Counterparty Risk Minimization by the Optimal Netting of OTC Derivative Trades
The OTC derivatives market has always suffered from the fact that there are generally many contracts among market intermediaries where neither counterparty is an end-user. Active OTC market makers may have thousands of very similar contracts with one another. To the extent that each one needs to be...
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| Published in: | The Journal of derivatives Vol. 24; no. 2; pp. 48 - 65 |
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| Main Author: | |
| Format: | Journal Article |
| Language: | English |
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New York
Pageant Media
01.12.2016
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| ISSN: | 1074-1240, 2168-8524 |
| Online Access: | Get full text |
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| Abstract | The OTC derivatives market has always suffered from the fact that there are generally many contracts among market intermediaries where neither counterparty is an end-user. Active OTC market makers may have thousands of very similar contracts with one another. To the extent that each one needs to be monitored and margined, substantial improvements in efficiency may be possible through "compression" trades in which sets of existing contracts are replaced by a smaller number of essentially equivalent new ones among the same counterparties. But how best to minimize counterparty risk exposures without mismatching terms? In this article, O'Kane explains how compression is currently done for interest rate swaps and reviews both linear and quadratic programming approaches. Using simulation, he explores how the possible degree of compression is affected by the number of trades and the number of counterparties involved. The linear compression algorithm appears to allow more full unwinds of existing contracts than the quadratic algorithm, which is a feature highly desired by the firms in the industry. |
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| AbstractList | The OTC derivatives market has always suffered from the fact that there are generally many contracts among market intermediaries where neither counterparty is an end-user. Active OTC market makers may have thousands of very similar contracts with one another. To the extent that each one needs to be monitored and margined, substantial improvements in efficiency may be possible through "compression" trades in which sets of existing contracts are replaced by a smaller number of essentially equivalent new ones among the same counterparties. But how best to minimize counterparty risk exposures without mismatching terms? In this article, O'Kane explains how compression is currently done for interest rate swaps and reviews both linear and quadratic programming approaches. Using simulation, he explores how the possible degree of compression is affected by the number of trades and the number of counterparties involved. The linear compression algorithm appears to allow more full unwinds of existing contracts than the quadratic algorithm, which is a feature highly desired by the firms in the industry. |
| Author | O’Kane, Dominic |
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| CitedBy_id | crossref_primary_10_1080_14697688_2016_1276297 crossref_primary_10_1016_j_frl_2024_106669 |
| Cites_doi | 10.1093/rapstu/rar001 10.1515/strm-2013-1161 |
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| Copyright | Copyright Euromoney Institutional Investor PLC Winter 2016 |
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| DOI | 10.3905/jod.2016.24.2.048 |
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| References | bib9 Gizycki M. (bib6) 1994 Ledrut E. (bib10) 2007 bib5 Humes C. (bib8) 2012 Baksys D. (bib1) 2010; 39 Cont R. (bib4) 2014; 31 bib11 Brouwer D.P. (bib3) 2012 |
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| SubjectTerms | Agreements Algorithms Collateral Default Derivatives Financial institutions Interest rate swaps Linear programming Optimization Over the counter trading Risk assessment Securities markets Simulation Studies |
| Title | Counterparty Risk Minimization by the Optimal Netting of OTC Derivative Trades |
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