{"title":"The PEAL Method: a mathematical framework to streamline securitization structuring","authors":"Andrea Pinto, Antonio Scala","doi":"arxiv-2404.05372","DOIUrl":null,"url":null,"abstract":"Securitization is a financial process where the cash flows of\nincome-generating assets are sold to institutional investors as securities,\nliquidating illiquid assets. This practice presents persistent challenges due\nto the absence of a comprehensive mathematical framework for structuring\nasset-backed securities. While existing literature provides technical analysis\nof credit risk modeling, there remains a need for a definitive framework\ndetailing the allocation of the inbound cash flows to the outbound positions.\nTo fill this gap, we introduce the PEAL Method: a 10-step mathematical\nframework to streamline the securitization structuring across all time periods. The PEAL Method offers a rigorous and versatile approach, allowing\npractitioners to structure various types of securitizations, including those\nwith complex vertical positions. By employing standardized equations, it\nfacilitates the delineation of payment priorities and enhances risk\ncharacterization for both the asset and the liability sides throughout the\nsecuritization life cycle. In addition to its technical contributions, the PEAL Method aims to elevate\nindustry standards by addressing longstanding challenges in securitization. By\nproviding detailed information to investors and enabling transparent risk\nprofile comparisons, it promotes market transparency and enables stronger\nregulatory oversight. In summary, the PEAL Method represents a significant advancement in\nsecuritization literature, offering a standardized framework for precision and\nefficiency in structuring transactions. Its adoption has the potential to drive\ninnovation and enhance risk management practices in the securitization market.","PeriodicalId":501128,"journal":{"name":"arXiv - QuantFin - Risk Management","volume":"4 1","pages":""},"PeriodicalIF":0.0000,"publicationDate":"2024-04-08","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"0","resultStr":null,"platform":"Semanticscholar","paperid":null,"PeriodicalName":"arXiv - QuantFin - Risk Management","FirstCategoryId":"1085","ListUrlMain":"https://doi.org/arxiv-2404.05372","RegionNum":0,"RegionCategory":null,"ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":null,"EPubDate":"","PubModel":"","JCR":"","JCRName":"","Score":null,"Total":0}
引用次数: 0
Abstract
Securitization is a financial process where the cash flows of
income-generating assets are sold to institutional investors as securities,
liquidating illiquid assets. This practice presents persistent challenges due
to the absence of a comprehensive mathematical framework for structuring
asset-backed securities. While existing literature provides technical analysis
of credit risk modeling, there remains a need for a definitive framework
detailing the allocation of the inbound cash flows to the outbound positions.
To fill this gap, we introduce the PEAL Method: a 10-step mathematical
framework to streamline the securitization structuring across all time periods. The PEAL Method offers a rigorous and versatile approach, allowing
practitioners to structure various types of securitizations, including those
with complex vertical positions. By employing standardized equations, it
facilitates the delineation of payment priorities and enhances risk
characterization for both the asset and the liability sides throughout the
securitization life cycle. In addition to its technical contributions, the PEAL Method aims to elevate
industry standards by addressing longstanding challenges in securitization. By
providing detailed information to investors and enabling transparent risk
profile comparisons, it promotes market transparency and enables stronger
regulatory oversight. In summary, the PEAL Method represents a significant advancement in
securitization literature, offering a standardized framework for precision and
efficiency in structuring transactions. Its adoption has the potential to drive
innovation and enhance risk management practices in the securitization market.
证券化是一个金融过程,在这个过程中,产生收入的资产的现金流作为证券出售给机构投资者,将流动性差的资产变现。由于缺乏一个全面的数学框架来构建资产支持证券,这种做法带来了持续的挑战。虽然现有文献提供了信用风险建模的技术分析,但仍然需要一个明确的框架,详细说明如何将流入的现金流分配到流出的头寸。为了填补这一空白,我们引入了 PEAL 方法:一个 10 步数学框架,用于简化所有时间段的证券化结构。PEAL 法提供了一种严谨而多变的方法,使从业人员能够构建各种类型的证券化,包括具有复杂垂直头寸的证券化。通过采用标准化方程,该方法有助于划定支付优先级,并在整个证券化生命周期中加强资产和负债双方的风险定性。除技术贡献外,PEAL 方法还旨在通过解决证券化中长期存在的难题来提升行业标准。通过向投资者提供详细信息和进行透明的风险状况比较,该方法提高了市场透明度,加强了监管力度。总之,PEAL 法是证券化文献的一大进步,为交易结构的精确性和效率提供了一个标准化框架。采用 PEAL 法有可能推动证券化市场的创新并加强风险管理实践。