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Ice sea
  • Member for 8 years, 10 months
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A linear first order PDE with boundary condition
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A linear first order PDE with boundary condition
@fedja However, how to get the estimate of the solution in the norm of Sobolev spaces. Does any book contains such materials.
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A linear first order PDE with boundary condition
@fedja I mean, of course, you can assume that the $\partial \Omega$ is non-characteristic.
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A linear first order PDE with boundary condition
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A linear first order PDE with boundary condition
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What is interpolation between $L^2(\Omega)$ and $\mathring{H^2}(\Omega)$ when $\Omega$ is not smooth
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What is interpolation between $L^2(\Omega)$ and $\mathring{H^2}(\Omega)$ when $\Omega$ is not smooth
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What is interpolation between $L^2(\Omega)$ and $\mathring{H^2}(\Omega)$ when $\Omega$ is not smooth
@WillieWong Sorry. Actually, $\theta=s$
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What is interpolation between $L^2(\Omega)$ and $\mathring{H^2}(\Omega)$ when $\Omega$ is not smooth
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revised
What is interpolation between $L^2(\Omega)$ and $\mathring{H^2}(\Omega)$ when $\Omega$ is not smooth
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What is interpolation between $L^2(\Omega)$ and $\mathring{H^2}(\Omega)$ when $\Omega$ is not smooth
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Do intermediate spaces imply the information about interpolation spaces couple?
Thx. Also, I have changed the symbol to reduce confusion.
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Do intermediate spaces imply the information about interpolation spaces couple?
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