Research Interests for Robert Bryant
Research Interests: Nonlinear Partial Differential Equations and Differential Geometry
I'm interested in the geometry of partial differential equations (as always), but, more specifically, I have been thinking about conservation laws for PDE, Finsler geometry, calibrations, holonomy, and trying to learn more about SeibergWitten invariants and symplectic geometry.  Keywords:
 Almost complex manifolds, calibrations, CR hypersurfaces, exterior differential systems, Finsler, Geometry, Differential, Global differential geometry, solitons
 Areas of Interest:
exterior differential systems differential geometry algebraic geometry Finsler geometry
 Recent Publications
(search)
 Bryant, RL; Foulon, P; Ivanov, SV; Matveev, VS; Ziller, W, Geodesic behavior for Finsler metrics of constant positive flag curvature on S^{2},
Journal of Differential Geometry, vol. 117 no. 1
(January, 2021),
pp. 122 [doi] [abs]
 Acharya, BS; Bryant, RL; Salamon, S, A circle quotient of a G2 cone,
Differential Geometry and Its Applications, vol. 73
(December, 2020) [doi] [abs]
 Bryant, RL; Clelland, JN, Flat metrics with a prescribed derived coframing,
Symmetry, Integrability and Geometry: Methods and Applications, vol. 16
(January, 2020) [doi] [abs]
 Bryant, RL; Eastwood, MG; Gover, AR; Neusser, K, Some differential complexes within and beyond parabolic geometry,
Advanced Studies in Pure Mathematics, vol. 82 no. Differential Geometry and Tanaka Theory
(November, 2019),
pp. 1340, Mathematical Society of Japan [abs]
 Bryant, R; Buckmire, R; Khadjavi, L; Lind, D, The origins of spectra, an organization for LGBT mathematicians,
Notices of the American Mathematical Society, vol. 66 no. 6
(June, 2019),
pp. 875882 [doi]
