Ingrid-mona Zamfirescu

Education

Ph.D., Statistics, Columbia University

MPhil, Statistics, Columbia University

M.A., Applied Statistics and Optimization, University of Bucharest

B.A., Applied Mathematics, University of Bucharest

Journal Articles

(2007). Martingale Approach to Stochastic Differential Games of Control and Stopping. Annals of Probability,

(2006). "Strong Approximation for Mixing Sequences with Infinite Variance". Electronic Communications in Probability, 11. 11-23.

(2006). "Martingale Approach to Stochastic Control with discretionary stopping" . Applied Mathematics and Optimization , 53(2). 163-184.

(2005). "Game Approach to Optimal Stopping". Stochastics and Stochastics Reports, 77(5). 401-435.

(2002). "Decoupling and Domination Inequalities with Application to Wald's Identity for Martingales". Statistics and Probabilty Letters, 57(2). 157-170.

Presentations

Gregory, P., Patterson, S., Zamfirescu, I., & Ghosh, A. (2011, March 25). Screen Casting, Presenting, and Archiving Dynamic Worked Examples using Tablet Technology. Baruch College Teaching and Technology Conference. Baruch College, New York, NY: Baruch College.

Zamfirescu, I. (2005, June 30). Martingale Approach to Stochastic Control with Discretionary Stopping. Conference on Stochastic Processes and their Applications. Santa Barbara: UCSB.

Zamfirescu, I. (2005, September 30). Martingale Approach to Stochastic Control with Discretionary Stopping. Conference on Stochastic Control and Numerics. Milwaukee: University of Wisconsin.

Zamfirescu, I. (2005, March 31). Strong Approximation for Mixing Sequences with Infinite Variance. Seminar on Stochastic Processes (informal presentation). : Cornell University.

Zamfirescu, I. (2005, January 28). Strong Approximation for Mixing Sequences with Infinite Variance. Probability Seminar. Columbia University

Zamfirescu, I. (2004, October 31). Game Approach to the Optimal Stopping Problem. Probability Seminar. Carleton University

Zamfirescu, I. (2004, March 31). Game Approach to the Optimal Stopping Problem. Probability Seminar. Graduate Center at CUNY

Other Scholarly Works

Research Currently in Progess

Zamfirescu, I., & Balan, R.(n.d.). Strong Invariance Principle for Self-Normalized Sums. In Progress.

College