Bernard J. Matkowsky

Affiliations: 
Applied Mathematics Northwestern University, Evanston, IL 
Area:
Applied Mathematics
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"Bernard Matkowsky"

Parents

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Joseph Bishop Keller grad student 1966 NYU
 (Asymptotic Solution of Partial Differential Equations in Thin Domains)
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Publications

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Matkowsky BJ. (2018) A boundary layer approach to creeping waves Applied Mathematics Letters. 86: 320-325
Whittemore AS, Papanicolaou G, Cohen DS, et al. (2017) Joseph B. Keller (1923–2016) Notices of the American Mathematical Society. 64: 606-615
Tzou JC, Ma YP, Bayliss A, et al. (2013) Homoclinic snaking near a codimension-two Turing-Hopf bifurcation point in the Brusselator model. Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics. 87: 022908
Tzou JC, Bayliss A, Matkowsky BJ, et al. (2011) Interaction of Turing and Hopf modes in the superdiffusive Brusselator model near a codimension two bifurcation point Mathematical Modelling of Natural Phenomena. 6: 87-118
Tzou JC, Bayliss A, Matkowsky BJ, et al. (2011) Stationary and slowly moving localised pulses in a singularly perturbed Brusselator model European Journal of Applied Mathematics. 22: 423-453
Aldushin AP, Bayliss A, Matkowsky BJ. (2009) Is there a transition to flaming in reverse smolder waves? Combustion and Flame. 156: 2231-2251
Tzou J, Matkowsky B, Volpert V. (2009) Interaction of Turing and Hopf modes in the superdiffusive Brusselator model Applied Mathematics Letters. 22: 1432-1437
Park JH, Bayliss A, Matkowsky BJ. (2008) Dynamics in a Rod Model of Solid Flame Waves Revisited International Journal of Self-Propagating High-Temperature Synthesis. 17: 1-19
Park JH, Bayliss A, Matkowsky BJ, et al. (2006) On the route to extinction in nonadiabatic solid flames Siam Journal On Applied Mathematics. 66: 873-895
Aldushin AP, Bayliss A, Matkowsky BJ. (2006) On the transition from smoldering to flaming Combustion and Flame. 145: 579-606
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