most citedExplicit Mean-Square Error Bounds for Monte-Carlo and Linear Stochastic Approximation

12 citations · 14 across the 3 of their papers we have counts for

collaborators

6 papers

math.OC2020

Accelerating Optimization and Reinforcement Learning with Quasi-Stochastic Approximation

Shuhang Chen, Adithya Devraj, Andrey Bernstein +1

The ODE method has been a workhorse for algorithm design and analysis since the introduction of the stochastic approximation. It is now understood that convergence theory amounts t…

math.PR202012 cited

Explicit Mean-Square Error Bounds for Monte-Carlo and Linear Stochastic Approximation

Shuhang Chen, Adithya M. Devraj, Ana Bušić +1

This paper concerns error bounds for recursive equations subject to Markovian disturbances. Motivating examples abound within the fields of Markov chain Monte Carlo (MCMC) and Rein…

cs.LG2020

Q-learning with Uniformly Bounded Variance: Large Discounting is Not a Barrier to Fast Learning

Adithya M. Devraj, Sean P. Meyn

Sample complexity bounds are a common performance metric in the Reinforcement Learning literature. In the discounted cost, infinite horizon setting, all of the known bounds have a…

cs.LG2019

Zap Q-Learning With Nonlinear Function Approximation

Shuhang Chen, Adithya M. Devraj, Fan Lu +2

Zap Q-learning is a recent class of reinforcement learning algorithms, motivated primarily as a means to accelerate convergence. Stability theory has been absent outside of two res…

math.OC20192 cited

Model-Free Primal-Dual Methods for Network Optimization with Application to Real-Time Optimal Power Flow

Yue Chen, Andrey Bernstein, Adithya Devraj +1

This paper examines the problem of real-time optimization of networked systems and develops online algorithms that steer the system towards the optimal trajectory without explicit…

math.OC2019

Stochastic Variance Reduced Primal Dual Algorithms for Empirical Composition Optimization

Adithya M. Devraj, Jianshu Chen

We consider a generic empirical composition optimization problem, where there are empirical averages present both outside and inside nonlinear loss functions. Such a problem is of…