Paleofield of early space, maximum estimates

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1500 Geomagnetism And Paleomagnetism, 1521 Paleointensity, 5415 Erosion And Weathering, 6000 Planetology: Comets And Small Bodies, 6030 Magnetic Fields And Magnetism

Scientific paper

Magnetic records in meteorites have been used by many to estimate paleofield in early history of our solar system. Modified Thellier-Thellier analyses provided paleofield intensities in broad range of values (10,000-200,000nT). However, in meteorites we can never assume that the NRM is a TRM. In fact any meteorite with plessite or grains with the "M" shaped diffusion profiles will contain, anisotropic and interacting mineralogies for which we do not have a physical model. The carbonaceous chondrites that are likely to have their useful NRM's associated with hydrothermal events against a thermochemical remanence are very difficult to deal with since even if a non-thermal paleofield is applied there is no calibration basis. We are essentially addressing these issues since the ultimate goal of meteorite studies is to provide confident estimates of early solar system magnetic fields. Modes of remanence other than thermal are considered to drive the estimated paleofield values even higher and thus the paleofield value estimate commonly serves as a minimum estimate. Using the strict assumptions in the Thellier-Thellier method and considering the presence of multiple kinds of remanence we show that the estimated paleofield values are not minima but maxima. In the key equation for paleofield estimates: Mt/Hu=Mtlab/Hlab, Mt is natural remanence of thermal origin and is contained within natural remanent magnetization Mnrm that contains additional modes of remanence (M1+.+Mn), Hu is an unknown paleofield intensity, Mtlab is a thermoremanence acquired in laboratory field Hlab. Thus Mt=Mnrm-(M1+.+Mn). Therefore the unknown field has a form: Hu=(Mnrm- (M1+.+Mn)) Hlab/Mtlab. This equation clearly shows that if none of the remanence is thermal, the Hu approaches zero. Thus the estimated values of paleofield that are derived using the Thellier-Thellier approach are not minimum but maximum estimates.

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