries can be directed to the corresponding author.
Author contributions
SA: conceptualization, data curation, methodology, software, writing original draft, writing, review, and editing and visualization. IF: conceptualization, software, writing, review and editing, visualization, and supervision. MM: conceptualization, review and editing, validation, and supervision. All authors contributed to the article and approved it for publication.
Acknowledgments
The freely available SAMTEX data was used in this study (https://www.mtnet.info/data/samtex/samtex.html). The SAMTEX was conducted to image the electrical structure of the crust and upper mantle beneath the southern African region, covering Botswana, Namibia, and South Africa (
Conflict of interest
The authors declare that the research was conducted in the absence of any commercial or financial relationships that could be construed as a potential conflict of interest.
Publisher’s note
All claims expressed in this article are solely those of the authors and do not necessarily represent those of their affiliated organizations, or those of the publisher, the editors and the reviewers. Any product that may be evaluated in this article, or claim that may be made by its manufacturer, is not guaranteed or endorsed by the publisher.
Supplementary material
The Supplementary Material for this article can be found online at: https://www.frontiersin.org/articles/10.3389/feart.2022.840703/full#supplementary-material
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Summary
Keywords
electrical modelling, magnetotellurics, tectonics, continental rift, rift initiation, Africa
Citation
Akinremi S, Fadel I and van der Meijde M (2022) Crustal and Upper Mantle Imaging of Botswana Using Magnetotelluric Method. Front. Earth Sci. 10:840703. doi: 10.3389/feart.2022.840703
Received
21 December 2021
Accepted
31 May 2022
Published
24 June 2022
Volume
10 - 2022
Edited by
Nibir Mandal, Jadavpur University, India
Reviewed by
Radhakrishna Munukutla, Indian Institute of Technology Bombay, India
Arun Singh, Indian Institute of Technology Dhanbad, India
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© 2022 Akinremi, Fadel and van der Meijde.
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*Correspondence: Stephen Akinremi, s.akinremi@utwente.nl
This article was submitted to Solid Earth Geophysics, a section of the journal Frontiers in Earth Science
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