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Hardy perturbations of subordinated Bessel heat kernels
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Motivated by the spectral theory of relativistic atoms, we prove matching upper and lower bounds for the transition density of Hardy perturbations of subordinated Bessel heat kernels. The analysis is based on suitable supermedian functions, in particular invariant functions.
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Heat kernel bounds for the fractional Laplacian with Hardy potential in angular momentum channels
The heat kernel of the fractional Laplacian with Hardy potential in each angular momentum channel is comparable to the kernel without the potential, multiplied by two known weight factors.
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