This paper studies a class of di®usion models for stock prices derived by a microeco-nomic approach. We consider discrete-time processes resulting from a market equilibrium and then apply an invariance principle to obtain a continuous-time model. The resulting process is an Ornstein-Uhlenbeck process in a random environment, and we analyze its qualitative behavior. In particular, we provide simple criteria for the stability or instabil-ity of the corresponding stock price model, and we give explicit formulae for the invariant distributions in the recurrent case. Key words: stock price models, invariance principle, Ornstein-Uhlenbeck process, random environment, invariant distribution, noise traders, information traders 1
Price fluctuations in financial markets are influenced by a multitude of economic, societal, and oth...
Three processes reflecting persistence of volatility are initially formulated by evaluating three Lé...
The continuous-time version of Kyle's [6] model, known as the Back's [2] model, of asset pricing wit...
In this study we deal with aspects of the modeling of the asset prices by means Ornstein-Uhlenbech p...
In this work the analytical characterization of the probability density of financial returns in the ...
The author proposes a new equilibrium model for stock price processes. We first consider our one-per...
We study Ornstein-Uhlenbeck stochastic processes driven by Lévy processes, and extend them to more g...
AbstractWe generalize the Ornstein–Uhlenbeck (OU) process using Doob’s theorem. We relax the Gaussia...
The author proposes a new equilibrium model for stock price processes. We first consider our one-per...
The constant concern in commodities market, particularly in oil price, has necessitated accurate mod...
In this thesis we consider a stochastic volatility model based on non-Gaussian Ornstein-Uhlenbeck pr...
In this study we deal with aspects of the modeling of the asset prices by means Ornstein-Uhlenbech p...
Continuous-time stochastic volatility models are becoming an increasingly popular way to describe mo...
Three processes reflecting persistence of volatility are initially formulated by evaluating three Lé...
We analyze the problem of the analytical characterization of the probability distribution of financi...
Price fluctuations in financial markets are influenced by a multitude of economic, societal, and oth...
Three processes reflecting persistence of volatility are initially formulated by evaluating three Lé...
The continuous-time version of Kyle's [6] model, known as the Back's [2] model, of asset pricing wit...
In this study we deal with aspects of the modeling of the asset prices by means Ornstein-Uhlenbech p...
In this work the analytical characterization of the probability density of financial returns in the ...
The author proposes a new equilibrium model for stock price processes. We first consider our one-per...
We study Ornstein-Uhlenbeck stochastic processes driven by Lévy processes, and extend them to more g...
AbstractWe generalize the Ornstein–Uhlenbeck (OU) process using Doob’s theorem. We relax the Gaussia...
The author proposes a new equilibrium model for stock price processes. We first consider our one-per...
The constant concern in commodities market, particularly in oil price, has necessitated accurate mod...
In this thesis we consider a stochastic volatility model based on non-Gaussian Ornstein-Uhlenbeck pr...
In this study we deal with aspects of the modeling of the asset prices by means Ornstein-Uhlenbech p...
Continuous-time stochastic volatility models are becoming an increasingly popular way to describe mo...
Three processes reflecting persistence of volatility are initially formulated by evaluating three Lé...
We analyze the problem of the analytical characterization of the probability distribution of financi...
Price fluctuations in financial markets are influenced by a multitude of economic, societal, and oth...
Three processes reflecting persistence of volatility are initially formulated by evaluating three Lé...
The continuous-time version of Kyle's [6] model, known as the Back's [2] model, of asset pricing wit...