Coupled cluster theory is the one of the most accurate methods for detg. the electronic structure of medium-sized systems. Underlying this accuracy is a wavefunction ansatz which provides an app. for efficient re-summation of perturbation theory diagrams. We show how an analogous app. can be constructed for many-fermion systems at finite temp. using imaginary time integration. This novel formulation of coupled cluster theory offers a powerful hierarchy of approxns. for direct computation of the observables of quantum systems at finite temp. In this talk I will discuss the theory and some progress towards ab initio simulation of fermionic systems. Applications to some model problems and extensions to non-equil. systems will also be dis...
International audienceThe mean-field approximation is at the heart of our understanding of complex s...
This thesis describes several topics related to finite temperature studies of strongly correlated sy...
We implement a highly efficient strong-coupling expansion for the Green\u27s function of the Hubbard...
We present a time-dependent formulation of coupled cluster theory. This theory allows for direct com...
This thesis describes the application of coupled-cluster theory to model systems of metallic solids ...
We extend the coupled-cluster method to correlated quantum dynamics of both closed and open systems ...
We extend the finite-temperature Keldysh non-equilibrium coupled cluster theory (Keldysh-CC) [A. F. ...
We leverage the Keldysh formalism to extend our implementation of finite temperature coupled cluster...
The mathematical foundation of the so-called extended coupled-cluster method for the solution of the...
A finite temperature perturbation theory for the Heisenberg model of ferromagnetism is pr...
We present a phase-space method for fermionic systems, which enables simulations of the dynamics and...
We perform a first principles investigation of full coupled-cluster doubles and triples (CCDT) calcu...
We present a general formalism where different levels of coupled cluster theory can be applied to di...
We investigate how the coupled cluster method at the level of doubles and triples amplitudes contrib...
Correction to A Time-Dependent Formulation of Coupled-Cluster Theory for Many-Fermion Systems at Fin...
International audienceThe mean-field approximation is at the heart of our understanding of complex s...
This thesis describes several topics related to finite temperature studies of strongly correlated sy...
We implement a highly efficient strong-coupling expansion for the Green\u27s function of the Hubbard...
We present a time-dependent formulation of coupled cluster theory. This theory allows for direct com...
This thesis describes the application of coupled-cluster theory to model systems of metallic solids ...
We extend the coupled-cluster method to correlated quantum dynamics of both closed and open systems ...
We extend the finite-temperature Keldysh non-equilibrium coupled cluster theory (Keldysh-CC) [A. F. ...
We leverage the Keldysh formalism to extend our implementation of finite temperature coupled cluster...
The mathematical foundation of the so-called extended coupled-cluster method for the solution of the...
A finite temperature perturbation theory for the Heisenberg model of ferromagnetism is pr...
We present a phase-space method for fermionic systems, which enables simulations of the dynamics and...
We perform a first principles investigation of full coupled-cluster doubles and triples (CCDT) calcu...
We present a general formalism where different levels of coupled cluster theory can be applied to di...
We investigate how the coupled cluster method at the level of doubles and triples amplitudes contrib...
Correction to A Time-Dependent Formulation of Coupled-Cluster Theory for Many-Fermion Systems at Fin...
International audienceThe mean-field approximation is at the heart of our understanding of complex s...
This thesis describes several topics related to finite temperature studies of strongly correlated sy...
We implement a highly efficient strong-coupling expansion for the Green\u27s function of the Hubbard...