756 reputation
213
bio website dcsc.tudelft.nl/~itkachev
location Leiden, Netherlands
age 25
visits member for 2 years, 3 months
seen 2 days ago
stats profile views 135

Jul
15
revised Obtaining characteristics of stochastic model solution
added 158 characters in body
Jul
15
comment Obtaining characteristics of stochastic model solution
I think you missed the more important term $\frac{1}{S^2}$, see my answer. Could you refer me to Ito formula you are using?
Jul
15
answered Obtaining characteristics of stochastic model solution
Jul
15
accepted FX option history
Jul
15
comment Obtaining characteristics of stochastic model solution
It seems to me that you found the incorrect SDE for $X_t$, could you please provide your calculations?
Jul
4
asked FX option history
Jun
23
comment Change of measure discrete time
what should I do if $A$ say $\mathcal N(1,1)$?
Jun
23
accepted George Soros models
Jun
23
accepted An equation for European options
Jun
23
accepted Modern problems in financial mathematics
Jun
23
asked Change of measure discrete time
Jun
20
asked Do people use unbounded interest rate models, and what alternatives exist?
Apr
13
answered How do I calculate weighted mean with negative weights?
Apr
13
comment How do equivalent martingale measures arise in pricing?
Using all provided information maybe it's possible to go utility function$\to$non-arbitrage$\to$martingale measure. What can you conclude from the form of the utility function?
Apr
8
comment penalizing negative skewness by linking $U(\mu)$ and $U(\Sigma)$
plz put an information abour uncertain sets inside the question (press edit) and explain please what is the problem. It's really very difficult to understand what you have written ((
Apr
8
comment Modern problems in financial mathematics
Thanks a lot. Maybe others will also reply...
Apr
6
comment penalizing negative skewness by linking $U(\mu)$ and $U(\Sigma)$
@Amber - please elaborate more on what is $U$ and how can be interpreted $\inf\limits_{\mu\in U(\mu)} $ - wih respect to which set is taken an infimum?
Apr
6
comment penalizing negative skewness by linking $U(\mu)$ and $U(\Sigma)$
@Shane, you're welcome :) if there is a possibility to use \DeclareMathOperator?
Apr
6
revised penalizing negative skewness by linking $U(\mu)$ and $U(\Sigma)$
numbers of equations
Apr
6
suggested suggested edit on penalizing negative skewness by linking $U(\mu)$ and $U(\Sigma)$