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- W2980751667 abstract "We consider the Cauchy problem for the heat diffusion equation in the whole Euclidean space consisting of two media with different constant conductivities, where initially one has temperature 0 and the other has temperature 1. Suppose that the interface is uniformly of class $C^6$. We show that if the interface has a time-invariant constant temperature, then it must be a hyperplane." @default.
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- W2980751667 date "2019-10-12" @default.
- W2980751667 modified "2023-10-06" @default.
- W2980751667 title "A characterization of a hyperplane in two-phase heat conductors" @default.
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