Measuring the Risk of Securitized Products Breaking the Credit Rating
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Ex-Post Structured Product Returns: Index Methodology and Analysis
Ex-post Structured Product Returns: Index Methodology and Analysis Geng Deng, PhD, CFA, FRM∗ Tim Dulaney, PhD, FRMy;z Tim Husson, PhD, FRMx;z Craig McCann, PhD, CFA{ Mike Yan, PhD, FRMk August 20, 2014 Abstract The academic and practitioner literature now includes numerous studies of the substantial issue date mispricing of structured products but there is no large scale study of the ex- post returns earned by US structured product investors. This paper augments the current literature by analyzing the ex-post returns of over 20,000 individual structured products issued by 13 brokerage firms since 2007. We construct our structured product index and sub- indices for reverse convertibles, single-observation reverse convertibles, tracking securities, and autocallable securities by valuing each structured product in our database each day. The ex-post returns of US structured products are highly correlated with the returns of large capitalization equity markets in the aggregate but individual structured products generally underperform simple alternative allocations to stocks and bonds. The observed underperformance of structured products is consistent with the significant issue date under- pricing documented in the literature. ∗Director of Research, Securities Litigation and Consulting Group. yFinancial Analyst, U.S. Securities and Exchange Commission, [email protected]. zThe Securities and Exchange Commission, as a matter of policy, disclaims responsibility for any private pub- lication or statement by any of its employees. The views expressed herein are those of the author and do not necessarily reflect the views of the Commission or of the author's colleagues upon the staff of the Commission. xFinancial Analyst, U.S. -
Analysis of Securitized Asset Liquidity June 2017 an He and Bruce Mizrach1
Analysis of Securitized Asset Liquidity June 2017 An He and Bruce Mizrach1 1. Introduction This research note extends our prior analysis2 of corporate bond liquidity to the structured products markets. We analyze data from the TRACE3 system, which began collecting secondary market trading activity on structured products in 2011. We explore two general categories of structured products: (1) real estate securities, including mortgage-backed securities in residential housing (MBS) and commercial building (CMBS), collateralized mortgage products (CMO) and to-be-announced forward mortgages (TBA); and (2) asset-backed securities (ABS) in credit cards, autos, student loans and other miscellaneous categories. Consistent with others,4 we find that the new issue market for securitized assets decreased sharply after the financial crisis and has not yet rebounded to pre-crisis levels. Issuance is below 2007 levels in CMBS, CMOs and ABS. MBS issuance had recovered by 2012 but has declined over the last four years. By contrast, 2016 issuance in the corporate bond market was at a record high for the fifth consecutive year, exceeding $1.5 trillion. Consistent with the new issue volume decline, the median age of securities being traded in non-agency CMO are more than ten years old. In student loans, the average security is over seven years old. Over the last four years, secondary market trading volumes in CMOs and TBA are down from 14 to 27%. Overall ABS volumes are down 16%. Student loan and other miscellaneous ABS declines balance increases in automobiles and credit cards. By contrast, daily trading volume in the most active corporate bonds is up nearly 28%. -
Basel III: Post-Crisis Reforms
Basel III: Post-Crisis Reforms Implementation Timeline Focus: Capital Definitions, Capital Focus: Capital Requirements Buffers and Liquidity Requirements Basel lll 2018 2019 2020 2021 2022 2023 2024 2025 2026 2027 1 January 2022 Full implementation of: 1. Revised standardised approach for credit risk; 2. Revised IRB framework; 1 January 3. Revised CVA framework; 1 January 1 January 1 January 1 January 1 January 2018 4. Revised operational risk framework; 2027 5. Revised market risk framework (Fundamental Review of 2023 2024 2025 2026 Full implementation of Leverage Trading Book); and Output 6. Leverage Ratio (revised exposure definition). Output Output Output Output Ratio (Existing exposure floor: Transitional implementation floor: 55% floor: 60% floor: 65% floor: 70% definition) Output floor: 50% 72.5% Capital Ratios 0% - 2.5% 0% - 2.5% Countercyclical 0% - 2.5% 2.5% Buffer 2.5% Conservation 2.5% Buffer 8% 6% Minimum Capital 4.5% Requirement Core Equity Tier 1 (CET 1) Tier 1 (T1) Total Capital (Tier 1 + Tier 2) Standardised Approach for Credit Risk New Categories of Revisions to the Existing Standardised Approach Exposures • Exposures to Banks • Exposure to Covered Bonds Bank exposures will be risk-weighted based on either the External Credit Risk Assessment Approach (ECRA) or Standardised Credit Risk Rated covered bonds will be risk Assessment Approach (SCRA). Banks are to apply ECRA where regulators do allow the use of external ratings for regulatory purposes and weighted based on issue SCRA for regulators that don’t. specific rating while risk weights for unrated covered bonds will • Exposures to Multilateral Development Banks (MDBs) be inferred from the issuer’s For exposures that do not fulfil the eligibility criteria, risk weights are to be determined by either SCRA or ECRA. -
Back-Testing of Expected Shortfall: Main Challenges and Methodologies
© CHAPPUIS HALDER & CO Back-testing of Expected Shortfall: Main challenges and methodologies By Leonard BRIE with Benoit GENEST and Matthieu ARSAC Global Research & Analytics 1 1 This work was supported by the Global Research & Analytics Dept. of Chappuis Halder & Co. Many collaborators from Chappuis Halder & Co. have been involved in the writing and the reflection around this paper; hence we would like to send out special thanks to Claire Poinsignon, Mahdi Kallel, Mikaël Benizri and Julien Desnoyers-Chehade © Global Research & Analytics Dept.| 2018 | All rights reserved Executive Summary In a context of an ever-changing regulatory environment over the last years, Banks have witnessed the draft and publication of several regulatory guidelines and requirements in order to frame and structure their internal Risk Management. Among these guidelines, one has been specifically designed for the risk measurement of market activities. In January 2016, the Basel Committee on Banking Supervision (BCBS) published the Fundamental Review of the Trading Book (FRTB). Amid the multiple evolutions discussed in this paper, the BCBS presents the technical context in which the potential loss estimation has changed from a Value-at-Risk (VaR) computation to an Expected Shortfall (ES) evaluation. The many advantages of an ES measure are not to be demonstrated, however this measure is also known for its major drawback: its difficulty to be back-tested. Therefore, after recalling the context around the VaR and ES models, this white paper will review ES back-testing findings and insights along many methodologies; these have either been drawn from the latest publications or have been developed by the Global Research & Analytics (GRA) team of Chappuis Halder & Co. -
Incorporating Extreme Events Into Risk Measurement
Lecture notes on risk management, public policy, and the financial system Incorporating extreme events into risk measurement Allan M. Malz Columbia University Incorporating extreme events into risk measurement Outline Stress testing and scenario analysis Expected shortfall Extreme value theory © 2021 Allan M. Malz Last updated: July 25, 2021 2/24 Incorporating extreme events into risk measurement Stress testing and scenario analysis Stress testing and scenario analysis Stress testing and scenario analysis Expected shortfall Extreme value theory 3/24 Incorporating extreme events into risk measurement Stress testing and scenario analysis Stress testing and scenario analysis What are stress tests? Stress tests analyze performance under extreme loss scenarios Heuristic portfolio analysis Steps in carrying out a stress test 1. Determine appropriate scenarios 2. Calculate shocks to risk factors in each scenario 3. Value the portfolio in each scenario Objectives of stress testing Address tail risk Reduce model risk by reducing reliance on models “Know the book”: stress tests can reveal vulnerabilities in specfic positions or groups of positions Criteria for appropriate stress scenarios Should be tailored to firm’s specific key vulnerabilities And avoid assumptions that favor the firm, e.g. competitive advantages in a crisis Should be extreme but not implausible 4/24 Incorporating extreme events into risk measurement Stress testing and scenario analysis Stress testing and scenario analysis Approaches to formulating stress scenarios Historical -
Personal Loans 101: Understanding Your Credit Risk Loans Have Some Risk for Both the Borrower and the Lender
PERSONAL LOANS 101: Understanding YoUr credit risk Loans have some risk for both the borrower and the lender. The borrower takes on the responsibilities and terms of paying back the loan. The lender’s risk is the chance of non-payment. Consumers can choose from several types of loans. As a borrower, you need to understand the type of loan you are considering and its possible risk. This brochure provides information to help you make a smart choice before applying for a loan. 2 It is important to review your financial situation to see if you can handle another monthly payment before applying for a loan. Creating a budget will help you apply for the loan that best meets your present and future needs. For an interactive budget, visit www.afsaef.org/budgetplanner or www.afsaef.org/personalloans101. You will need to show the lender that you can repay what you borrow, with interest. After you have made a budget, consider these factors, which maY redUce or add risk to a Loan. 3 abiLitY to repaY the Loan Is the lender evaluating your ability to repay the loan based on facts such as your credit history, current and expected income, current expenses, debt-to- income ratio (your expenses compared to your income) and employment status? This assessment, often called underwriting, helps determine if you can make the monthly payment and raises your chances of getting a loan to fit your needs that you can afford to repay. It depends on you providing complete and correct information to the lender. Testing “your ability to repay” and appropriate “underwriting” reduces your risk when taking out any type of loan. -
Post-Modern Portfolio Theory Supports Diversification in an Investment Portfolio to Measure Investment's Performance
A Service of Leibniz-Informationszentrum econstor Wirtschaft Leibniz Information Centre Make Your Publications Visible. zbw for Economics Rasiah, Devinaga Article Post-modern portfolio theory supports diversification in an investment portfolio to measure investment's performance Journal of Finance and Investment Analysis Provided in Cooperation with: Scienpress Ltd, London Suggested Citation: Rasiah, Devinaga (2012) : Post-modern portfolio theory supports diversification in an investment portfolio to measure investment's performance, Journal of Finance and Investment Analysis, ISSN 2241-0996, International Scientific Press, Vol. 1, Iss. 1, pp. 69-91 This Version is available at: http://hdl.handle.net/10419/58003 Standard-Nutzungsbedingungen: Terms of use: Die Dokumente auf EconStor dürfen zu eigenen wissenschaftlichen Documents in EconStor may be saved and copied for your Zwecken und zum Privatgebrauch gespeichert und kopiert werden. personal and scholarly purposes. Sie dürfen die Dokumente nicht für öffentliche oder kommerzielle You are not to copy documents for public or commercial Zwecke vervielfältigen, öffentlich ausstellen, öffentlich zugänglich purposes, to exhibit the documents publicly, to make them machen, vertreiben oder anderweitig nutzen. publicly available on the internet, or to distribute or otherwise use the documents in public. Sofern die Verfasser die Dokumente unter Open-Content-Lizenzen (insbesondere CC-Lizenzen) zur Verfügung gestellt haben sollten, If the documents have been made available under an Open gelten abweichend -
Expected Shortfall
REPRINTED FROM Cutting edge RISK MANAGEMENT • DERIVATIVES • REGULATION Back-testing expected shortfall In depth The shortfalls of Risk.net December 2014 expected shortfall Expected shortfall The future? Cutting edge: Introduction End of the back-test quest? Ever since regulators suggested replacing value-at-risk with expected shortfall, the industry has been debating how and whether it can be back-tested. Quants at MSCI are proposing three methods. Nazneen Sherif introduces this month’s technical articles rom the start, expected shortfall has suffered in comparison with one It’s too soon to break out the champagne, however. The trading book of the key advantages of the measure it is supposed to be replacing: it review also attempts to capture liquidity risks by introducing a spread of dif- cannot be back-tested, critics claimed, while tests of value-at-risk are ferent time horizons for individual risk factors, which would sink any Fsimple and intuitive. attempt to back-test, Acerbi warns: “Back-testing any measure, including Regulators have ploughed on regardless. Expected shortfall has been VAR, on asynchronous time horizons spoils a fundamental assumption in endorsed as VAR’s successor in two consultation papers on the Fundamental back-testing – time independence of different observations. No back-testing review of the trading book because of its supposed benefits as a measure of tail risk. The widely contested solution to back-testing difficulties is to perform capital calculations using expected shortfall, and then to back-test using VAR. This means the tail is left untested, an outcome regulators concede “Expected shortfall has better properties than VAR, so looks odd (www.risk.net/2375204). -
On Estimation of Loss Distributions and Risk Measures
ACTA ET COMMENTATIONES UNIVERSITATIS TARTUENSIS DE MATHEMATICA Volume 16, Number 1, 2012 Available online at www.math.ut.ee/acta/ On estimation of loss distributions and risk measures Meelis Käärik and Anastassia Žegulova Abstract. The estimation of certain loss distribution and analyzing its properties is a key issue in several finance mathematical and actuarial applications. It is common to apply the tools of extreme value theory and generalized Pareto distribution in problems related to heavy-tailed data. Our main goal is to study third party liability claims data obtained from Estonian Traffic Insurance Fund (ETIF). The data is quite typical for insurance claims containing very many observations and being heavy- tailed. In our approach the fitting consists of two parts: for main part of the distribution we use lognormal fit (which was the most suitable based on our previous studies) and a generalized Pareto distribution is used for the tail. Main emphasis of the fitting techniques is on the proper threshold selection. We seek for stability of parameter estimates and study the behaviour of risk measures at a wide range of thresholds. Two related lemmas will be proved. 1. Introduction The estimation of loss distributions has several practical and theoretical aspects, first of them being the choice of theoretical candidate distributions. There are few intuitive choices like lognormal, gamma, log-gamma, Weibull and Pareto distributions, but it is not rare that mentioned distributions do not fit very well. This work is a follow-up to our preliminary research (Käärik and Umbleja, 2010, 2011) where we established that lognormal distribution had best fit among the candidates. -
Measuring Systemic Risk∗
Measuring Systemic Risk∗ Viral V. Acharya, Lasse H. Pedersen, Thomas Philippon, and Matthew Richardsony First version: March 10, 2010 This version: July, 2016 Abstract We present an economic model of systemic risk in which undercapitalization of the financial sector as a whole is assumed to harm the real economy, leading to a systemic risk externality. Each financial institution's contribution to systemic risk can be measured as its systemic expected shortfall (SES), that is, its propensity to be undercapitalized when the system as a whole is under- capitalized. SES increases in the institution's leverage and its marginal expected shortfall (MES), that is, its losses in the tail of the system's loss distribution. We demonstrate empirically the ability of components of SES to predict emerging systemic risk during the financial crisis of 2007-2009. ∗ We would like to thank Rob Engle for many useful discussions. We are grateful to Christian Brownlees, Farhang Farazmand, Hanh Le and Tianyue Ruan for excellent research assistance. We also received useful comments from Tobias Adrian, Mark Carey, Matthias Drehman, Dale Gray and Jabonn Kim (discussants), Andrew Karolyi (editor), and seminar participants at several central banks and universities where the current paper and related systemic risk rankings at vlab.stern.nyu.edu/welcome/risk have been presented. Pedersen gratefully acknowledges support from the European Research Council (ERC grant no. 312417) and the FRIC Center for Financial Frictions (grant no. DNRF102). y Acharya, Philippon, and Richardson are at New York University, Stern School of Business, 44 West 4th St., New York, NY 10012; Pedersen is at Copenhagen Business School, New York University, AQR Capital Management, and CEPR. -
Credit Risk Models
Lecture notes on risk management, public policy, and the financial system Credit risk models Allan M. Malz Columbia University Credit risk models Outline Overview of credit risk analytics Single-obligor credit risk models © 2020 Allan M. Malz Last updated: February 8, 2021 2/32 Credit risk models Overview of credit risk analytics Overview of credit risk analytics Credit risk metrics and models Intensity models and default time analytics Single-obligor credit risk models 3/32 Credit risk models Overview of credit risk analytics Credit risk metrics and models Key metrics of credit risk Probability of default πt defined over a time horizon t, e.g. one year Exposure at default: amount the lender can lose in default For a loan or bond, par value plus accrued interest For OTC derivatives, also driven by market value Net present value (NPV) 0 ( counterparty risk) S → But exposure at default 0 ≥ Recovery: creditor generally loses fraction of exposure R < 100 percent Loss given default (LGD) equals exposure minus recovery (a fraction 1 − R) Expected loss (EL) equals default probability × LGD or fraction πt × (1 − R) Credit risk management focuses on unexpected loss Credit Value-at-Risk related to a quantile of the credit return distribution Differs from market risk in excluding EL Credit VaR at confidence level of α defined as: 1 − α-quantile of credit loss distribution − EL 4/32 Credit risk models Overview of credit risk analytics Credit risk metrics and models Estimating default probabilities Risk-neutral default probabilities based on market -
Capital Adequacy Requirements (CAR)
Guideline Subject: Capital Adequacy Requirements (CAR) Chapter 3 – Credit Risk – Standardized Approach Effective Date: November 2017 / January 20181 The Capital Adequacy Requirements (CAR) for banks (including federal credit unions), bank holding companies, federally regulated trust companies, federally regulated loan companies and cooperative retail associations are set out in nine chapters, each of which has been issued as a separate document. This document, Chapter 3 – Credit Risk – Standardized Approach, should be read in conjunction with the other CAR chapters which include: Chapter 1 Overview Chapter 2 Definition of Capital Chapter 3 Credit Risk – Standardized Approach Chapter 4 Settlement and Counterparty Risk Chapter 5 Credit Risk Mitigation Chapter 6 Credit Risk- Internal Ratings Based Approach Chapter 7 Structured Credit Products Chapter 8 Operational Risk Chapter 9 Market Risk 1 For institutions with a fiscal year ending October 31 or December 31, respectively Banks/BHC/T&L/CRA Credit Risk-Standardized Approach November 2017 Chapter 3 - Page 1 Table of Contents 3.1. Risk Weight Categories ............................................................................................. 4 3.1.1. Claims on sovereigns ............................................................................... 4 3.1.2. Claims on unrated sovereigns ................................................................. 5 3.1.3. Claims on non-central government public sector entities (PSEs) ........... 5 3.1.4. Claims on multilateral development banks (MDBs)