Picture for Zachary Charles

Zachary Charles

Fine-Tuning Large Language Models with User-Level Differential Privacy

Add code
Jul 10, 2024
Viaarxiv icon

FAX: Scalable and Differentiable Federated Primitives in JAX

Add code
Mar 11, 2024
Figure 1 for FAX: Scalable and Differentiable Federated Primitives in JAX
Figure 2 for FAX: Scalable and Differentiable Federated Primitives in JAX
Figure 3 for FAX: Scalable and Differentiable Federated Primitives in JAX
Figure 4 for FAX: Scalable and Differentiable Federated Primitives in JAX
Viaarxiv icon

Leveraging Function Space Aggregation for Federated Learning at Scale

Add code
Nov 17, 2023
Figure 1 for Leveraging Function Space Aggregation for Federated Learning at Scale
Figure 2 for Leveraging Function Space Aggregation for Federated Learning at Scale
Figure 3 for Leveraging Function Space Aggregation for Federated Learning at Scale
Figure 4 for Leveraging Function Space Aggregation for Federated Learning at Scale
Viaarxiv icon

Towards Federated Foundation Models: Scalable Dataset Pipelines for Group-Structured Learning

Add code
Jul 18, 2023
Figure 1 for Towards Federated Foundation Models: Scalable Dataset Pipelines for Group-Structured Learning
Figure 2 for Towards Federated Foundation Models: Scalable Dataset Pipelines for Group-Structured Learning
Figure 3 for Towards Federated Foundation Models: Scalable Dataset Pipelines for Group-Structured Learning
Figure 4 for Towards Federated Foundation Models: Scalable Dataset Pipelines for Group-Structured Learning
Viaarxiv icon

Convergence of Gradient Descent with Linearly Correlated Noise and Applications to Differentially Private Learning

Add code
Feb 02, 2023
Figure 1 for Convergence of Gradient Descent with Linearly Correlated Noise and Applications to Differentially Private Learning
Figure 2 for Convergence of Gradient Descent with Linearly Correlated Noise and Applications to Differentially Private Learning
Figure 3 for Convergence of Gradient Descent with Linearly Correlated Noise and Applications to Differentially Private Learning
Figure 4 for Convergence of Gradient Descent with Linearly Correlated Noise and Applications to Differentially Private Learning
Viaarxiv icon

Federated Automatic Differentiation

Add code
Jan 18, 2023
Figure 1 for Federated Automatic Differentiation
Figure 2 for Federated Automatic Differentiation
Figure 3 for Federated Automatic Differentiation
Figure 4 for Federated Automatic Differentiation
Viaarxiv icon

Federated Select: A Primitive for Communication- and Memory-Efficient Federated Learning

Add code
Aug 19, 2022
Figure 1 for Federated Select: A Primitive for Communication- and Memory-Efficient Federated Learning
Figure 2 for Federated Select: A Primitive for Communication- and Memory-Efficient Federated Learning
Figure 3 for Federated Select: A Primitive for Communication- and Memory-Efficient Federated Learning
Figure 4 for Federated Select: A Primitive for Communication- and Memory-Efficient Federated Learning
Viaarxiv icon

Motley: Benchmarking Heterogeneity and Personalization in Federated Learning

Add code
Jun 18, 2022
Figure 1 for Motley: Benchmarking Heterogeneity and Personalization in Federated Learning
Figure 2 for Motley: Benchmarking Heterogeneity and Personalization in Federated Learning
Figure 3 for Motley: Benchmarking Heterogeneity and Personalization in Federated Learning
Figure 4 for Motley: Benchmarking Heterogeneity and Personalization in Federated Learning
Viaarxiv icon

Optimizing the Communication-Accuracy Trade-off in Federated Learning with Rate-Distortion Theory

Add code
Jan 07, 2022
Figure 1 for Optimizing the Communication-Accuracy Trade-off in Federated Learning with Rate-Distortion Theory
Figure 2 for Optimizing the Communication-Accuracy Trade-off in Federated Learning with Rate-Distortion Theory
Figure 3 for Optimizing the Communication-Accuracy Trade-off in Federated Learning with Rate-Distortion Theory
Figure 4 for Optimizing the Communication-Accuracy Trade-off in Federated Learning with Rate-Distortion Theory
Viaarxiv icon

Iterated Vector Fields and Conservatism, with Applications to Federated Learning

Add code
Sep 08, 2021
Figure 1 for Iterated Vector Fields and Conservatism, with Applications to Federated Learning
Viaarxiv icon