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Groundwater dating by estimation of groundwater flow velocity and dissolved 4He accumulation rate calibrated by 36Cl in the Great Artesian Basin, Australia

机译:通过估算大自流盆地中的地下水流速和36Cl校正的4He溶解速率估算的地下水年代

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摘要

We tested two methods for dating groundwaters that cannot be reliably measured by 36Cl dating alone, one based on groundwater flow velocity plus distance along a flow path and the other based on 4He accumulation rates calibrated with 36Cl dates. We sampled groundwaters along six inferred regional groundwater flow paths in the Great Artesian Basin (GAB) of Australia. We selected three groundwater paths where the decrease in 36Cl was largely controlled by cosmogenic 36Cl radioactive decay without a significant increase in chloride concentration. The extrapolated groundwater velocities were 0.133 ± 0.018 m/y to 0.433 ± 0.140 m/y. The estimated residence time of 1.06 × 106 y at the discharge area around Lake Eyre was comparable to the estimate of (1–2.2) × 106 y in previous studies. On the other hand, our estimated 4He accumulation rates for the selected three groundwater flow paths (1.85 ± 0.31 × 10− 11 to 1.51 ± 0.63 × 10− 10 ccSTP/cm3∙y) were approximately 2–15 times lower than previously reported rates for the central GAB. Our estimated rate of 1.51 × 10− 10 ccSTP/cm3∙y− 1 in the western GAB is compatible with previous estimates based on 81Kr ages. The groundwater residence time estimated from the 4He accumulation rate was approximately 7 × 105 y near the discharge area at Lake Eyre. Finally, both estimations were mutually compatible with a 30% error.
机译:我们测试了两种无法单独用36Cl测年法可靠测量的地下水测年方法,一种基于地下水流速加上沿流径的距离,另一种基于用36Cl测年数据校准的4He累积速率。我们在澳大利亚的大自流盆地(GAB)沿六个推断的区域地下水流径采样了地下水。我们选择了三个地下水路径,其中36Cl的下降在很大程度上由宇宙成因的36Cl放射性衰变控制,而氯化物浓度没有显着增加。外推的地下水流速为0.133±0.018 m / y至0.433±0.140 m / y。在艾尔湖周围流域的估计停留时间为1.06×106 y,与以前的研究估计的(1–2.2)×106 y相当。另一方面,我们对选定的三个地下水流动路径(1.85±0.31×10−11至1.51±0.63×10−10 ccSTP / cm3∙y)的估计4He蓄积率大约比以前报告的蓄积率低2–15倍用于中央GAB。我们在西部GAB中的估计比率为1.51×10-10 ccSTP / cm3∙y-1,与先前基于81 Kr年龄的估计相符。由4He积累率估算的地下水停留时间在艾尔湖排放区附近约为7×105 y。最后,这两个估计相互兼容,误差为30%。

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