|
Tetyana Kadankova
Professor of Mathematics
- Address : Vrije Universiteit Brussel
Department of Mathematics
Pleinlaan 2
B-1050 Brussels
BELGIUM
- Office : 6G316
- Telephone : +32 2 629 34 68
- Fax : +32 2 629 34 95
- Email : tkadanko@vub.ac.be
Top
- Levy processes
- Two-sided exit problems
-first passage times
-overshoots
-sojourn time within a band
-asymptotics
- risk processes
- applications in finance
-exponential Levy models
-pricing of exotic options
-credit risks
Top
- Kadankov, V. and Kadankova T. (2004) On the distribution of duration of stay in an interval by
a semi-continuous process with independent increments. Rand. Operat. Stoch. Equa. 312(4), 361-384. pdf
- Kadankov V. F., Kadankova T. (2005). On the distribution of the first exit time from an interval and the value of overshoot through the borders for processes with independent increments and random walks. Ukr. Math. J. 57(10), 1359-1384. pdf
- Kadankov V.F., Kadankova T. (2005). Intersections of an interval by a process with independent increments Theor. of Stoch. Proc. 11(1-2), 54-68. pdf
- Kadankova T. and Veraverbeke N. (2007).
On several two-boundary
problems for a particular class of Levy processes. J. Theor.
Prob. 20(4), 1073-1085. pdf
- Kadankov, V. and Kadankova T. (2007) Two-boundary problems for semi-Markov walk with a linear drift. Rand. Operat. Stoch. Equa. 15, 223-251. pdf
- Kadankov V. and Kadankova T. (2008).S A two-sided exit problem for a difference of a Poisson process and
a renewal process with a discrete phase space. Stoch. Models 24(1), 152-172. pdf
- Kadankov V. and Kadankova T. (2008). Exit problems for the difference of a compound Poisson process and a compound renewal process. Queueing Systems 59,271-296. pdf
- Kadankov, V., Kadankova, T. and Veraverbeke, N. (2009). Intersections of an interval by a difference of a compound Poisson process and a compound renewal process. Stoch. Models, 25(2), 1--31 pdf
-
Kadankov, V. and Kadankova, T. (2010). Busy period, virtual waiting time and number of the customers in G^{delta}| M^{kappa}|1|B system. Queueing Systems 65(2), 175--209 pdf
Most of my papers can also be downloaded via Arxiv
Top
Some colleagues
Some Probability and Statistics Links
Top
|