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Bayesian solution for nonlinear and non-Gaussian inverse problems by Markov chain Monte Carlo method

机译:马尔可夫链蒙特卡罗方法求解非线性和非高斯逆问题的贝叶斯解

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In this paper we apply the Bayesian approach for solving retrieval problems encountered in remote sensing measurements of the atmosphere. The approach gives as a solution the posterior probability distribution of the unknown parameters and allows a possibility to combine new measurements with prior knowledge. While the Bayesian solution can easily be computed in the case of linear, Gaussian inverse problems, the characterization of the solution in all other cases is difficult. Here we apply Markov chain Monte Carlo (MCMC) method for computing posterior distributions for inverse problems. The advantage of the MCMC technique is that it can easily be implemented in a great variety of inverse problems including nonlinear problems with various prior or noise structures. The MCMC algorithms are not yet effective enough for operational processing of large amounts of data, but they provide excellent tools for development and validation purposes. We have applied successfully the MCMC technique to the inverse problem arising from the Global Ozone Monitoring by Occultation of Stars instrument. [References: 21]
机译:在本文中,我们采用贝叶斯方法解决大气遥感测量中遇到的检索问题。该方法作为解决方案给出了未知参数的后验概率分布,并允许将新的测量值与先验知识相结合的可能性。尽管在线性高斯逆问题的情况下可以轻松地计算贝叶斯解,但在所有其他情况下,很难对解进行表征。在这里,我们应用马尔可夫链蒙特卡罗(MCMC)方法来计算逆问题的后验分布。 MCMC技术的优点是可以轻松地在多种逆问题中实现,包括具有各种先验或噪声结构的非线性问题。 MCMC算法在处理大量数据方面还不够有效,但是它们为开发和验证目的提供了出色的工具。我们已经成功地将MCMC技术应用到了星历掩星仪对全球臭氧监测产生的反问题。 [参考:21]

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