Here functions are defined on $\Omega\subset\mathbb{R^{n}}$. My question is :
Are the $C^{\infty}$ -divergence free functions dense in $C_{0}^{\infty}$ or in some sobolev space ?
Thanks
Here functions are defined on $\Omega\subset\mathbb{R^{n}}$. My question is :
Are the $C^{\infty}$ -divergence free functions dense in $C_{0}^{\infty}$ or in some sobolev space ?
Thanks
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