Both one-dimensional two-phase Stefan problem with the thermodynamic equilibrium condition uΓ°RΓ°tΓ; tΓ ΒΌ 0 and with the kinetic rule u e Γ°R e Γ°tΓ; tΓ ΒΌ eR 0 e Γ°tΓ at the moving boundary are considered. We prove, when e approaches zero, R e Γ°tΓ converges to RΓ°tΓ in C 1ΓΎd=2 Β½0; T for any finite T > 0;
On the Stefan Problem with Different Phase Densities
β Scribed by V.N. Starovoitov
- Publisher
- John Wiley and Sons
- Year
- 2000
- Tongue
- English
- Weight
- 173 KB
- Volume
- 80
- Category
- Article
- ISSN
- 0044-2267
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π SIMILAR VOLUMES
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