Models the interest rate risk management with portfolio selections.
Written in 2008; 10,245 words; 81 sources; APA; $ 206.95
Paper Summary:
This paper explains that, even though transformation of deposits into loans generates a return but engenders financial risks and particularly an interest rate risk, the Basel II Committee does not provide any standardized method to manage this crucial risk. The author adapts the Markowitz portfolio selection theory on the banking, particularly on the commercial balance-sheet. This model is tested on Credit Foncier de Monaco and finds that this tool maximizes under constraints the risk-adjusted performance and determines the optimal allocation of the assets. In conclusion, the theoretical objectives are compared with the actual results. Numerous formulas are used throughout the paper and seven appendices are included.
Table of Contents:
Abbreviations
Introduction
Theoretical Modelling
Identification
Interest Rate
Nominal Vs. Real Rate
Short-Term Vs Long-Term Rates
Spot Vs. Forward Rates
Term Structure Of Interests
Theories
Methods
Deterministic And Stochastic Models
Sources Of Interest Rate Risk
Repricing Or Maturity Mismatch Risk
Basis Or Bid-Ask Spread Risk
Yield Curve Risk
Options Risk
Interest Rate Exposure
Net And Gross Positions
Balance-Sheet & Gap
Profit & Loss Statement & Spread
Factors
Measurement
Volume
Instantaneous Gaps
Generalized Gaps
Indexed Gaps
Simulated Gaps
Value
Duration
Convexity
Market
Margin
Sensitivity
Modified Duration And Relative Convexity
Money Markets Rates
Management
Hedging And Speculation
Micro Or Macro Hedging
Systematic Or Selective Hedging
Partial And Total Speculation
Hedging Risk And Opportunity Cost
Passive And Active Hedging
Passive Hedging Or Beta Management
Active Hedging Or Alpha Management
Instruments
Spot
Forward And Future
Fra And Swaps
Options
Modelling
Utility
Structure
Utility Function
Constraints
Regulation 40
Commercial
Model
Objective Function
Efficient Portfolio
Optimal Portfolio
Empirical Application
Presentation
Cfm
Treasury
Asset-Liability Management (Alm) Committee
Adaptation
Structure
Constraints
Rates
Simulation
Leverage
Regulatory Constraints
Variance-Covariance Matrix
Utility
Variances
Conclusion
Glossary
Appendices
Balance-sheet + Profit & Loss Statement
Balance-Sheets by Currency, Maturity and Interest Rate
Gaps
Correlation and Variance-Covariance Matrix
Weightings and Balance-Sheets in March 2008
Coefficient of Variations for Different Scenarios
Objective Function for Different Aversions to Risk
From the Paper:
"The bank uses options to hedge against the exercise of inserted options. The interest rate option is the right for the holder to borrow from (put) or lend to (call) the writer an underlying at the strike rate against a premium at each date (American option), at predetermined dates (Bermuda option) or at maturity (European option). The basis strategy of the bank is long call or short put in case of decrease of interest rates and short call and long put in case of increase of interest rates."
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