Interested in Data Analysis, Analytics and Data Science, I am currently a last year master student in the EISTI Master’s program “Quantitative Finance and Risk Management”.
I graduated from the Institute of Applied Mathematics and Cybernetics, I have a master’s degree in “Applied Mathematics and Computer Science” and a bachelor’s degree in “Mathematical Methods in Economics”.
For 5 years I was engaged in mathematical research, as a result of which I have 12 scientific publications in areas of applied probabilistic analysis and queueing theory (3 of them are indexed in Scopus and 1 in Web of Science).
Master in Quantitative Finance and Risk Management, 2018-2020
École Internationale des Sciences du Traitement de l’Information (EISTI), France, Cergy
Master in Applied Mathematics and Computer Science, 2017-2019
Institute of Applied Mathematics and Computer Science. National Research Tomsk State University, Russia, Tomsk
Bachelor in Mathematical Methods in Economics, 2013-2017
Faculty of Applied Mathematics and Cybernetics. National Research Tomsk State University, Russia, Tomsk
Anaconda, Spyder, JupyterLab
In MS Word/Excel
ORACLE, SQLite, MS Access
Abstract: We consider a correlated semi-synchronous event flow of the second order with two states; it is one of the mathematical models for an incoming stream of claims (events) in modern digital integral servicing networks, telecommunication systems and satellite communication networks. We solve the problem of estimating the probability density parameters of the values of the interval duration between the moments of the events occurrence by the method of moments for general and special cases of setting the flow parameters.
Abstract: We consider a correlated semi-synchronous event flow of the second order with two states; it is one of the mathematical models for an incoming stream of claims (events) in modern digital integral servicing networks, telecommunication systems and satellite communication networks. We solve the problem of estimating the probability density parameters of the values of the interval duration between the moments of the events occurrence by the method of moments for general and special cases of setting the flow parameters.
In Russian. Original name: Оптимальное оценивание состояний полусинхронного потока событий второго порядка при непродлевающемся мертвом времени. Abstract: We solve the optimal estimation problem for the states of a semi-synchronous events flow of the second order. We consider the stationary operation mode of the flow in conditions of an unextendable dead time, i.e. after each registered event at the moment tk, there is a dead time period of fixed duration T, during which other events of the considered flow are inaccessible to observation.
Abstract: We consider the optimal estimation problem for the states of a semi-synchronous event flow of the second order with two states; it is one of the adequate mathematical models for an incoming stream of claims (events) in modern digital integral servicing networks, telecommunication systems, satellite communication networks. We find an explicit form for posterior probabilities of the flow states. The decision about the flow state is made with the maximal a posteriori criterion.