Aspects of Hadamard well-posedness for classes of non-Lipschitz semilinear parabolic partial differential equations

J. C. Meyer, D. J. Needham

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1 Citation (Scopus)

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2017
The evolution to localized and front solutions in a non-Lipschitz reaction-diffusion Cauchy problem with trivial initial data
Meyer, J. & Needham, D., 5 Feb 2017, In: Journal of Differential Equations. 262, 3, p. 1747-1776 31 p.
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2 Citations (Scopus)

218 Downloads (Pure)
2015
The cauchy problem for non-lipschitz semi-linear parabolic partial differential equations
Meyer, J. & Needham, D., Nov 2015, Cambridge, UK: Cambridge University Press. 173 p. (London Mathematical Society Lecture Note Series; no. 419)
Research output: Book/Report › Book
2 Citations (Scopus)
Well-posedness and qualitative behaviour of a semi-linear parabolic Cauchy problem arising from a generic model for fractional-order autocatalysis
Meyer, J. C. & Needham, D. J., 1 Mar 2015, In: Royal Society of London. Proceedings A. Mathematical, Physical and Engineering Sciences. 471, 2175, 20140632.
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3 Citations (Scopus)

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2014
Extended weak maximum principles for parabolic partial differential inequalities on unbounded domains
Meyer, J. C. & Needham, D. J., 8 Jul 2014, In: Royal Society of London. Proceedings A. Mathematical, Physical and Engineering Sciences. 470, 2167, 20140079.
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8 Citations (Scopus)

156 Downloads (Pure)

Research output