1962
DOI: 10.1111/j.1365-246x.1962.tb00365.x
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Approximate Age of Tectonic Activity Using Anomalous Lead Isotopes

Abstract: A postulate has been added to the Russell-Farquhar model for anomalous leads which yields a quantitative estimate of the time of their mineralization. Consider tl to t e a time of tectonic activity during which ordinary leads were differentiated from a deep source and either concentrated to form a lead deposit at this time or disseminated throughout the upper crust. Contemporaneously uranium and thorium bearing solutions were incorporated into the same environment. At time t2 tectonic activity recurred in the … Show more

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Cited by 40 publications
(6 citation statements)
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“…If the age of mineralization is known approximately, the age (perhaps integrated ages) of the source material for the lead may be calculated, as was done by Stacey et al (1967). Some other investigators have tried to apply the secondary isochron in the reverse manner; that is, calculate the mineralization age after an estimate has been made for the source material of the lead (Kanasewich, 1962). Using these tables, an actual mineralization age of 50 m.y., rather than zero, would only reduce the calculated age of the source material by about half that amount, 25 m.y.…”
Section: Changed Into a Variety Of Values The Results Is Lead Isotopementioning
confidence: 99%
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“…If the age of mineralization is known approximately, the age (perhaps integrated ages) of the source material for the lead may be calculated, as was done by Stacey et al (1967). Some other investigators have tried to apply the secondary isochron in the reverse manner; that is, calculate the mineralization age after an estimate has been made for the source material of the lead (Kanasewich, 1962). Using these tables, an actual mineralization age of 50 m.y., rather than zero, would only reduce the calculated age of the source material by about half that amount, 25 m.y.…”
Section: Changed Into a Variety Of Values The Results Is Lead Isotopementioning
confidence: 99%
“…Because the equation for secondary isochrons is transcendental, the solution is one of trial and error, but the tables of Stieff et al (1959) or the revised tables by Stacey and Stern (1973) may be used if the mineralization age is near zero. The secondary isochron method may sometimes find application in estimating mineralization ages where a lack of precision is not the key issue, as was done by Kanasewich (1962) in estimating that the age of mineralization of the Thackaringa-type deposits in the Broken Hill area of Australia was about 500 m.y. Some other investigators have tried to apply the secondary isochron in the reverse manner; that is, calculate the mineralization age after an estimate has been made for the source material of the lead (Kanasewich, 1962).…”
Section: Changed Into a Variety Of Values The Results Is Lead Isotopementioning
confidence: 99%
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“…There are several ways of generating linear regression lines on Pb isotopic ratio plots: closed system multi-stage evolution with random variation of /^(238U / 204Pb) values; continuous in crease of imposed on the multi-stage evolution; two-stage episodic mantle differentiation (see, for example, Kanasewich 1962;Cooper & Richards 1966;Oversby & Gast 1970); mixing of two mantle components (see, for example, ; continuous mantle-crust mixing (Armstrong 1968;Armstrong & Hein 1973); magma chamber contamination (Oversby & Gast 1970;Tatsumoto 1978).…”
Section: {B) Generation Of Linear Regression Lines On Pb Isotopic Ratio Plotsmentioning
confidence: 99%
“…Heyl and others (1966), Yonk (1970), and Richards and others (1972) used ^=1,350 Ma, an average age of basement rocks in the Upper Mississippi Valley as determined by Kanasewich (1962), Tilton and others (1962), Goldich and others (1966), Muehlberger and others (1966), and Lidiak and others (1966). Subsequent studies indicate that this choice of t\ might be too young.…”
Section: Discussionmentioning
confidence: 99%