Two-phase flow in rotating Hele-Shaw cells with Coriolis effects | Zendy

Joachim Escher | Zendy; Patrick Guidotti | Zendy; Christoph Walker | Zendy

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Two-phase flow in rotating Hele-Shaw cells with Coriolis effects

Author(s) -

Joachim Escher,

Patrick Guidotti,

Christoph Walker

Publication year - 2013

Publication title -

interfaces and free boundaries mathematical analysis computation and applications

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.964

H-Index - 39

eISSN - 1463-9971

pISSN - 1463-9963

DOI - 10.4171/ifb/302

Subject(s) - hele shaw flow , uniqueness , spheres , flow (mathematics) , boundary (topology) , instability , mechanics , two phase flow , physics , phase (matter) , classical mechanics , mathematics , mathematical analysis , open channel flow , quantum mechanics , astronomy

The free boundary problem of a two phase flow in a rotating Hele-Shaw cell with Coriolis effects is studied. Existence and uniqueness of solutions near spheres is established, and the asymptotic stability and instability of the trivial solution is characterized in dependence on the fluid densities. 2010 Mathematics Subject Classification: Primary 35K90, 35Q35, 42A16. © European Mathematical Society 2013

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