We address the problem of the Fermi surface renormalization and the quantum confinement regime (QCR) in the two coupled chains model (TCCM) of spinless fermions. We perform a self-consistent calculation of the renormalization group (RG) flows of the renormalized TCCM couplings and quasiparticle weight. On top of that we take explicitly into account the renormalization of the Fermi surface. The flow of the difference of the renormalized Fermi wave vectors associated with the bonding and antibonding bands has a dramatic effect on the single particle spectrum. Although the quasiparticle amplitude is nullified already at intermediate coupling the QCR is only observed at stron...
33 pages, 15 figures, minor correctionsWe present a general method to study weak-coupling instabilit...
We describe a new formulation of the functional renormalization group (RG) for interacting fermions ...
Divergencies appearing in perturbation expansions of interacting many-body systems can often be rem...
38 pages, 39 figures. Accepted for publication in Phys. Rev. BWe consider serious conceptual problem...
We develop a perturbation theory formalism for the theory of the Fermi surface in a Fermi liquid of ...
The underlying Fermi surface is a key concept for strongly interacting electron models and has been ...
In this thesis, we perform a comprehensive renormalization group analysis of two- and three-dimensio...
The T=0 phase diagram for two Hubbard chains with interchain hopping t and on-site repulsion U is de...
We consider the most general four fermion operators in QCD for two and three massless flavors and st...
23 pages, 12 figuresInternational audienceWe formulate a general approach for studying the low-frequ...
We extend the analysis of the renormalization group flow in the two-dimensional Hubbard model close...
We take an in depth look into the celebrated Fermi-Hubbard model for strongly interacting fermions, ...
We study the renormalization of the Fermi surface coupled to a massless boson near three spatial dim...
We discuss the renormalization induced by interactions of a two-dimensional truncated Fermi surface ...
We present a renormalization group (RG) analysis of a fermionic “hot-spot” model of interacting elec...
33 pages, 15 figures, minor correctionsWe present a general method to study weak-coupling instabilit...
We describe a new formulation of the functional renormalization group (RG) for interacting fermions ...
Divergencies appearing in perturbation expansions of interacting many-body systems can often be rem...
38 pages, 39 figures. Accepted for publication in Phys. Rev. BWe consider serious conceptual problem...
We develop a perturbation theory formalism for the theory of the Fermi surface in a Fermi liquid of ...
The underlying Fermi surface is a key concept for strongly interacting electron models and has been ...
In this thesis, we perform a comprehensive renormalization group analysis of two- and three-dimensio...
The T=0 phase diagram for two Hubbard chains with interchain hopping t and on-site repulsion U is de...
We consider the most general four fermion operators in QCD for two and three massless flavors and st...
23 pages, 12 figuresInternational audienceWe formulate a general approach for studying the low-frequ...
We extend the analysis of the renormalization group flow in the two-dimensional Hubbard model close...
We take an in depth look into the celebrated Fermi-Hubbard model for strongly interacting fermions, ...
We study the renormalization of the Fermi surface coupled to a massless boson near three spatial dim...
We discuss the renormalization induced by interactions of a two-dimensional truncated Fermi surface ...
We present a renormalization group (RG) analysis of a fermionic “hot-spot” model of interacting elec...
33 pages, 15 figures, minor correctionsWe present a general method to study weak-coupling instabilit...
We describe a new formulation of the functional renormalization group (RG) for interacting fermions ...
Divergencies appearing in perturbation expansions of interacting many-body systems can often be rem...