The Quasistationary Phase Field Equation
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Reiner SchΓ€tzle
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Article
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2000
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Elsevier Science
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English
β 232 KB
We prove that the quasistationary phase field equations where W(t)=(t 2 &1) 2 is a double-well potential, admit a solution, when the space dimension n 3, and that the solutions converge for = Γ 0 to solutions of the Stefan problem with Gibbs Thomson law.