Buoyancy-driven viscous flow with \(L^1\)-data
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Publication:5949356
DOI10.1016/S0362-546X(01)00676-9zbMath1031.76004MaRDI QIDQ5949356
Jindřich Nečas, Tomáš Roubíček
Publication date: 26 February 2004
Published in: Nonlinear Analysis. Theory, Methods \& Applications. Series A: Theory and Methods (Search for Journal in Brave)
existenceinitial-boundary value problemdistributional solutionheat-conductive non-Newtonian incompressible fluidsSchauder fixed point theorem
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Cites Work
- Compact sets in the space \(L^ p(0,T;B)\)
- A steady-state Boussinesq-Stefan problem with continuous extraction
- Nonlinear heat equation with \(L^1\)-data
- Fractal dimension, attractors, and the Boussinesq approximation in three dimensions
- Attractors for two-dimensional equations of thermal convection in the presence of the dissipation function
- ON THE OBERBECK-BOUSSINESQ APPROXIMATION
- Weak Solutions to Stefan Problems with Prescribed Convection
- A generalization of the Lions-Temam compact imbedding theorem
- Density variations in weakly compressible flows
- Finitely Additive Measures
- Natural convection with dissipative heating
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