activity
20002011
most citedSemiclassical Diagonalization of Quantum Hamiltonian and Equations of Motion with Berry Phase Corrections

60 citations · 231 across the 14 of their papers we have counts for

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Showing 2008Show all

5 papers · 1 filter

cond-mat.str-el2008

Bloch electrons interacting with an external electromagnetic field and Bloch electrons in interaction

Pierre Gosselin, Herve Mohrbach

We apply a general method developed recently for the derivation of the diagonal representation of an arbitrary matrix valued quantum Hamiltonian to the particular case of Bloch ele…

hep-th2008

Quantum Hamiltonian diagonalization and Equations of Motion with Berry Phase Corrections

Pierre Gosselin, Alain Berard, Herve Mohrbach

It has been recently found that the equations of motion of several semiclassical systems must take into account anomalous velocity terms arising from Berry phase contributions. Tho…

cond-mat.mes-hall200815 cited

Semiclassical quantization of electrons in magnetic fields: the generalized Peierls substitution

Pierre Gosselin, Hocine Boumrar, Herve Mohrbach

A generalized Peierls substitution which takes into account a Berry phase term must be considered for the semiclassical treatment of electrons in a magnetic field. This substitutio…

cond-mat.mes-hall200836 cited

Berry Curvature in Graphene: A New Approach

Pierre Gosselin, Alain Bérard, Hervé Mohrbach +1

In the present paper we have directly computed the Berry curvature terms relevant for Graphene in the presence of an \textit{inhomogeneous} lattice distortion. We have employed the…

math-ph200814 cited

Diagonal Representation for a Generic Matrix Valued Quantum Hamiltonian

Pierre Gosselin, Herve Mohrbach

A general method to derive the diagonal representation for a generic matrix valued quantum Hamiltonian is proposed. In this approach new mathematical objects like non-commuting ope…