We extend the currently most popular models for the volatility of financial time se-ries, Ornstein-Uhlenbeck stochastic processes, to more general non Ornstein-Uhlenbeck models. In particular, we investigate means of making the correlation structure in the volatility process more flexible. For one model, we implement a method for introducing quasi long-memory into the volatility model. We demonstrate that the models can be fitted to real share price returns data, and that results indicate that for the series we study, the long-memory aspect of the model is not supported. Some key words: Volatility; Long-memory; Fractional Ornstein-Uhlenbeck Process; Power decay proces
This PhD thesis is about the study of the long memory of the volatility of asset returns. In a first...
Recent studies have suggested that stock markets' volatility has a type of long-range dependenc...
There has been renewed interest in power laws and various types of self-similarity in many financial...
We study Ornstein-Uhlenbeck stochastic processes driven by Lévy processes, and extend them to more g...
In this paper we fit the main features of financial returns by means of a two factor long memory sto...
In this paper we fit the main features of financial returns by means of a two factor long memory sto...
In this study we deal with aspects of the modeling of the asset prices by means Ornstein-Uhlenbech p...
The standard Black-Scholes model is a continuous time model to predict asset movement. For the stand...
Earlier we proposed the stochastic point process model, which reproduces a variety of self-affine ti...
We discuss some of the issues pertaining to modelling and estimating long memory in volatility. The ...
In this thesis, we propose two continuous time stochastic volatility models with long memory that ge...
It is commonly accepted that certain financial data exhibit long-range dependence. We consider a con...
This paper considers a flexible class of time series models generated by Gegenbauer polynomials inco...
In this thesis we consider a stochastic volatility model based on non-Gaussian Ornstein-Uhlenbeck pr...
We treat the problem of option pricing under a stochastic volatility model that exhibits long-range ...
This PhD thesis is about the study of the long memory of the volatility of asset returns. In a first...
Recent studies have suggested that stock markets' volatility has a type of long-range dependenc...
There has been renewed interest in power laws and various types of self-similarity in many financial...
We study Ornstein-Uhlenbeck stochastic processes driven by Lévy processes, and extend them to more g...
In this paper we fit the main features of financial returns by means of a two factor long memory sto...
In this paper we fit the main features of financial returns by means of a two factor long memory sto...
In this study we deal with aspects of the modeling of the asset prices by means Ornstein-Uhlenbech p...
The standard Black-Scholes model is a continuous time model to predict asset movement. For the stand...
Earlier we proposed the stochastic point process model, which reproduces a variety of self-affine ti...
We discuss some of the issues pertaining to modelling and estimating long memory in volatility. The ...
In this thesis, we propose two continuous time stochastic volatility models with long memory that ge...
It is commonly accepted that certain financial data exhibit long-range dependence. We consider a con...
This paper considers a flexible class of time series models generated by Gegenbauer polynomials inco...
In this thesis we consider a stochastic volatility model based on non-Gaussian Ornstein-Uhlenbeck pr...
We treat the problem of option pricing under a stochastic volatility model that exhibits long-range ...
This PhD thesis is about the study of the long memory of the volatility of asset returns. In a first...
Recent studies have suggested that stock markets' volatility has a type of long-range dependenc...
There has been renewed interest in power laws and various types of self-similarity in many financial...