Regelmäßige Veranstaltungen
Titel Referent Datum Ort

Garst, Mirlin, Rockstuhl, Schmalian, Shnirman

Montag, 14.00-15.30 Uhr

10-01

Garst, Rockstuhl

Dienstag, 13.00-14.00 Uhr

10-01

Campus Nord, Geb. 425

Freitag, 15.45-17.15 Uhr

Lehmann HS

Collective phenomena in interacting Dirac matter

TKM Institutsseminar

Vortragender:

Saikat Banerjee

Datum:

15.03.2018 12:30

Ort:

Room 10.01, 10th Floor, Bldg. 30.23, KIT Campus South

Zugehörigkeit:

Nordita,Stockholm, Sweden

Gastgeber:

Dr. Igor Gornyi

Abstract

The discovery of the Dirac dispersion of electrons in graphene led to a comprehensive investigation of a list compounds and quasiparticle bands with linear band touching. A unified description of this rapidly expanding list has brought forward the term Dirac materials. The stability of the Dirac cone with respect to interactions, emergence of different phases, and transient excitonic instabilities in optically-pumped Dirac materials are, to name a few, active areas of modern condensed matter physics. Within this extensive field of research, the concept of bosonic Dirac materials has emerged. In this talk, I discuss a few realizations of Dirac materials with bosonic excitations and describe the emergence of topological bosonic surface states and their differences from their fermionic counter-parts. The effects of interactions on reshaping the bosonic Dirac cone are discussed by considering a specific case of ferromagnets consisting of Van der Waals-bonded stacks of honeycomb layers. The relevance of bosonic Dirac theory is pointed out by qualitatively explaining an unresolved anomaly in magnetic neutron scattering data of CrBr3 from 1970. I will also point out about an universal trend in the renormalization of Dirac cone in context of both fermionic and bosonic Dirac materials. If time permits, I will discuss an interesting situation where the Dirac bosons have long-range coherence (form a Bose-Einstein condensate) and the difference between the dynamics of the Dirac condensate and the conventional analogue described by the Gross-Pitaevskii equation.