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Counterparty Risk and Funding: A Tale of Two Puzzles

 
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Counterparty Risk and Funding: A Tale of Two Puzzles

Presenters: 

Stéphane Crépey: Professor, Department of Mathematics, University of Evry

Tomasz R. Bielecki: Professor, Department of Applied Mathematics, Illinois Institute of Technology
 

Based on:

S. Crépey and T. Bielecki (with an introduction by D. Brigo):  Counterparty Risk and Funding: A Tale of Two Puzzles. Taylor & Francis, Forthcoming.

See also the counterparty risk material on screpey.free.fr and the references therein.

Abstract:

The credit crisis and the ongoing European sovereign debt crisis have highlighted the native form of credit risk, namely counterparty risk. This is the risk of non-payment of promised cash-flows due to the default of a party in an OTC derivatives transaction. By extension this is also the volatility of the pricing of this risk, the so-called Credit Valuation Adjustment (CVA). 

A key related issue, especially with credit derivatives, is the so-called wrong-way risk, i.e. risk of positive dependence between the size of the counterparty risk exposure and the default riskiness of the counterparty. Moreover, as banks themselves have become risky, counterparty risk must be understood in a bilateral perspective (CVA and Debt Valuation Adjustment DVA), where the counterparty risk of the two parties are jointly accounted for in the modeling. In this context the classical assumption of a locally risk-free asset which is used for financing purposes (lending and borrowing as needed) is not sustainable anymore, which raises the companion issue of a proper accounting of the funding costs of a position (Funding Valuation Adjustment FVA). Finally since August 2007 one also saw the emergence of a systemic counterparty risk, referring to various significant spreads between quantities that were very similar before, like between OIS swap rates and LIBOR swap rates of different tenors. Through its relation with the concept of discounting, this systemic component of counterparty risk has impacted on all derivatives markets. 

All the above adjustments, which are interdependent and must be computed jointly,  are today one of the main P&L centers of investment banks. They touch on many areas: modeling, computation, pricing, risk management, regulation, economics, legal, lobbying, politics, often in conflicting perspectives. The current trend of the regulation is to push participants to negotiate centrally (as opposed to bilaterally above) via clearing houses. But such a move poses a very serious liquidity constraint on the market for margin calls abound. The aim of the course is to introduce different aspects of these controversial issues: CVA, DVA, FVA, Wrong-Way Risk, ratings valuation adjustment (RVA).
 

Introduction

  • Motivating example
  • CVA as an option

Model-free Mathematics

  • Pure counterparty risk
  • Pure funding
  • Putting things together

Reduced-Form Modeling

  • Reduced-Form BSDE approach
  • CVA, DVA, LVA and RC: the four wings of the TVA

Markov Copulas and Credit Migrations

  • Ratings Valuation Adjustment

Replication under Funding Costs and Collateralization

  • Piterbarg’s model

Topic

FVA

Published date

15 September 2014

Price

£99.00

Presenter Bio

Stéphane Crépey

Stéphane Crépey is professor at the Mathematics Department of University of Evry (France), where he is in charge of the MSc quantitative finance program "M2IF". His research interests are financial modeling, counterparty and credit risk, numerical finance, as well as related mathematical topics in the fields of backward stochastic differential equations and partial differential equations. He is the author of "Financial Modeling: A Backward Stochastic Differential Equations Perspective'' (Springer textbooks in finance, June 2013) and the first author of ``Counterparty Risk and Funding, a Tale of Two Puzzles'' (S. Crépey, T. Bielecki and D. Brigo, forthcoming Spring 2014 at Taylor & Francis). Stéphane Crépey also had various consulting activities in the banking and financial engineering sector.

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