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Comment on “Accurate Correlation Potentials from the Self-Consistent Random Phase Approximation”

Chandra Shahi* and John P. Perdew†

  • Department of Physics and Engineering Physics, Tulane University, New Orleans, Louisiana 70118, USA

  • *Contact author: cshahi1@tulane.edu
  • †Contact author: perdew@tulane.edu

Analyzing density-driven errors: Principles and pitfalls

Sehun Kim, Do-gyeong Lee, Gyumin Kim, Youngsam Kim, Mihira Sogal, Steven Crisostomo, Kieron Burke, and Eunji Sim

The Journal of Chemical Physics 164 064106 (2026)

Hartree–Fock density functional theory works through error cancellation for the interaction energies of halogen and chalcogen bonded complexes

Niraj Pangeni, Chandra Shahi, John P. Perdew, Vishal Subramanian, Bikash Kanungo, Vikram Gavini, and Adrienn Ruzsinszky

The Journal of Chemical Physics 164 064309 (2026)

Reducing self-interaction error in transition-metal oxides with different exact-exchange fractions for energy and density

Harshan Reddy Gopidi, Ruiqi Zhang, Yanyong Wang, Abhirup Patra, Jianwei Sun, Adrienn Ruzsinszky, John P. Perdew, and Pieremanuele Canepa

Phys. Rev. B 113 165115 (2026)

Density-corrected many-body methods and Kohn-Sham functionals improve molecule-surface interactions for ionic materials

Aditya Ramesh Sachin and Vamsee K. Voora

Phys. Rev. B 113 L201104 (2026)

Hybrid exchange–correlation potential built on the piecewise linearity conditions of both energy and electron density

Chen Huang

The Journal of Chemical Physics 163 154104 (2025)

Trushin et al. Reply:

Egor Trushin, Steffen Fauser, Andreas Mölkner, Jannis Erhard, and Andreas Görling

Phys. Rev. Lett. 135 019602 (2025)

ΔSCF Excitation Energies up a Ladder of Ground-State Density Functionals

Ethan Pollack, Rohan Maniar, and John P. Perdew

J. Phys. Chem. A 129 11014 (2025)

SCAN meta-GGA, strong correlation, symmetry breaking, self-interaction correction, and semi-classical limit in density functional theory: Hidden connections and beneficial synergies?

John P. Perdew

APL Computational Physics 1 010903 (2025)

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