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Term structure of interest rates and implied market frictions

机译:利率期限结构和隐含的市场摩擦

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The assumption of "frictionless markets", often made in order to simplify a finance problem, is very familiar to researchers in finance and economics. Modeling the shape of aggregate friction in the market is not an easy task and has not been extensively dealt with in the literature. In this paper we present a methodology that allows us to impute a friction function implied by the market data together with a term structure estimate. The methodology utilizes the dual relation that exists between the function and the minimization criterion used to estimate the term structure of interest rates. A theoretical model, which imposes only moderate economically motivated assumptions on the shape of the friction function, is developed and implemented numerically. The market data reveals that market friction is not symmetric, while it is usually (but perhaps unintentionally) assumed in the term structure estimation that they are. Consequently, classical techniques of estimating the structure may yield a 'deformed' shape of the term structure.
机译:“无摩擦市场”的假设通常是为了简化金融问题,对于金融和经济学的研究人员来说是非常熟悉的。对市场中总摩擦的形状进行建模并不是一件容易的事,并且在文献中也没有得到广泛处理。在本文中,我们提出了一种方法,该方法使我们可以估算市场数据所隐含的摩擦函数以及期限结构估计。该方法利用函数和最小化准则之间存在的对偶关系来估计利率的期限结构。建立并通过数值方法实现了理论模型,该模型仅对摩擦函数的形状施加了出于经济动机的适度假设。市场数据显示,市场摩擦不是对称的,而通常(但可能是无意地)在术语结构估计中假设是对称的。因此,估算结构的经典技术可能会产生术语“结构”的“变形”形状。

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