TY  - JOUR
PB  - Taylor&Francis
JF  - Journal of Dynamical Systems and Geometric Theories 
IS  - 2
SN  - 1726-037X
N2  -  Abstract Suboptimal solutions to infinite-horizon dynamic optimization problems with continuous state are considered. An underlying dynamical system determining the state transition between each stage and the next one is modelled via the constraints (xt, xt +1) ? D, t = 0, 1, ?, where X is the set to which the state vector belongs and D ? X × X is a correspondence. An error analysis is performed for two cases: approximation of the value function and approximation of the optimal policy function. Structural properties of the dynamic optimization problems are derived, allowing to restrict a priori the approximation to families of functions characterized by certain smoothness properties. The two approximation approaches are compared and the respective pros and cons are highlighted. 
EP  - 147
ID  - eprints1702
VL  - 6
Y1  - 2008///
A1  - Gnecco, Giorgio
A1  - Sanguineti, Marcello
UR  - http://www.tandfonline.com/doi/abs/10.1080/1726037X.2008.10698552
KW  - Dynamic optimization
KW  -  Dynamic programming
KW  -  Infinite horizon
KW  -  Approximation schemes
KW  -  Suboptimal solutions
AV  - none
SP  - 123
TI  - Value and Policy Function Approximations in Infinite-Horizon Optimization Problems
ER  -