activity
20032026
most citedContinuous and discontinuous phase transitions in hypergraph processes

10 citations · 13 across the 7 of their papers we have counts for

collaborators

7 papers

cs.SE2026★ 1 cited

The Llama 4 Herd: Architecture, Training, Evaluation, and Deployment Notes

Redacted by arXiv

This document consolidates publicly reported technical details about Metas Llama 4 model family. It summarizes (i) released variants (Scout and Maverick) and the broader herd conte…

math.NA2025

Accelerating Convergence in Series and Infinite Integrals: Revisiting Levin and Sidi's Contributions

David Levin

The evaluation of slowly converging series and infinite integrals is a key challenge in numerical analysis and computational mathematics. In their influential 1981 paper, the autho…

math.NA2025

Approximation of Set-Valued Functions with images sets in

Nira Dyn, David Levin

Given a finite number of samples of a continuous set-valued function F, mapping an interval to non-empty compact subsets of , , we discu…

math.NA2024

Behaviour Preserving Extensions of Univariate and Bivariate Functions

David Levin

Given function values on a domain , possibly with noise, we examine the possibility of extending the function to a larger domain , . In addition to smoothness…

math.NA2012★ 2 cited

Regularity of generalized Daubechies wavelets reproducing exponential polynomials

N. Dyn, O. Kounchev, D. Levin +1

We investigate non-stationary orthogonal wavelets based on a non-stationary interpolatory subdivision scheme reproducing a given set of exponentials. The construction is analogous…

math.PR2003★ 10 cited

Continuous and discontinuous phase transitions in hypergraph processes

R. W. R. Darling, D. A. Levin, J. R. Norris

Let V denote a set of N vertices. To construct a "hypergraph process", create a new hyperedge at each event time of a Poisson process; the cardinality K of this hyperedge is random…