activity
20012024
most citedThe shallow shelf approximation as a "sliding law" in a thermomechanically coupled ice sheet model

663 citations · 919 across the 11 of their papers we have counts for

collaborators

11 papers

math.NA2024

Surface elevation errors in finite element Stokes models for glacier evolution

Ed Bueler

The primary data which determine the evolution of glaciation are the bedrock elevation and the surface mass balance. From this data, which we assume is defined over a fixed land re…

math.NA2023★ 4 cited

A full approximation scheme multilevel method for nonlinear variational inequalities

Ed Bueler, Patrick E. Farrell

We present the full approximation scheme constraint decomposition (FASCD) multilevel method for solving variational inequalities (VIs). FASCD is a common extension of both the full…

physics.comp-ph2022★ 12 cited

Performance analysis of high-resolution ice sheet simulations

Ed Bueler

Numerical ice sheet models compute evolving ice geometry and velocity fields using various stress-balance approximations and boundary conditions. At high spatial resolution, with h…

math.NA2021

The full approximation storage multigrid scheme: A 1D finite element example

Ed Bueler

This note describes the full approximation storage (FAS) multigrid scheme for an easy one-dimensional nonlinear boundary value problem. The problem is discretized by a simple finit…

math.NA2020★ 4 cited

Conservation laws for free-boundary fluid layers

Ed Bueler

Time-dependent models of fluid motion in thin layers, subject to signed source terms, represent important sub-problems within climate dynamics. Examples include ice sheets, sea ice…

physics.geo-ph2008★ 663 cited

The shallow shelf approximation as a "sliding law" in a thermomechanically coupled ice sheet model

Ed Bueler, Jed Brown

The shallow shelf approximation is a better ``sliding law'' for ice sheet modeling than those sliding laws in which basal velocity is a function of driving stress. The shallow shel…

physics.geo-ph2007★ 1 cited

An exact solution to the temperature equation in a column of ice and bedrock

Ed Bueler

We construct a solution of a pure conduction problem in ice and bedrock. This solution is suitable for, and is used in this paper for, verifying a numerical scheme for conservation…

physics.geo-ph2006★ 78 cited

On exact solutions and numerics for cold, shallow, and thermocoupled ice sheets

Ed Bueler, Jed Brown

This three section report can be regarded as an extended appendix to (Bueler, Brown, and Lingle 2006). First we give the detailed construction of an exact solution to a standard co…

physics.geo-ph2006★ 124 cited

Computation of a combined spherical-elastic and viscous-half-space earth model for ice sheet simulation

Ed Bueler, Craig S. Lingle, Jed A. Kallen-Brown

This report starts by describing the continuum model used by Lingle & Clark (1985) to approximate the deformation of the earth under changing ice sheet and ocean loads. That source…

math.NA2004★ 33 cited

Chebyshev collocation for linear, periodic ordinary and delay differential equations: a posteriori estimates

Ed Bueler

We present a Chebyshev collocation method for linear ODE and DDE problems. We first give a posteriori estimates for the accuracy of the approximate solution of a scalar ODE initial…

math-ph2001

Number operators for Riemannian manifolds

Ed Bueler

The Dirac operator d+delta on the Hodge complex of a Riemannian manifold is regarded as an annihilation operator A. On a weighted space L_mu^2 Omega, [A,A*] acts as multiplication…