Stuart P. Hastings

Affiliations: 
University of Pittsburgh, Pittsburgh, PA, United States 
Area:
Mathematics
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"Stuart Hastings"
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Hastings S. (2016) John Bryce McLeod. 23 December 1929 — 20 August 2014 Biographical Memoirs of Fellows of the Royal Society. 62: 381-407
Hastings SP, Mcleod JB. (2015) Uniqueness of relaxation oscillations: A classical approach Quarterly of Applied Mathematics. 73: 201-217
Shangbing AI, Chen X, Hastings SP. (2006) Layers and spikes in non-homogeneous bistable reaction-diffusion equations Transactions of the American Mathematical Society. 358: 3169-3206
Ai S, Hastings SP. (2002) A shooting approach to layers and chaos in a forced duffing equation Journal of Differential Equations. 185: 389-436
Dancer EN, Hastings SP. (2000) On the global bifurcation diagram for the one-dimensional Ginzburg-Landau model of superconductivity European Journal of Applied Mathematics. 11: 271-291
Hastings SP, Troy WC. (1998) There are asymmetric minimizers for the one-dimensional Ginzburg-Landau model of superconductivity Siam Journal On Mathematical Analysis. 30: 1-18
Hastings SP, Kwong MK, Troy WC. (1996) The existence of multiple solutions for a Ginzburg-Landau type model of superconductivity European Journal of Applied Mathematics. 7: 559-574
Chen X, Hastings S, McLeod JB, et al. (1994) Nonlinear elliptic equation arising from gauge field theory and cosmology Proceedings of the Royal Society of London, Series a: Mathematical and Physical Sciences. 446: 453-478
Hassard B, Zhang J, Hastings SP, et al. (1994) A computer proof that the Lorenz equations have "chaotic" solutions Applied Mathematics Letters. 7: 79-83
Lu C, Macgillivray AD, Hastings SP. (1992) Asymptotic behaviour of solutions of a similarity equation for laminar flows in channels with porous walls Ima Journal of Applied Mathematics (Institute of Mathematics and Its Applications). 49: 139-162
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