Nontrivial bulk topological invariants of quantum materials can leave their signatures on charge, thermal and spin transports. In two dimensions, their imprints can be experimentally measured from well-developed multi-terminal Hall bar arrangements. Here, we numerically compute the low temperature ($T$) thermal ($\kappa_{xy}$) and zero temperature spin ($\sigma^{sp}_{xy}$) Hall conductivities, and longitudinal thermal conductance ($G^{th}_{xx}$) of various paradigmatic two-dimensional fully gapped topological superconductors, belonging to distinct Altland-Zirnbauer symmetry classes, namely $p+ip$ (class D), $d+id$ (class C) and $p \pm ip$ (class DIII) paired states, in mesoscopic six-terminal Hall bar setups from the scattering matrix forma...
We construct a theory of charge transport by the surface states of topological insulators in three d...
Topological insulating (TI) phases were originally highlighted for their disorder-robust bulk respon...
\qquad Topology is a branch of mathematics that describes the connectedness of closed surfaces. In c...
We study the superconducting pairing instabilities and gap functions for prototypical two-dimensiona...
The gapless Bogoliubov-de Gennes (BdG) quasiparticles of a clean three dimensional spinless p_x + ip...
We study the suppression of the conductance quantization in quantum spin Hall systems by a combined ...
We investigate topological Cooper pairing, including gapless Weyl and fully gapped class DIII superc...
We argue that surface spin and thermal conductivities of three-dimensional topological superconducto...
We examine the transport properties of magnetically doped topological insulator (TI) thin films subj...
This thesis describes the development, and implementation, of effective low temperature thermal mea...
We bring forward a unified framework for the study of the superfluid stiffness and the quantum capac...
The quantum spin Hall effect has been observed in topological insulators using spin-orbit coupling a...
The robustness against local perturbations, as long as the symmetry of the system is preserved, is a...
Interfacing s-wave superconductors and quantum spin Hall edges produces time-reversal-invariant topo...
That disorder can induce nontrivial topology is a surprising discovery in topological physics. As a ...
We construct a theory of charge transport by the surface states of topological insulators in three d...
Topological insulating (TI) phases were originally highlighted for their disorder-robust bulk respon...
\qquad Topology is a branch of mathematics that describes the connectedness of closed surfaces. In c...
We study the superconducting pairing instabilities and gap functions for prototypical two-dimensiona...
The gapless Bogoliubov-de Gennes (BdG) quasiparticles of a clean three dimensional spinless p_x + ip...
We study the suppression of the conductance quantization in quantum spin Hall systems by a combined ...
We investigate topological Cooper pairing, including gapless Weyl and fully gapped class DIII superc...
We argue that surface spin and thermal conductivities of three-dimensional topological superconducto...
We examine the transport properties of magnetically doped topological insulator (TI) thin films subj...
This thesis describes the development, and implementation, of effective low temperature thermal mea...
We bring forward a unified framework for the study of the superfluid stiffness and the quantum capac...
The quantum spin Hall effect has been observed in topological insulators using spin-orbit coupling a...
The robustness against local perturbations, as long as the symmetry of the system is preserved, is a...
Interfacing s-wave superconductors and quantum spin Hall edges produces time-reversal-invariant topo...
That disorder can induce nontrivial topology is a surprising discovery in topological physics. As a ...
We construct a theory of charge transport by the surface states of topological insulators in three d...
Topological insulating (TI) phases were originally highlighted for their disorder-robust bulk respon...
\qquad Topology is a branch of mathematics that describes the connectedness of closed surfaces. In c...