Multi-period principal-agent problems
There is a wealth of literature about principal-agent problems in single-period and continuous-time models, but investigation on such problems in a discrete-time, multi-period setting is relatively scarce. Hence, this report will examine principal-agent problems in a discrete-time, multi-period set...
Saved in:
Main Author: | |
---|---|
Other Authors: | |
Format: | Final Year Project |
Language: | English |
Published: |
2019
|
Subjects: | |
Online Access: | http://hdl.handle.net/10356/78851 |
Tags: |
Add Tag
No Tags, Be the first to tag this record!
|
Institution: | Nanyang Technological University |
Language: | English |
id |
sg-ntu-dr.10356-78851 |
---|---|
record_format |
dspace |
spelling |
sg-ntu-dr.10356-788512023-02-28T23:18:10Z Multi-period principal-agent problems Ooi, Kenneth Wen Rui Nicolas Privault School of Physical and Mathematical Sciences INSA Toulouse Anthony Reveillac Science::Mathematics::Statistics There is a wealth of literature about principal-agent problems in single-period and continuous-time models, but investigation on such problems in a discrete-time, multi-period setting is relatively scarce. Hence, this report will examine principal-agent problems in a discrete-time, multi-period setting. Specifically, it will focus on risk-sharing problems, where both parties share the same, symmetric information from a known filtration. In Chapter 1, we will elaborate on the general idea of principal-agent problems and describe the motivation behind the project. In Chapter 2, we provide an overview of the types of principal-agent problems that are frequently studied, describe an existing approach used to solve risk-sharing problems, and explain the weaknesses in that particular approach. Subsequently, we will describe a different, more rigourous approach based on stochastic control theory in Chapter 3. We will then continue with an alternative approach based on a reverse Hölder inequality in Chapter 4, and show that the results obtained from the approaches in Chapters 3 and 4 are equivalent. Lastly, we will conclude the report and provide some directions for future work in Chapter 5. Bachelor of Science in Mathematical Sciences 2019-08-06T00:41:59Z 2019-08-06T00:41:59Z 2019 Final Year Project (FYP) http://hdl.handle.net/10356/78851 en 68 p. application/pdf |
institution |
Nanyang Technological University |
building |
NTU Library |
continent |
Asia |
country |
Singapore Singapore |
content_provider |
NTU Library |
collection |
DR-NTU |
language |
English |
topic |
Science::Mathematics::Statistics |
spellingShingle |
Science::Mathematics::Statistics Ooi, Kenneth Wen Rui Multi-period principal-agent problems |
description |
There is a wealth of literature about principal-agent problems in single-period and continuous-time
models, but investigation on such problems in a discrete-time, multi-period setting is relatively scarce. Hence, this report will examine principal-agent problems in a discrete-time, multi-period setting. Specifically, it will focus on risk-sharing problems, where both parties share the same, symmetric information from a known filtration.
In Chapter 1, we will elaborate on the general idea of principal-agent problems and describe
the motivation behind the project. In Chapter 2, we provide an overview of the types of principal-agent problems that are frequently studied, describe an existing approach used to solve risk-sharing
problems, and explain the weaknesses in that particular approach. Subsequently, we will describe a different, more rigourous approach based on stochastic control theory in Chapter 3. We will then continue with an alternative approach based on a reverse Hölder inequality in Chapter 4, and show that the results obtained from the approaches in Chapters 3 and 4 are equivalent. Lastly, we will conclude the report and provide some directions for future work in Chapter 5. |
author2 |
Nicolas Privault |
author_facet |
Nicolas Privault Ooi, Kenneth Wen Rui |
format |
Final Year Project |
author |
Ooi, Kenneth Wen Rui |
author_sort |
Ooi, Kenneth Wen Rui |
title |
Multi-period principal-agent problems |
title_short |
Multi-period principal-agent problems |
title_full |
Multi-period principal-agent problems |
title_fullStr |
Multi-period principal-agent problems |
title_full_unstemmed |
Multi-period principal-agent problems |
title_sort |
multi-period principal-agent problems |
publishDate |
2019 |
url |
http://hdl.handle.net/10356/78851 |
_version_ |
1759857549649117184 |