Topological excitations in quasi two-dimensional quantum magnets with weak interlayer interactions
Dhiman Bhowmick

TL;DR
This thesis explores topological magnonic phases in low-dimensional quantum magnets, revealing anti-chiral edge states, topological magnon bands, and Weyl triplons, with potential experimental implications.
Contribution
It introduces new topological phases and edge states in quantum magnets, including anti-chiral edge states and Weyl triplons, expanding understanding of topological excitations.
Findings
Anti-chiral edge states in ferromagnetic honeycomb lattice with DM interactions
Multiple topological magnon bands in Shastry-Sutherland model
Quasi-linear thermal Hall conductivity dependence in Weyl-triplon phase
Abstract
The study of topological magnetic excitations has attracted widespread attention in the past few years. In this thesis, I have studied some examples of novel topological magnonic phases/phenomena in low-dimensional quantum magnets. The first chapter motivates the research based on the research gap in this field of study. The second chapter is written to make the thesis self-sufficient and the concepts are explained through examples. In the second chapter, the following formalisms and physical observables are described: Holstein-Primakoff, bond operator, Schwinger boson, Bogoliubov-Valatin, Group theory, Berry-phase, Berry-curvature, Chern number, thermal Hall conductance, Nernst conductivity, dynamical spin structure factor, edge-current. The main results of the thesis are shown in the third, fourth, and fifth chapters. In the third chapter, I have shown that anti-chiral edge states…
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