Karol Szczypkowski

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20112026

most citedKato classes for Lévy processes

8 citations · 22 across the 13 of their papers we have counts for

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math.AP2018★ 1 cited

Fundamental solution for super-critical non-symmetric Lévy-type operators

Karol Szczypkowski

We prove the existence and give estimates of the fundamental solution (the heat kernel) for the equation $\partial_{t} = L^{κ}$ for non-symmetric non-local operators $$ \mathc…

math.AP2018

Heat kernels of non-symmetric Lévy-type operators

Tomasz Grzywny, Karol Szczypkowski

We construct the fundamental solution (the heat kernel) $p^{κ}$ to the equation $\partial_{t} = L^{κ}$ , where under certain assumptions the operator $L^{κ}$ takes one of…