Dynamic Asset Pricing
FIN-615 / 3 credits
Teacher: Hugonnier Julien
Language: English
Remark: If you would like to attend this course, please send an email to: edfi@epfl.ch to register
Frequency
Every year
Summary
This course provides an advanced introduction to the methods and results of continuous time asset pricing
Content
This course provides an advanced introduction to the methods of continuous time asset pricing. Topics will include no--arbitrage restrictions on assets prices, stochastic control methods for consumption and portfolio choice, complete and incomplete equilibrium models, and an introduction to the modeling of certain frictions.
A tentative outline of the course is as follows:
Lecture 1: The market model
- Information Structure
- Price Dynamics
- Arbitrage and Admissible trading strategies
- The fundamental theorems of Asset Pricing
Lecture 2 : Portfolio and consumption choice in complete markets
- The dynamic programming approach
- The static budget constraint
- The Martingale Approach
- The Myopic Portfolio
- Hedging Demands
Lectures 3 and 4: Equilibrium models
- The Lucas Model
- The CCAPM
- Multiple Stocks and Market Completeness
- Multiple Goods Economies
- Production economies
- Multiple Agents: Aggregation and the Representative Agent
Lecture 5: Stochastic control and HJB equations
- The dynamic programming principle
- Verification theorems in finite and infinite horizon
- Merton's problem
- Explicit Solutions
Lecture 6: Incomplete information and learning
- Incomplete vs. Asymmetric Information
- Filtering in continuous-time
- Impact on Asset Prices
Lecture 7: Topic to be decided in class among the following choices:
- Portfolio constraints
- Search markets of decentralized trading
- Transaction costs
- Asset pricing bubbles
Keywords
Asset pricing, general equilibrium, optimal portfolios, optimal stochastic control, asset pricing frictions
Learning Prerequisites
Required courses
- FIN 415: Stochastic calculus
- FIN 609: Asset pricing
Important concepts to start the course
- Foundations in probability theory and statistics
- Working knowledge of stochastic calculus
- Working knowledge of discrete asset pricing
Learning Outcomes
By the end of the course, the student must be able to:
- Construct an equilibrium asset pricing model
- Solve a stochastic control problem using verification
- Solve a portfolio and consumption choice problem using the martingale method
- Describe the key theoretical asset pricing puzzles
Transversal skills
- Plan and carry out activities in a way which makes optimal use of available time and other resources.
- Continue to work through difficulties or initial failure to find optimal solutions.
- Demonstrate the capacity for critical thinking
Teaching methods
Lectures and weekly Problems sets based on research papers.
Expected student activities
- Class attendance
- Weekly readings
- Weekly problem sets
Assessment methods
- Problem sets 30%
- Final exam 70%
Resources
Bibliography
A complete list of references will be distrbuted to students in the first week of the course.
Moodle Link
In the programs
- Exam form: Written (session free)
- Subject examined: Dynamic Asset Pricing
- Lecture: 28 Hour(s)
- Type: mandatory