Kernel

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For a summable function, with summable variation, prove that $\sup_{i \in I} \sup_{x \in [i]}|f(x)| \exp((t-1) sup_{x \in [i]}f(x) )$ is bounded

Jun 19, 2014

Sites/technologies to help to keep updated with your area

Mar 27, 2017

Euler–Maclaurin formula in $\mathbb{Z}^d$

Apr 24, 2020

References for Green functions of $\nabla \cdot a \nabla$ on a domain with $a \in L^\infty$

Apr 9, 2021

Probability of filling a small ball before exiting a big one for $d=2$

Aug 20, 2021

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For a summable function, with summable variation, prove that $\sup_{i \in I} \sup_{x \in [i]}|f(x)| \exp((t-1) sup_{x \in [i]}f(x) )$ is bounded

Jun 25, 2014

Not understanding a part of Hugo and Vincent's proof on Percolation

Apr 21, 2017

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