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Pricing derivatives with counterparty risk and collateralization: A fixed point approach

机译:具有交易对手风险和抵押品的衍生品定价:定点法

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This paper studies a valuation framework for financial contracts subject to reference and counterparty default risks with collateralization requirement. We propose a fixed point approach to analyze the mark-to-market contract value with counterparty risk provision, and show that it is a unique bounded and continuous fixed point via contraction mapping. This leads us to develop an accurate iterative numerical scheme for valuation. Specifically, we solve a sequence of linear inhomogeneous PDEs, whose solutions converge to the fixed point price function. We apply our methodology to compute the bid and ask prices for both defaultable equity and fixed-income derivatives, and illustrate the non-trivial effects of counterparty risk, collateralization ratio and liquidation convention on the bid-ask spreads. (C) 2015 Elsevier B.V. and Association of European Operational Research Societies (EURO) within the International Federation of Operational Research Societies (IFORS). All rights reserved.
机译:本文研究了参考和交易对手违约风险并附带抵押要求的金融合同估值框架。我们提出了一种定点方法,通过交易对手风险准备金来分析按市值计价的合约价值,并通过收缩映射证明它是唯一的有界和连续定点。这使我们开发出一种准确的迭代数值方案进行估值。具体来说,我们解决了线性不均匀PDE的序列,其解收敛于定点价格函数。我们运用我们的方法来计算违约权益和固定收益衍生产品的买入和卖出价,并说明交易对手风险,抵押率和清算惯例对买卖价差的非平凡影响。 (C)2015年Elsevier B.V.和国际运营研究学会联合会(IFORS)中的欧洲运营研究学会协会(EURO)。版权所有。

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