While most available non-local KEDFs employ a kernel that only depends on the average electron density, ω T NL (ρ avg )(q), Mi and Pavanello developed a non-local KEDF with a kernel depending on the local electron density at each point in space (analogous to the local density approximation), ω T NL (ρ(r))(r, r ′ ), and proposed a protocol for evaluating the resulting KEDF efficiently. Their non-local functional, dubbed LMGP, is constructed from first principles (i.e., without empirical parameters) such that it shows the correct asymptotic of the corresponding potential, and by virtue of its locally density-dependent kernel it is able to account for large density inhomogeneities. In orbital-free DFT calculations, LMGP shows excellent performance for finite clusters and quantum dots. The non-local LMGP functional has been adapted for application in a decomposable approximation to the NAKE , and it was shown that it outperforms GGA NAKEs for the interaction energies and electron densities of noncovalent complexes.