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T. Mark Harrison

Researcher at University of California, Los Angeles

Publications -  243
Citations -  38268

T. Mark Harrison is an academic researcher from University of California, Los Angeles. The author has contributed to research in topics: Zircon & Jack Hills. The author has an hindex of 94, co-authored 240 publications receiving 34673 citations. Previous affiliations of T. Mark Harrison include State University of New York System & University of California.

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Geologic Evolution of the Himalayan-Tibetan Orogen

TL;DR: A review of the geologic history of the Himalayan-Tibetan orogen suggests that at least 1400 km of north-south shortening has been absorbed by the orogen since the onset of the Indo-Asian collision at about 70 Ma as discussed by the authors.
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Zircon saturation revisited: temperature and composition effects in a variety of crustal magma types

TL;DR: In this article, the saturation behavior of zircon in crustal anatectic melts as a function of both temperature and composition has been studied and a model of Zr solubility given by: In D Zr Zircon/melt = −3.80−[0.85(M−1)]+12900/T where T is the absolute temperature, and M is the cation ratio (Na + K + 2Ca)/(Al · Si).
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Diffusion of 40Ar in biotite: Temperature, pressure and compositional effects

TL;DR: In this article, the authors measured radiogenic 40Ar loss from sized biotite (56% annite) samples following isothermalhydrothermal treatment have provided model diffusion coefficients in the temperature interval 600°C to 750°C, calculated on the assumption that Ar transport proceeds parallel to cleavage.
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Diffusion of 40Ar in hornblende

TL;DR: In this article, the authors measured radiogenic 40Ar loss from two compositionally contrasting hornblendes following isothermal-hydrothermal treatment have provided model diffusion coefficients in the temperature range of 750° C to 900° C.
Book

Geochronology and thermochronology by the [40]Ar/[39]Ar method

TL;DR: In this article, the 40AR/39AR dating method is used to calculate the closure temperature of first-order loss in a plane sheet and the diffusion equation is derived from the first order loss.