A New Space-Time Model for Interacting Agents in the Financial Market
Maria Boguta
Abstract
Maria Boguta
Abstract
In this thesis we present a new space-time model of interacting agents in the financial market. It is a combination of the Curie-Weiss model and a model introduced by Järpe. We investigate properties such as the critical temperature and magnetization of the system. The distribution of the Hamiltonian function is obtained and a hypothesis test of independence is derived. The results are illustrated in an example based on real data.
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In this thesis we present a new space-time model of interacting agents in the financial market. It is a combination of the Curie-Weiss model and a model introduced by Järpe. We investigate properties such as the critical temperature and magnetization of the system. The distribution of the Hamiltonian function is obtained and a hypothesis test of independence is derived. The results are illustrated in an example based on real data.
Key concepts: Independence (probability theory), Financial market, Econometrics, Space (punctuation), Hamiltonian (control theory), Economics, Mathematical economics, Mathematics