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• W2093010986 endingPage "684" @default.
• W2093010986 startingPage "661" @default.
• W2093010986 abstract "We consider the boundary value problem: which is equivalent to the stationary Keller–Segel system from chemotaxis. Here is a smooth and bounded domain. We show that given any two non-negative integers k, l with k + l ≥ 1, for ε sufficiently small, there exists a solution uε for which develops asymptotically k interior Dirac deltas with weight 8π and l boundary deltas with weight 4π. Location of blow-up points is characterized explicitly in terms of Green's function of the Neumann problem." @default.
• W2093010986 created "2016-06-24" @default.
• W2093010986 creator A5057351789 @default.
• W2093010986 creator A5064625916 @default.
• W2093010986 date "2006-01-31" @default.
• W2093010986 modified "2023-10-16" @default.
• W2093010986 title "Collapsing steady states of the Keller–Segel system" @default.
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• W2093010986 doi "https://doi.org/10.1088/0951-7715/19/3/007" @default.
• W2093010986 hasPublicationYear "2006" @default.
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