2 citations · 2 across the 3 of their papers we have counts for
4 papers
Computational Bounds for Doing Harmonic Analysis on Permutation Modules of Finite Groups
Michael Hansen, Masanori Koyama, Matthew B. A. McDermott +2
We develop an approach to finding upper bounds for the number of arithmetic operations necessary for doing harmonic analysis on permutation modules of finite groups. The approach t…
Non-explosivity of stochastically modeled reaction networks that are complex balanced
David F. Anderson, Daniele Cappelletti, Masanori Koyama +1
We consider stochastically modeled reaction networks and prove that if a constant solution to the Kolmogorov forward equation decays fast enough relatively to the transition rates,…
An asymptotic relationship between coupling methods for stochastically modeled population processes
David F. Anderson, Masanori Koyama
This paper is concerned with elucidating a relationship between two common coupling methods for the continuous time Markov chain models utilized in the cell biology literature. The…
Weak error analysis of numerical methods for stochastic models of population processes
David F. Anderson, Masanori Koyama
The simplest, and most common, stochastic model for population processes, including those from biochemistry and cell biology, are continuous time Markov chains. Simulation of such…