A Latin Hypercube Sampling Utility: with an application to an Integrated Assessment Model

IF 2.2 Q2 ECONOMICS
Dominique van der Mensbrugghe
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Abstract

This paper describes the use of a utility that creates a Latin Hypercube Sample (LHS). The LHS approach to sampling has had wide applicability as it represents a Monte Carlo strategy that limits sample size and therefore computer time to study the outcomes of simulations under uncertainty. Other approaches to deal with the ’size’ problem include Gaussian Quadrature (GQ) (Arndt, 1996), often used in the context of large models such as computable general equilibrium models. However, the GQ approach is most suitable for focusing on a small set of uncertain parameters as the number of model evaluations increases substantially with the number of uncertain parameters and/or the moments to track. The utility is a new version of the LHS utility that has been publicly available from Sandia National Labs since the early 2000s. Beyond the recoding from FORTRAN to C/C++, the new version of the utility has some additional features including new output options and additional statistical distributions. This paper demonstrates the use of the new utility by coupling it to an integrated assessment (IAM) model which is derived from the META 21 model developed by Dietz et al. (2021). The META 21 model has many components that can be readily integrated into global economic models that track greenhouse gas emissions—a simple climate module, economic impacts derived from sea-level and temperature rises and bio-physical tipping points such as the Amazon dieback. The IAM results suggest that the social cost of carbon increases by an average of around 26% when taking into account the tipping points and that the tipping points lead to an additional decline of 0-5% in per capita consumption in 2100 on top of the other damages related to climate change. The utility and the code to the IAM model are available as supplementary materials.
拉丁超立方体抽样实用程序:对综合评估模型的应用
本文描述了创建拉丁超立方体样本(LHS)的实用程序的使用。LHS采样方法具有广泛的适用性,因为它代表了一种蒙特卡洛策略,该策略限制了样本量,从而限制了计算机在不确定性下研究模拟结果的时间。处理“大小”问题的其他方法包括高斯正交(GQ)(Arndt,1996),通常用于大型模型,如可计算的一般平衡模型。然而,GQ方法最适合关注一小组不确定参数,因为模型评估的数量随着不确定参数的数量和/或要跟踪的力矩的增加而显著增加。该实用程序是大型强子对撞机实用程序的新版本,自21世纪初以来,桑迪亚国家实验室就公开提供了该实用程序。除了从FORTRAN到C/C++的重新编码外,该实用程序的新版本还有一些额外的功能,包括新的输出选项和额外的统计分布。本文通过将新效用与综合评估(IAM)模型相结合来演示其使用,该模型源自Dietz等人开发的META 21模型。(2021)。META 21模型有许多组成部分,可以很容易地集成到跟踪温室气体排放的全球经济模型中——一个简单的气候模块,海平面和温度上升产生的经济影响,以及亚马逊死亡等生物物理临界点。IAM的结果表明,考虑到临界点,碳的社会成本平均增加了约26%,在与气候变化相关的其他损害之上,这些临界点导致2100年人均消费量进一步下降0-5%。IAM型号的实用程序和代码可作为补充材料提供。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
5.60
自引率
12.00%
发文量
0
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