Mathematics – Analysis of PDEs
Scientific paper
2009-03-07
Topics Around Research of Vladimir Maz'ya/Internat. Math. Series, Springer, Vol. 11-13, 2009
Mathematics
Analysis of PDEs
Scientific paper
When revisiting the Faber-Krahn inequality for the principal $p$-Laplacian eigenvalue of a bounded open set in $\mathbb R^n$ with smooth boundary, we simply rename it as the $p$-Faber-Krahn inequality and interestingly find that this inequality may be improved but also characterized through Maz'ya's capacity method, the Euclidean volume, the Sobolev type inequality and Moser-Trudinger's inequality.
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