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Vladislav Damjanovic

Lecturer and CDMA Research Affiliate

Room G18E
Office Hours  
Telephone +44(0)1334 462419
Fax +44(0)1334 462444
Email
Personal Web Page
About
Dr. Vladislav Damjanovic is an affiliated member of CDMA where he finished his PhD in Economics. He was born in Cetinje, the old capital of Montenegro. His first education was in Theoretical Physics with degrees from University of Belgrade (MSc) and Lomonosov - Moscow State University (PhD) and a number of refereed publications in international journals. He joined us from the Institute for Studies in Finance at Essex University where he got a Postgraduate Diploma in Computational Finance while working on his PhD. Recently Vladislav has obtained Royal Economics Society Fellowship. Vladislav works on dynamical systems.
Teaching
EC1002: Microeconomics (Tutorials)
EC2008: Topics in Finance
EC4201: Economic Analysis
Research Models of State-Dependent Pricing
Selected Publications

Damjanovic, V. and Nolan, C. (2006), 'Aggregation and Optimization with State-Dependent Pricing: A Comment', Econometrica, 74(2), pp. 565-73.

Damjanovic, T., Damjanovic, V. and Nolan, C. (2007), 'Unconditionally Optimal Monetary Policy', forthcoming in Journal of Monetary Economics.

CDMA Working Papers
0505: Vladislav Damjanovic & Charles Nolan, 'Aggregate Dynamics with Heterogeneous Agents and State-Dependent Pricing'
0506: Vladislav Damjanovic & Charles Nolan, 'Aggregation and Optimization with State-Dependent Pricing: A Comment'
0510: Tatiana Damjanovic, Vladislav Damjanovic & Charles Nolan, 'Optimal Monetary Rules from a Timeless Perspective'
0606: Tatiana Damjanovic, Vladislav Damjanovic and Charles Nolan, 'Optimal Time Consistent Monetary Policy'.
0709: Vladislav Damjanovic & Charles Nolan, 'S,s Pricing in General Equilibrium Models with Heterogeneous Sectors'.
0721: Tatiana Damjanovic, Vladislav Damjanovic and Charles Nolan, 'Unconditionally Optimal Monetary Policy'
0804: Tatiana Damjanovic, Vladislav Damjanovic and Charles Nolan, Linear Quadratic Approximation to Unconditionally Optimal Policy: The Distorted Steady-State

 

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