Publications by:
Grace Jefferson
Also publishes as (G.F. Jefferson, G.E. Jefferson)
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Jefferson, Grace, Henry, Rosita, Heyeres, Marion, Morgan, Rhian, Tomas Engel, Louisa, Tsey, Komla, and Zuchowski, Ines (2024) Impact through research in education and studies in human society: a review of Australian Research Council 'high-for-impact' case studies. PLoS ONE, 19 (5). e0302877.
Zuchowski, Ines, Cleak, Helen, and Jefferson, Grace (2023) The importance of connection: A quantitative study of students’ learning in placements completed remotely from an organisation. British Journal of Social Work, 53 (4). pp. 2370-2391.
Jefferson, G.E., and Carminati, J. (2014) Associate symmetries: A novel procedure for finding contact symmetries. Communications in Nonlinear Science and Numerical Simulation, 19 (3). pp. 431-441.
Jefferson, G.F., and Carminati, J. (2014) FracSym: Automated symbolic computation of Lie symmetries of fractional differential equations. Computer Physics Communications, 185 (1). pp. 430-441.
Jefferson, G.F., and Carminati, J. (2013) ASP: Automated symbolic computation of approximate symmetries of differential equations. Computer Physics Communications, 184 (3). pp. 1045-1063.
Ibragimov, Ranis, Jefferson, Grace, and Carminati, John (2013) Explicit invariant solutions associated with nonlinear atmospheric flows in a thin rotating spherical shell with and without west-to-east jets perturbations. Analysis and Mathematical Physics, 3 (4). pp. 375-391.
Ibragimov, Ranis, Jefferson, Grace, and Carminati, John (2013) Invariant and approximately invariant solutions of non-linear internal gravity waves forming a column of stratified fluid affected by the Earth's rotation. International Journal of Non-Linear Mechanics, 51. pp. 28-44.
Jefferson, G. F. (2013) On the second-order approximate symmetry classification and optimal systems of subalgebras for a forced Korteweg-de Vries equation. Communications in Nonlinear Science and Numerical Simulation, 18 (9). pp. 2340-2358.
Vu, K.T., Jefferson, G.F., and Carminati, J. (2012) Finding higher symmetries of differential equations using the MAPLE package DESOLVII. Computer Physics Communications, 183 (4). pp. 1044-1054.