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Probability theoretic generalizations of Hardy's and Copson's inequality [PDF]
A short proof of the classic Hardy inequality is presented for p-norms with p>1. Along the lines of this proof a sharpened version is proved of a recent generalization of Hardy's inequality in the terminology of probability theory.
Klaassen, C.A.J.
core +1 more source
Here the following Hardy inequalities are studied \[ ∑
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Ground states of coupled critical Choquard equations with weighted potentials [PDF]
In this paper, we are concerned with the following coupled Choquard type system with weighted potentials \[\begin{cases} -\Delta u+V_{1}(x)u=\mu_{1}(I_{\alpha}\!\ast\![Q(x)|u|^{\frac{N+\alpha}{N}}])Q(x)|u|^{\frac{\alpha}{N}-1}u+\beta(I_{\alpha}\!\ast\
