5 citations · 13 across the 7 of their papers we have counts for
8 papers
A second-order correction method for loosely coupled discretizations applied to parabolic-parabolic interface problems
Erik Burman, Rebecca Durst, Miguel A. Fernández +2
We consider a parabolic-parabolic interface problem and construct a loosely coupled prediction-correction scheme based on the Robin-Robin splitting method analyzed in [J. Numer. Ma…
Estimates of discrete time derivatives for the parabolic-parabolic Robin-Robin coupling method
Erik Burman, Rebecca Durst, Miguel A. Fernández +2
We consider a loosely coupled, non-iterative Robin-Robin coupling method proposed and analyzed in [J. Numer. Math., 31(1):59--77, 2023] for a parabolic-parabolic interface problem…
Loosely coupled, non-iterative time-splitting scheme based on Robin-Robin coupling: unified analysis for parabolic/parabolic and parabolic/hyperbolic problems
Erik Burman, Rebecca Durst, Miguel Fernández +1
We present a loosely coupled, non-iterative time-splitting scheme based on Robin-Robin coupling conditions. We apply a novel unified analysis for this scheme applied to both a Para…
Stability and error analysis of a splitting method using Robin-Robin coupling applied to a fluid-structure interaction problem
Erik Burman, Rebecca Durst, Johnny Guzman
We analyze a splitting method for a canonical fluid structure interaction problem. The splittling method uses a Robin-Robin boundary condition, explicit strategy. We prove the meth…
Benford's Law Beyond Independence: Tracking Benford Behavior in Copula Models
Rebecca F. Durst, Steven J. Miller
Benford's law describes a common phenomenon among many naturally occurring data sets and distributions in which the leading digits of the data are distributed with the probability…
The Boltzmann distribution and the quantum-classical correspondence
Sam Alterman, Jaeho Choi, Rebecca Durst +2
In this paper we explore the following question: can the probabilities constituting the quantum Boltzmann distribution, , be derived from a requirement t…
Classification of crescent configurations
Rebecca F. Durst, Max Hlavacek, Chi Huynh +2
Let points be in crescent configurations in if they lie in general position in and determine distinct distances, such that for every $1 \leq…
The Inverse Gamma Distribution and Benford's Law
Rebecca F. Durst, Chi Huynh, Adam Lott +4
According to Benford's Law, many data sets have a bias towards lower leading digits (about are 's). The applications of Benford's Law vary: from detecting tax, voter and…