← Search

Constantinos Daskalakis

23 accepted papers

2026

Ambient Dataloops: Generative Models for Dataset Refinement

ICML 2026poster

We propose Ambient Dataloops, an iterative framework for refining datasets that makes it easier for diffusion models to learn the underlying data distribution. Modern datasets contain samples of highly varying quality, and training directly on such heterogeneous data often yields suboptimal models. …

Cited by 0SourceScholar
2026

High-accuracy sampling for diffusion models and log-concave distributions

ICML 2026oral

We present algorithms for diffusion model sampling which obtain $\delta$-error in $\mathrm{polylog}(1/\delta)$ steps, given access to $\widetilde O(\delta)$-accurate score estimates in $L^2$. This is an exponential improvement over all previous results. Specifically, under minimal data assumptions, …

Cited by 0SourceScholar
2022

How Good Are Low-Rank Approximations in Gaussian Process Regression?

AAAI 2022technical

We provide guarantees for approximate Gaussian Process (GP) regression resulting from two common low-rank kernel approximations: based on random Fourier features, and based on truncating the kernel's Mercer expansion. In particular, we bound the Kullback–Leibler divergence between an exact GP and on…

Cited by 4SourcePDFScholar
2022

Score-Guided Intermediate Level Optimization: Fast Langevin Mixing for Inverse Problems

ICML 2022spotlight

We prove fast mixing and characterize the stationary distribution of the Langevin Algorithm for inverting random weighted DNN generators. This result extends the work of Hand and Voroninski from efficient inversion to efficient posterior sampling. In practice, to allow for increased expressivity, we…

Cited by 26SourcePDFScholar
2021

Efficient Methods for Structured Nonconvex-Nonconcave Min-Max Optimization

AISTATS 2021poster

The use of min-max optimization in the adversarial training of deep neural network classifiers, and the training of generative adversarial networks has motivated the study of nonconvex-nonconcave optimization objectives, which frequently arise in these applications. Unfortunately, recent results hav…

Cited by 186SourcePDFScholar
2021

GANs with Conditional Independence Graphs: On Subadditivity of Probability Divergences

AISTATS 2021poster

Generative Adversarial Networks (GANs) are modern methods to learn the underlying distribution of a data set. GANs have been widely used in sample synthesis, de-noising, domain transfer, etc. GANs, however, are designed in a model-free fashion where no additional information about the underlying dis…

Cited by 10SourcePDFScholar
2021

Scalable Equilibrium Computation in Multi-agent Influence Games on Networks

AAAI 2021technical

We provide a polynomial-time, scalable algorithm for equilibrium computation in multi-agent influence games on networks, extending work of Bindel, Kleinberg, and Oren (2015) from the single-agent to the multi-agent setting. In games of influence, agents have limited advertising budget to influence t…

Cited by 3SourcePDFScholar
2021

Statistical Estimation from Dependent Data

ICML 2021spotlight

We consider a general statistical estimation problem wherein binary labels across different observations are not independent conditioning on their feature vectors, but dependent, capturing settings where e.g. these observations are collected on a spatial domain, a temporal domain, or a social networ…

Cited by 11SourcePDFScholar
2020

A Theoretical and Practical Framework for Regression and Classification from Truncated Samples

AISTATS 2020poster

Machine learning and statistics are invaluable for extracting insights from data. A key assumption of most methods, however, is that they have access to independent samples from the distribution of relevant data. As such, these methods often perform poorly in the face of {\em biased data} which brea…

Cited by 20SourcePDFScholar
2020

Constant-Expansion Suffices for Compressed Sensing with Generative Priors

NeurIPS 2020spotlight

Generative neural networks have been empirically found very promising in providing effective structural priors for compressed sensing, since they can be trained to span low-dimensional data manifolds in high-dimensional signal spaces. Despite the non-convexity of the resulting optimization problem,…

Cited by 20SourcePDFScholar
2020

Independent Policy Gradient Methods for Competitive Reinforcement Learning

NeurIPS 2020poster

We obtain global, non-asymptotic convergence guarantees for independent learning algorithms in competitive reinforcement learning settings with two agents (i.e., zero-sum stochastic games). We consider an episodic setting where in each episode, each player independently selects a policy and observes…

Cited by 219SourcePDFScholar
2020

Logistic regression with peer-group effects via inference in higher-order Ising models

AISTATS 2020poster

Spin glass models, such as the Sherrington-Kirkpatrick, Hopfield and Ising models, are all well-studied members of the exponential family of discrete distributions, and have been influential in a number of application domains where they are used to model correlation phenomena on networks. Convention…

Cited by 18SourcePDFScholar
2020

Tight last-iterate convergence rates for no-regret learning in multi-player games

NeurIPS 2020poster

We study the question of obtaining last-iterate convergence rates for no-regret learning algorithms in multi-player games. We show that the optimistic gradient (OG) algorithm with a constant step-size, which is no-regret, achieves a last-iterate rate of O(1/√T) with respect to the gap function in sm…

Cited by 115SourcePDFScholar
2018

Learning and Testing Causal Models with Interventions

NeurIPS 2018poster

We consider testing and learning problems on causal Bayesian networks as defined by Pearl (Pearl, 2009). Given a causal Bayesian network M on a graph with n discrete variables and bounded in-degree and bounded ``confounded components'', we show that O(log n) interventions on an unknown causal Bayesi…

Cited by 67SourcePDFScholar
2018

Smoothed Analysis of Discrete Tensor Decomposition and Assemblies of Neurons

NeurIPS 2018poster

We analyze linear independence of rank one tensors produced by tensor powers of randomly perturbed vectors. This enables efficient decomposition of sums of high-order tensors. Our analysis builds upon [BCMV14] but allows for a wider range of perturbation models, including discrete ones. We give an a…

Cited by 20SourcePDFScholar
2018

The Limit Points of (Optimistic) Gradient Descent in Min-Max Optimization

NeurIPS 2018poster

Motivated by applications in Optimization, Game Theory, and the training of Generative Adversarial Networks, the convergence properties of first order methods in min-max problems have received extensive study. It has been recognized that they may cycle, and there is no good understanding of their li…

Cited by 321SourcePDFScholar
2017

Concentration of Multilinear Functions of the Ising Model with Applications to Network Data

NeurIPS 2017poster

We prove near-tight concentration of measure for polynomial functions of the Ising model, under high temperature, improving the radius of concentration guaranteed by known results by polynomial factors in the dimension (i.e.~the number of nodes in the Ising model). We show that our results are optim…

2017

Priv’IT: Private and Sample Efficient Identity Testing

ICML 2017poster

We develop differentially private hypothesis testing methods for the small sample regime. Given a sample $\mathcal{D}$ from a categorical distribution $p$ over some domain $\Sigma$, an explicitly described distribution $q$ over $\Sigma$, some privacy parameter $\epsilon$, accuracy parameter $\alpha$…