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49 Results

Optimization in a Simulation Setting: Use of Function Approximation in Debt Strategy Analysis

Staff Working Paper 2007-13 David Bolder, Tiago Rubin
The stochastic simulation model suggested by Bolder (2003) for the analysis of the federal government's debt-management strategy provides a wide variety of useful information. It does not, however, assist in determining an optimal debt-management strategy for the government in its current form.

Time-Consistent Control in Non-Linear Models

Staff Working Paper 2007-3 Steve Ambler, Florian Pelgrin
We show how to use optimal control theory to derive optimal time-consistent Markov-perfect government policies in nonlinear dynamic general equilibrium models, extending the result of Cohen and Michel (1988) for models with quadratic objective functions and linear dynamics. We replace private agents' costates by flexible functions of current states in the government's maximization problem.
Content Type(s): Staff research, Staff working papers Topic(s): Fiscal policy, Monetary policy framework JEL Code(s): C, C6, C63, E, E6, E61, E62

Conditioning Information and Variance Bounds on Pricing Kernels with Higher-Order Moments: Theory and Evidence

Staff Working Paper 2006-38 Fousseni Chabi-Yo
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).

The Stochastic Discount Factor: Extending the Volatility Bound and a New Approach to Portfolio Selection with Higher-Order Moments

Staff Working Paper 2005-2 Fousseni Chabi-Yo, René Garcia, Eric Renault
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

Staff Working Paper 2004-48 David Bolder, Adam Metzler, Grahame Johnson
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

Staff Working Paper 2002-29 David Bolder, Scott Gusba
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.
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