A mathematical model for asset pricing

A mathematical model for asset pricing

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Article ID: iaor20118922
Volume: 218
Issue: 4
Start Page Number: 1449
End Page Number: 1456
Publication Date: Oct 2011
Journal: Applied Mathematics and Computation
Authors: ,
Keywords: programming: dynamic, programming: mathematical
Abstract:

Asset price dynamics is studied by using a system of ordinary differential equations which is derived by utilizing a new excess demand function introduced by Caginalp for a market involving more information on demand and supply for a stock rather than their values at a particular price. Derivation is based on the finiteness of assets (rather than assuming unbounded arbitrage) in addition to investment strategies that are based on not only price momentum (trend) but also valuation considerations. For this new model and the older models which were extracted using the classical excess demand function by Caginalp and Balenovich , time evolutions of asset price are compared through numerical simulations.

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