activity
20172022
most citedComparing regional and provincial-wide COVID-19 models with physical distancing in British Columbia

1 citations · 1 across the 3 of their papers we have counts for

collaborators

6 papers

math.NA2022

Improving sampling efficacy on high dimensional distributions with thin high density regions using Conservative Hamiltonian Monte Carlo

Geoffrey McGregor, Andy T. S. Wan

Hamiltonian Monte Carlo is a prominent Markov Chain Monte Carlo algorithm, which employs symplectic integrators to sample from high dimensional target distributions in many applica…

stat.AP2021★ 1 cited

Comparing regional and provincial-wide COVID-19 models with physical distancing in British Columbia

Geoffrey McGregor, Jennifer Tippett, Andy T. S. Wan +2

We study the effects of physical distancing measures for the spread of COVID-19 in regional areas within British Columbia, using the reported cases of the five provincial Health Au…

math.NA2019

Parametric Interpolation Framework for 1-D Scalar Conservation Laws with Non-Convex Flux Functions

Geoffrey McGregor, Jean-Christophe Nave

In this paper we present a novel framework for obtaining high order numerical methods for 1-D scalar conservation laws with non-convex flux functions. When solving Riemann problems…

math.NA2019

Parametric Interpolation Framework for Scalar Conservation Laws

Geoffrey McGregor, Jean-Christophe Nave

In this paper we present a novel framework for obtaining high-order numerical methods for scalar conservation laws in one-space dimension for both the homogeneous and non-homogeneo…

math.NA2018

Area-Preserving Geometric Hermite Interpolation

Geoffrey McGregor, Jean-Christophe Nave

In this paper we establish a framework for planar geometric interpolation with exact area preservation using cubic Bézier polynomials. We show there exists a family of such curves…

math.NA2017

A Parametric Interpolation Framework for 1D Scalar Conservation Laws using the Equal Area Principle

Geoffrey McGregor, Jean-Christophe Nave

In this paper we develop a novel framework for numerically solving scalar conservation laws in one space dimension. Utilizing the method of characteristics in conjunction with the…