Decay and eventual local positivity for biharmonic parabolic equations
By A. Ferrero, Filippo Gazzola, Hans-Christoph Grunau. 2008
53 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/670a0940015790bf7294b850f7f90b5eb60c0e53
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- Daniel Daners
- Jochen Gluck
- Carlos A. Escudero
- James B. Kennedy
- I. Peral
- Filippo Gazzola
- Dorin Bucur
- Wolfgang Arendt
Citations in the corpus
- Global existence versus blow-up results for a fourth order parabolic PDE involving the Hessian (2015, background): “Moreover, also the biharmonic heat operator in Rn does not preserve positivity and exhibits only eventual local positivity, see [14, 17] where also nonlinear problems are considered.”
- Eventually positive semigroups of linear operators (2015, background): “The question as to whether the corresponding parabolic problem becomes “essentially” positive for large t > 0 was investigated in [15, 17].”
- Eventually and asymptotically positive semigroups on Banach lattices (2015, background): “The phenomenon of eventually positive solutions of Cauchy problems was also observed at around the same time in an infinite-dimensional setting in the context of biharmonic equations; see [26] and [28].”