Publications

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Book
E. Bueler, PETSc for Partial Differential Equations: Numerical Solutions in C and Python. Philadelphia: SIAM Press, 2021.
Journal Article
E. Bueler, “Conservation laws for free-boundary fluid layers”, SIAM J. Appl. Math., vol. 81, pp. 2007–2032, 2021.
E. Bueler, “Correspondence: Extending the lumped subglacial–englacial hydrology model of Bartholomaus and others (2011)”, J. Glaciol., vol. 60, pp. 808–810, 2014.
A. Aschwanden, Bueler, E., Khroulev, C., and Blatter, H., “An enthalpy formulation for glaciers and ice sheets”, J. Glaciol., vol. 58, pp. 441–457, 2012.
E. Bueler, “An exact solution for a steady, flow-line marine ice sheet”, J. Glaciol., vol. 60, pp. 1117–1125, 2014.
E. Bueler, Lingle, C. S., Kallen-Brown, J. A., Covey, D. N., and Bowman, L. N., “Exact solutions and numerical verification for isothermal ice sheets”, J. Glaciol., vol. 51, pp. 291–306, 2005.
E. Bueler, Brown, J., and Lingle, C. S., “Exact solutions to the thermomechanically coupled shallow-ice approximation: effective tools for verification”, Journal of Glaciology, vol. 53, pp. 499–516, 2007.
G. Jouvet, Rappaz, J., Bueler, E., and Blatter, H., “Existence and stability of steady-state solutions of the shallow-ice-sheet equation by an energy-minimization approach”, Journal of Glaciology, vol. 57, pp. 345–354, 2011.
E. Bueler, Lingle, C. S., and Brown, J., “Fast computation of a viscoelastic deformable Earth model for ice-sheet simulations”, Annals of Glaciology, vol. 46, pp. 97–105, 2007.
S. Nowicki, Bindschadler, R. A., Abe-Ouchi, A., Aschwanden, A., Bueler, E., Choi, H., Fastook, J., Granzow, G., Greve, R., Gutowski, G., Herzfeld, U., Jackson, C., Johnson, J. V., Khroulev, C., Larour, E., Levermann, A., Lipscomb, W. H., Martin, M. A., Morlighem, M., Parizek, B. R., Pollard, D., Price, S. F., Ren, D., Rignot, E., Saito, F., Sato, T., Seddik, H., Seroussi, H., Takahashi, K., Walker, R., and Wang, W. Li, “Insights into spatial sensitivities of ice mass response to environmental change from the SeaRISE ice sheet modeling project I: Antarctica”, J. Geophys. Res., vol. 118, pp. 1002–1024, 2013.
S. Nowicki, Bindschadler, R. A., Abe-Ouchi, A., Aschwanden, A., Bueler, E., Choi, H., Fastook, J., Granzow, G., Greve, R., Gutowski, G., Herzfeld, U., Jackson, C., Johnson, J. V., Khroulev, C., Larour, E., Levermann, A., Lipscomb, W. H., Martin, M. A., Morlighem, M., Parizek, B. R., Pollard, D., Price, S. F., Ren, D., Rignot, E., Saito, F., Sato, T., Seddik, H., Seroussi, H., Takahashi, K., Walker, R., and Wang, W. Li, “Insights into spatial sensitivities of ice mass response to environmental change from the SeaRISE ice sheet modeling project II: Greenland”, J. Geophys. Res., vol. 118, pp. 1025–1044, 2013.
D. J. Brinkerhoff, Meyer, C. R., Bueler, E., and Truffer, M., “Inversion of a glacier hydrology model”, Ann. Glaciol., vol. 57, pp. 84–95, 2016.
E. Bueler and van Pelt, W., “Mass-conserving subglacial hydrology in the Parallel Ice Sheet Model version 0.6”, Geoscientific Model Development, vol. 8, pp. 1613–1635, 2015.
G. Jouvet, Bueler, E., Gräser, C., and Kornhuber, R., “A nonsmooth Newton multigrid method for a hybrid, shallow model of marine ice sheets”, Contemporary Mathematics, vol. 586, pp. 197-205, 2013.
M. A. Martin, Winkelmann, R., Haseloff, M., Albrecht, T., Bueler, E., Khroulev, C., and Levermann, A., “The Potsdam Parallel Ice Sheet Model (PISM-PIK)-Part 2: Dynamic equilibrium simulation of the Antarctic ice sheet”, The Cryosphere, vol. 5, pp. 727-740, 2011.
R. Winkelmann, Martin, M. A., Haseloff, M., Albrecht, T., Bueler, E., Khroulev, C., and Levermann, A., “The Potsdam Parallel Ice Sheet Model (PISM-PIK)–Part 1: Model description”, The Cryosphere, vol. 5, pp. 715–726, 2011.
R. Calov, Greve, R., Abe-Ouchi, A., Bueler, E., Huybrechts, P., Johnson, J. V., Pattyn, F., Pollard, D., Ritz, C., Saito, F., and Tarasov, L., “Results from the Ice-Sheet Model Intercomparison ProjectHeinrich Event INtercOmparison (ISMIP HEINO)”, Journal of Glaciology, vol. 56, pp. 371-383, 2010.
E. Bueler and Brown, J., “Shallow shelf approximation as a “sliding law” in a thermomechanically coupled ice sheet model”, Journal of Geophysical Research, vol. 114, p. F03008, 2009.
E. Bueler, “Stable finite volume element schemes for the shallow ice approximation”, Journal of Glaciology, vol. 62, pp. 230–242, 2016.
G. Jouvet and Bueler, E., “Steady, shallow ice sheets as obstacle problems: well-posedness and finite element approximation”, SIAM Journal on Applied Mathematics, vol. 72, pp. 1292–1314, 2012.