C6 - Mathematical Methods; Programming Models; Mathematical and Simulation Modeling
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Modelling Term-Structure Dynamics for Risk Management: A Practitioner's Perspective
Modelling term-structure dynamics is an important component in measuring and managing the exposure of portfolios to adverse movements in interest rates. -
Conditioning Information and Variance Bounds on Pricing Kernels with Higher-Order Moments: Theory and Evidence
The author develops a strategy for utilizing higher moments and conditioning information efficiently, and hence improves on the variance bounds computed by Hansen and Jagannathan (1991, the HJ bound) and Gallant, Hansen, and Tauchen (1990, the GHT bound). -
Are Currency Crises Low-State Equilibria? An Empirical, Three-Interest-Rate Model
Suppose that the dynamics of the macroeconomy were given by (partly) random fluctuations between two equilibria: "good" and "bad." -
The Stochastic Discount Factor: Extending the Volatility Bound and a New Approach to Portfolio Selection with Higher-Order Moments
The authors extend the well-known Hansen and Jagannathan (HJ) volatility bound. HJ characterize the lower bound on the volatility of any admissible stochastic discount factor (SDF) that prices correctly a set of primitive asset returns. -
An Empirical Analysis of the Canadian Term Structure of Zero-Coupon Interest Rates
Zero-coupon interest rates are the fundamental building block of fixed-income mathematics, and as such have an extensive number of applications in both finance and economics. -
Exponentials, Polynomials, and Fourier Series: More Yield Curve Modelling at the Bank of Canada
This paper continues the work started by Bolder and Stréliski (1999) and considers two alternative classes of models for extracting zero-coupon and forward rates from a set of observed Government of Canada bond and treasury-bill prices. -
Regime-Switching Models: A Guide to the Bank of Canada Gauss Procedures
This paper is a user's guide to a set of Gauss procedures developed at the Bank of Canada for estimating regime-switching models.
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