activity
20142018
most citedSecond-order Green's function perturbation theory for periodic systems

92 citations · 336 across the 6 of their papers we have counts for

collaborators

6 papers

cond-mat.mtrl-sci2018★ 29 cited

Effect of propagator renormalization on the band gap of insulating solids

Sergei Iskakov, Alexander A. Rusakov, Dominika Zgid +1

We present momentum-resolved spectral functions and band gaps from bare and self-consistent second-order perturbation theory for insulating periodic solids. We establish that, for…

physics.chem-ph2018★ 73 cited

Self-energy embedding theory (SEET) for periodic systems

Alexander A. Rusakov, Sergei Iskakov, Lan Nguyen Tran +1

We present an implementation of the self-energy embedding theory (SEET) for periodic systems and provide a fully self-consistent embedding solution for a simple realistic periodic…

cond-mat.stat-mech2018★ 50 cited

Chebyshev polynomial representation of imaginary time response functions

Emanuel Gull, Sergei Iskakov, Igor Krivenko +2

Problems of finite-temperature quantum statistical mechanics can be formulated in terms of imaginary (Euclidean) -time Green's functions and self-energies. In the context of realis…

physics.chem-ph2016★ 51 cited

Exploring connections between statistical mechanics and Green's functions for realistic systems. Temperature dependent electronic entropy and internal energy from a self-consistent second-order Green's function

Alicia Rae Welden, Alexander A. Rusakov, Dominika Zgid

Including finite-temperature effects from the electronic degrees of freedom in electronic structure calculations of semiconductors and metals is desired; however, in practice it re…

physics.chem-ph2015★ 92 cited

Second-order Green's function perturbation theory for periodic systems

Alexander A. Rusakov, Dominika Zgid

Despite recent advances, systematic quantitative treatment of the electron correlation problem in extended systems remains a formidable task. Systematically improvable Green's func…

cond-mat.str-el2014★ 41 cited

Local Hamiltonians for quantitative Green's function embedding methods

Alexander A. Rusakov, Jordan J. Phillips, Dominika Zgid

Embedding calculations that find approximate solutions to the Schrödinger equation for large molecules and realistic solids are performed commonly in a three step procedure involvi…