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Technical Note: Probabilistically constraining proxy age–depth models within a Bayesian hierarchical reconstruction model

机译:技术说明:在贝叶斯层次重构模型中概率约束代理年龄深度模型

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Reconstructions of the late-Holocene climate rely heavily upon proxies that are assumed to be accurately dated by layer counting, such as measurements of tree rings, ice cores, and varved lake sediments. Considerable advances could be achieved if time-uncertain proxies were able to be included within these multiproxy reconstructions, and if time uncertainties were recognized and correctly modeled for proxies commonly treated as free of age model errors. Current approaches for accounting for time uncertainty are generally limited to repeating the reconstruction using each one of an ensemble of age models, thereby inflating the final estimated uncertainty – in effect, each possible age model is given equal weighting. Uncertainties can be reduced by exploiting the inferred space–time covariance structure of the climate to re-weight the possible age models. Here, we demonstrate how Bayesian hierarchical climate reconstruction models can be augmented to account for time-uncertain proxies. Critically, although a priori all age models are given equal probability of being correct, the probabilities associated with the age models are formally updated within the Bayesian framework, thereby reducing uncertainties. Numerical experiments show that updating the age model probabilities decreases uncertainty in the resulting reconstructions, as compared with the current de facto standard of sampling over all age models, provided there is sufficient information from other data sources in the spatial region of the time-uncertain proxy. This approach can readily be generalized to non-layer-counted proxies, such as those derived from marine sediments.
机译:全新世末期气候的重建很大程度上依赖于可以通过层数计数准确确定日期的代理,例如对树木年轮,冰芯和湖脉沉积物的测量。如果时间不确定的代理能够包含在这些多代理重建中,并且对于通常被视为没有年龄模型错误的代理,时间不确定性得到认可并正确建模,则可以实现相当大的进步。 当前的会计方法因为时间不确定性通常仅限于使用一组年龄模型中的每一个来重复重建,从而夸大了最终的估计不确定性–实际上,每个可能的年龄模型都被赋予了相等的权重。通过利用推断的气候时空协方差结构来重新加权可能的年龄模型,可以减少不确定性。在这里,我们演示了如何扩展贝叶斯分层气候重建模型以解决时间不确定的代理问题。至关重要的是,尽管先验所有年龄模型都具有相等的正确概率,但与年龄模型相关的概率会在贝叶斯框架内正式更新,从而减少了不确定性。数值实验表明,与当前所有年龄模型的现行抽样标准相比,更新年龄模型的概率会降低所得重构的不确定性,前提是时间不确定代理的空间区域中有来自其他数据源的足够信息。这种方法可以很容易地推广到非层计数代理,例如来自海洋沉积物的代理。

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