Hi Brian,
The long-wave limit is treated correctly for metals in VASP, in the sense that both intra- and interband contributions to the polarizability are properly accounted for.
The difficulties arise instead in the product of the polarizability with the Coulomb potential, and there are in fact two separate issues here.
The first concerns the electronic temperature. The intraband contribution scales with the inverse electronic temperature, so that it becomes infinite at T=0 — this is the well-known Drude term. The mechanism implemented in VASP for the zero-temperature case can therefore be problematic for some systems.
The second issue persists even at finite temperature. There the intraband term is finite and approaches a constant as q→0, but the Coulomb potential itself diverges at q=0, so the product remains ill-behaved. Handling this properly requires a truncation of the Coulomb kernel within the Wigner–Seitz cell.
In practice, the main consequence of both effects is a non-uniform convergence with respect to k-point sampling. The RPA correlation energy, for instance, tends to oscillate as the number of k-points is increased, which makes it difficult to extrapolate reliably to the infinite k-point limit. Lattice constants obtained as minima of the energy–volume curve, by contrast, usually converge smoothly with k-points when no WAVEDER file is present. The same holds more generally for energy differences, which are typically the quantities of interest.
The example in the paper does include the long-wave limit, based on the expectation that the QP shift near the Fermi energy is a smooth function and should not exhibit the discontinuities that can appear when the WAVEDER file is neglected. Peitao tested both variants and observed better convergence when the limit was included.
So the short answer to your question is that switching LOPTICS off is a sensible default for metals in many situations, but it is not a strict rule — it depends on the quantity you are converging.
This remains an active area of investigation. The Wigner–Seitz truncated Coulomb kernel mentioned above is one of the routes we are currently pursuing for the treatment of metals within GW.
Best regards,
Merzuk