气候系统的紧急约束作为体积微分方程的有效参数

C. Huntingford, P. Cox, M. Williamson, Joseph J. Clarke, P. Ritchie
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引用次数: 0

摘要

摘要规划气候变化的影响需要地球系统模型(ESM)的准确预测。许多研究中心开发的ESM估计随着大气温室气体(GHGs)的增加,天气和气候的变化,并为有影响力的政府间气候变化专门委员会(IPCC)报告提供信息。ESM正在推进对关键气候系统属性的理解。然而,即使对于共同的温室气体轨迹,ESM之间对未来气象变化的估计也没有实质性的差异,这种差异使适应规划变得困难。直到最近,减少预测不确定性的主要方法一直是强调最能描述当代气候的模拟。然而,一个对当前大气GHG水平表现良好的模型可能不一定对更高的GHG水平准确,反之亦然。作为一种消除气候模型之间不确定性的技术,一种相对较新的合并约束方法(EC)正受到越来越多的关注。这种方法包括在我们现在也可以测量的一个量和描述未来气候的第二个重要量之间寻找ESM之间的联系。将当代测量与这种关系相结合,可以完善未来的预测。已确定的EC存在于气候系统的热、水文和地球化学循环中。随着欧洲委员会对气候政策的影响越来越大,这种方法受到了严格的审查,这就要求人们更好地理解它们。我们假设,由于地球系统的许多组成部分在空间和时间上都不同,它们的行为通常满足大尺度微分方程(DE)。这种DE在比ESM中编码的方程更粗糙的尺度上有效,ESM捕捉到更精细的高分辨率网格盒尺度效果。我们认为,许多EC与ESM中隐含的这种有效的隐藏DE有关,这些隐藏DE聚集了小规模特征。EC可能存在,因为它的两个量类似地取决于这种DE中ESM特定的内部体积参数,测量限制并揭示了它的(隐含)值。或者,在ESM网格框规模上编码的成熟过程理解,当聚合时,可能会在所有ESM中生成具有共同“紧急”值的批量参数。这一新出现的参数可能将当代气候驱动因素的不确定性与感兴趣的气候相关财产的不确定性联系起来。在这种情况下,EC与不确定的驾驶员测量相结合,限制了气候相关量的估计。我们用通用DE提供了这些概念的简单说明性示例,但将它们的解决方案放在概念EC框架中。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Emergent constraints for the climate system as effective parameters of bulk differential equations
Abstract. Planning for the impacts of climate change requires accurate projections by Earth system models (ESMs). ESMs, as developed by many research centres, estimate changes to weather and climate as atmospheric greenhouse gases (GHGs) rise, and they inform the influential Intergovernmental Panel on Climate Change (IPCC) reports. ESMs are advancing the understanding of key climate system attributes. However, there remain substantial inter-ESM differences in their estimates of future meteorological change, even for a common GHG trajectory, and such differences make adaptation planning difficult. Until recently, the primary approach to reducing projection uncertainty has been to place an emphasis on simulations that best describe the contemporary climate. Yet a model that performs well for present-day atmospheric GHG levels may not necessarily be accurate for higher GHG levels and vice versa. A relatively new approach of emergent constraints (ECs) is gaining much attention as a technique to remove uncertainty between climate models. This method involves searching for an inter-ESM link between a quantity that we can also measure now and a second quantity of major importance for describing future climate. Combining the contemporary measurement with this relationship refines the future projection. Identified ECs exist for thermal, hydrological and geochemical cycles of the climate system. As ECs grow in influence on climate policy, the method is under intense scrutiny, creating a requirement to understand them better. We hypothesise that as many Earth system components vary in both space and time, their behaviours often satisfy large-scale differential equations (DEs). Such DEs are valid at coarser scales than the equations coded in ESMs which capture finer high-resolution grid-box-scale effects. We suggest that many ECs link to such effective hidden DEs implicit in ESMs and that aggregate small-scale features. An EC may exist because its two quantities depend similarly on an ESM-specific internal bulk parameter in such a DE, with measurements constraining and revealing its (implicit) value. Alternatively, well-established process understanding coded at the ESM grid box scale, when aggregated, may generate a bulk parameter with a common “emergent” value across all ESMs. This single emerging parameter may link uncertainties in a contemporary climate driver to those of a climate-related property of interest. In these circumstances, the EC combined with a measurement of the driver that is uncertain constrains the estimate of the climate-related quantity. We offer simple illustrative examples of these concepts with generic DEs but with their solutions placed in a conceptual EC framework.
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