Inference of Term Structure Models

Yanli Zhou, Xiangyu Ge, Yonghong Wu, Tianhai Tian
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引用次数: 1

Abstract

Compared with deterministic models, the key feature of a stochastic differential equation (SDE) model is its ability to generate a large number of different trajectories. To tackle the challenge, a number of methods have been proposed to infer reliable estimates. But these methods dominantly used the explicit methods for solving SDEs, and thus are not appropriate to deal with experimentaldata with large variations. In this work we develop a new method by using implicit methods to solve SDEs, which is aimed at generating stable simulations for stiff SDE models. The particle swarm optimization method is used as an efficient searching method to explore the optimal estimate in the complex parameter space. Using the interest term structure model as the test system, numerical results showed that the proposed new method is an effective approach for generating reliable estimates of unknown parameters in SDE models.
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期限结构模型的推理
与确定性模型相比,随机微分方程(SDE)模型的主要特点是能够生成大量不同的轨迹。为了应对这一挑战,已经提出了许多方法来推断可靠的估计。但这些方法主要采用显式方法求解SDEs,不适合处理变化较大的实验数据。在这项工作中,我们开发了一种使用隐式方法求解SDE的新方法,旨在为刚性SDE模型生成稳定的模拟。采用粒子群优化方法作为一种有效的搜索方法,在复杂参数空间中探索最优估计。以利率期限结构模型为测试系统,数值结果表明,所提出的新方法是生成SDE模型中未知参数可靠估计的有效方法。
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