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Large time behavior of solutions to a moving-interface problem modeling concrete carbonation

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  • We study the large time behavior of the weak solutions to a one-phase moving sharp-interface PDE system describing the aggressive penetration of gaseous carbon dioxide in unsaturated concrete. The key of the proof is a global uniform estimate for solutions obtained by using the maximum principle. The analysis reported here relies on the global existence and uniqueness of solutions that we have proved previously.
    Mathematics Subject Classification: Primary: 35R35; Secondary: 35B40, 76S05.


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