AbstractWe study an integro-differential parabolic problem modeling a process with jumps arising in financial mathematics. Under suitable conditions, we prove the existence of solutions in a general domain by proving a uniform bound on an iterative sequence of solutions and then applying the Arzelà–Ascoli theorem
A major challenge in computational finance is the pricing of options that depend on a large number o...
AbstractWe prove continuous dependence results for solution to the Cauchy problem related to degener...
We present an analytic approach to solve a degenerate parabolic problem associated to the Heston mod...
AbstractWe study an integro-differential parabolic problem modeling a process with jumps arising in ...
We study an integro-differential parabolic problem arising in Financial Mathematics. Under suitabl...
We study an integro-differential parabolic problem arising in Financial Mathematics. Under suitable ...
AbstractIn this paper we find numerical solutions for the pricing problem in jump diffusion markets....
Summary. We study the numerical approximation of viscosity solutions for integro-differential, possi...
In financial markets , dynamics of underlying assets are often specified via stochasticdifferential ...
Several existing pricing models of financial derivatives as well as the effects of volatility risk a...
AbstractIn this paper, an effectively computable approximation of the price of an American option in...
AbstractThe pricing equations for options on assets that follow jump-diffusion processes contain int...
We develop an implicit–explicit midpoint formula with variable spatial step-sizes and variable time ...
We study the option pricing problem in jump diffusion models from both probabilistic and PDE perspec...
In this thesis, we consider two different aspects in financial option pricing. In the first part, we...
A major challenge in computational finance is the pricing of options that depend on a large number o...
AbstractWe prove continuous dependence results for solution to the Cauchy problem related to degener...
We present an analytic approach to solve a degenerate parabolic problem associated to the Heston mod...
AbstractWe study an integro-differential parabolic problem modeling a process with jumps arising in ...
We study an integro-differential parabolic problem arising in Financial Mathematics. Under suitabl...
We study an integro-differential parabolic problem arising in Financial Mathematics. Under suitable ...
AbstractIn this paper we find numerical solutions for the pricing problem in jump diffusion markets....
Summary. We study the numerical approximation of viscosity solutions for integro-differential, possi...
In financial markets , dynamics of underlying assets are often specified via stochasticdifferential ...
Several existing pricing models of financial derivatives as well as the effects of volatility risk a...
AbstractIn this paper, an effectively computable approximation of the price of an American option in...
AbstractThe pricing equations for options on assets that follow jump-diffusion processes contain int...
We develop an implicit–explicit midpoint formula with variable spatial step-sizes and variable time ...
We study the option pricing problem in jump diffusion models from both probabilistic and PDE perspec...
In this thesis, we consider two different aspects in financial option pricing. In the first part, we...
A major challenge in computational finance is the pricing of options that depend on a large number o...
AbstractWe prove continuous dependence results for solution to the Cauchy problem related to degener...
We present an analytic approach to solve a degenerate parabolic problem associated to the Heston mod...