We propose a numerical algorithm for computing approximately optimal
sol...
In this paper we demonstrate both theoretically as well as numerically t...
In this paper we provide a quantum Monte Carlo algorithm to solve
high-d...
In this paper we develop a numerical method for efficiently approximatin...
We introduce a new Langevin dynamics based algorithm, called
e-THεO POUL...
We present a novel Q-learning algorithm to solve distributionally robust...
In this paper, we extend the Wiener-Ito chaos decomposition to the class...
We consider the problem of sampling from a high-dimensional target
distr...
We introduce a general framework for Markov decision problems under mode...
In this paper we introduce a multilevel Picard approximation algorithm f...
We consider a general class of two-stage distributionally robust optimiz...
We develop a new model for binary spatial random field reconstruction of...
We present an approach, based on deep neural networks, that allows
ident...
We propose a numerical algorithm for the computation of multi-marginal
o...
We consider non-convex stochastic optimization problems where the object...
We introduce a novel and highly tractable supervised learning approach b...
In this article we introduce and study a deep learning based approximati...
We employ both random forests and LSTM networks (more precisely CuDNNLST...
This paper revisits the problem of decomposing a positive semidefinite m...
In this paper we introduce a numerical method for parabolic PDEs that
co...
We present a novel technique based on deep learning and set theory which...