Apparent polar wander

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Apparent polar wander (APW) is the perceived movement of the Earth's paleomagnetic poles relative to a continent while regarding the continent being studied as fixed in position.[1] It is frequently displayed on the present latitude-longitude map as a path connecting the locations of geomagnetic poles, inferred at distinct times using paleomagnetic techniques.

In reality, the relative polar movement can be either real polar wander or continental drift (or a combination of both).[2] Data from around the globe are needed in order to isolate or distinguish between the two. Nevertheless, the magnetic poles rarely stray far from the geographic poles of the planet; rather they tend to follow true polar wander. Therefore, the concept of apparent polar wander is useful in plate tectonics, since it can retrace the relative motion of continents, as well as the formation and break-up of supercontinents.

It has been known for a long time that the geomagnetic field varies through time, and records of its direction and magnitude have been kept in different locations since the 1800s.[2] The technique of drawing apparent polar wander was first developed by Creer et al. (1954), and was a major step taken towards the acceptance of the plate tectonics theory. Since then many discoveries have been made in that field, and apparent polar wander has become better understood with the evolution of the theory and of the geocentric axial dipole (GAD) model. As of 2010, there were over 10,000 paleomagnetic poles recorded in the database.[2]

Paleomagnetic poles

Much research in paleomagnetism is aimed at finding paleomagnetic poles for different continents and at different epochs, in order to assemble them in apparent polar wander path (APWP) tracks.[2] Paleomagnetic poles have the advantage that they should have the same value at each observing locality on the basis of the geocentric axial dipole model.[3] Thus they can be used to compare paleomagnetic results from widely separated localities.

Rock magnetism

Tracks

References

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