Table 1 A comparison between the RTP and the Ta -transform.
RTP transform | Ta -transform |
|---|---|
Prior knowledge of the source magnetization vector’s (inclination I and declination D) and geomagnetic field’s (inclination I0 and declination D0) directions is required for the RTP estimation to operate effectively. For the Ta calculation, only the direction (I0 and D0) of the geomagnetic field is required. | Whereas the RTP maps, like the measured field, can have both positive and negative values, Ta only has nonnegative values. This makes it easier to compare the Ta maps with those from geological sources and to interpret them visually. |
I = I0 and D = D0 are the main limiting assumptions for applying the RTP transformation, which states that the source magnetization is exclusively induced. This assumption will result in inaccurate RTP field mapping, which will affect how the RTP anomalies are interpreted both quantitatively and qualitatively. This is particularly risky because many inversion techniques employ the RTP field instead of directly inverting the observed magnetic field, as in5. As a result, inaccurate estimations will be generated by any ineffective inversion technique. | No assumptions regarding the nature of source magnetization are generated by the transform Ta. |
| Â | Ta has greater potential than RTP for simplified magnetic field representations especially when the same map has sources that have distinct magnetization directions or remaining source magnetization [5][39][40] |
Low magnetic latitudes produce instability in the RTP operator. At latitudes I0 = 20° and D0 = 0, the RTP transform maps are deformed and difficult to comprehend. Special stabilization procedures for low magnetic latitudes62,63 are needed to calculate interpretable RTP maps, which result in neater-looking but occasionally inaccurate maps. The issue of the frequently inaccurate assumption of induced magnetization additionally pertains up. | The Ta calculation can provide accurate and well-centered maps. |
Low magnetic latitudes cause instability in the RTP transfer function16. | The frequency domain Ta estimate techniques have a denominator that is one degree below the RTP transfer function’s denominator16. |
Special methodologies are required to calculate the RTP throughout extensive regions64. | The same is true for the Ta transforms [65], however the RTP requires more complicated processes than the Ta computation. Another challenge with RTP computation across large regions is the assumption that source magnetizations are solely induced, which is rarely achieved. |
| Â | In regard to signal dependence, Ta could more accurately represent the magnetic field that revolves on each of the associated sources1. |
In contrast to the measured magnetic field, the centricity is substantially better for the 3D situation, even though the magnetic anomalies are not precisely centered over the magnetic sources17. | When induced-only source magnetization is present, the transform Ta to RTP’s primary drawback occurs. The primary benefits of MMTs are their centricity to the sources of their anomalies and their shape regarding the geomagnetic field’s orientation (D0 & I0). |
A complicated and memory-intensive process is the RTP computation. | Simple calculation |