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	A Derivative Tracking Model for Wind Power Forecast Error
	A simple approach to proving the existence, uniqueness, and strong and weak convergence rates for a broad class of McKean--Vlasov equations
	A Universal Splitting Estimator for the Performance Evaluation of Wireless Communications Systems
	A Wasserstein Coupled Particle Filter for Multilevel Estimation
	Alexander Litvinenko - Courses
	AMCS 301 Numerical methods for random partial differential equations: hierarchical approximation and machine learning approaches	Bayesian Inversion, Bayesian optimal experimental design, hierarchical and sparse approximation, Hierarchical regression, Low-rank approximation, Monte carlo methods, Multi-index, Multilevel Monte Carlo, Quasi-Monte Carlo, Random PDEs, stochastic algorithms, Stochastic collocation, Teaching
	AMCS 307 - Advanced Statistical Inference by Prof. Marco Scavino	Teaching
	AMCS 308 - Stochastic Numerics with Application in Simulation and Data Science by Prof. Raul Tempone	Teaching
	AMCS 308 Stochastic Numerics with Application in Simulation and Data Science	data assimilation, Filtering theory, Importance sampling, Monte carlo methods, stochastic algorithms, Stochastic Methods, Stochastic Modeling, Stochastic Optimal Control, Stochastic processes, Variance Reduction, Teaching
	AMCS 336 - Fall 2022 - Numerical Methods for Stochastic Differential Equations by Prof. Raul Tempone	Teaching
	AMCS 336 Numerical Methods for Stochastic Differential Equations with connections to Machine Learning	Fokker-Planck equations, Hamilton-Jabobi-Bellman, Importance sampling, Ito integral, Kolmogorov Backward Equation, Monte Carlo, Multilevel Monte Carlo, stochastic differential equations, Stochastic Optimal Control, Variance Reduction, Teaching
	An Accurate Sample Rejection Estimator for the Estimation of Outage Probability With Equal Gain Combining