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Creators/Authors contains: "Chen, Hongxu"

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  1. Abstract We consider the Boltzmann equation in a convex domain with a non-isothermal boundary of diffuse reflection. For both unsteady/steady problems, we construct solutions belonging to$$W^{1,p}_x$$ W x 1 , p for any$$p<3$$ p < 3 . We prove that the unsteady solution converges to the steady solution in the same Sobolev space exponentially quickly as$$t \rightarrow \infty $$ t
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