{"total":16,"rows":[{"id":"2401.03892","title":"Sampling in Unit Time with Kernel Fisher-Rao Flow","created":"2024-01-08","cited_by_count":27,"area":null},{"id":"2310.03597","title":"Sampling via Gradient Flows in the Space of Probability Measures","created":"2023-10-05","cited_by_count":20,"area":null},{"id":"2310.11914","title":"A connection between Tempering and Entropic Mirror Descent","created":"2023-10-18","cited_by_count":16,"area":null},{"id":"2407.15693","title":"Fisher-Rao Gradient Flow: Geodesic Convexity and Functional Inequalities","created":"2024-07-22","cited_by_count":13,"area":null},{"id":"2406.04012","title":"Theoretical Guarantees for Variational Inference with Fixed-Variance Mixture of Gaussians","created":"2024-06-06","cited_by_count":11,"area":null},{"id":"2409.01464","title":"Stein transport for Bayesian inference","created":"2024-09-02","cited_by_count":11,"area":null},{"id":"2410.09697","title":"Provable Convergence and Limitations of Geometric Tempering for Langevin Dynamics","created":"2024-10-13","cited_by_count":10,"area":null},{"id":"2406.17263","title":"Efficient, Multimodal, and Derivative-Free Bayesian Inference With Fisher-Rao Gradient Flows","created":"2024-06-25","cited_by_count":9,"area":null},{"id":"2501.17049","title":"Hellinger-Kantorovich Gradient Flows: Global Exponential Decay of Entropy Functionals","created":"2025-01-28","cited_by_count":7,"area":null},{"id":"2506.05905","title":"Sequential Monte Carlo approximations of Wasserstein--Fisher--Rao gradient flows","created":"2025-06-06","cited_by_count":5,"area":null},{"id":"2507.04330","title":"A note on the unique properties of the Kullback--Leibler divergence for sampling via gradient flows","created":"2025-07-06","cited_by_count":4,"area":null},{"id":"2511.18060","title":"An operator splitting analysis of Wasserstein--Fisher--Rao gradient flows","created":"2025-11-22","cited_by_count":2,"area":null},{"id":"2410.17935","title":"Semi-Implicit Functional Gradient Flow for Efficient Sampling","created":"2024-10-23","cited_by_count":1,"area":null},{"id":"2511.03797","title":"Learning Paths for Dynamic Measure Transport: A Control Perspective","created":"2025-11-05","cited_by_count":1,"area":null},{"id":"2604.20301","title":"Properties and limitations of geometric tempering for gradient flow dynamics","created":"2026-04-22","cited_by_count":0,"area":null},{"id":"2609.18118","title":"Preservation of Log-Concavity and Convergence of Wasserstein-Fisher-Rao Gradient Flows","created":"2026-09-16","cited_by_count":0,"area":null}],"next_cursor":null}