Two-sided estimates on the density of Brownian motion with singular drift

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Estimates of Heat Kernel of Fractional Laplacian Perturbed by Gradient Operators (2007, background): “Kim and Song ([ 32 ]) generalized these results to perturbations � + μ ·∇ given by a vector of signed measures μ ∈ K 1 .”
Stable process with singular drift (2014, background): “, in the case of Brownian motion), this problem was solved by Bass and Chen in [4], and later in [18,19] we established the boundary Harnack principle and sharp two-sided estimates on the densities of such processes.”
Estimates of the Green Function for the Fractional Laplacian Perturbed by Gradient (2010, background): “The results were extended to more general second order elliptic operators by Liskevich and Zhang ([40]), and to drift measures satisfying the Kato condition by Kim and Song ([36]).”