activity
20082015
most citedSingle-cone real-space finite difference schemes for the Dirac von Neumann equation

3 citations · 3 across the 1 of their papers we have counts for

collaborators

15 papers

physics.comp-ph2015★ 3 cited

Single-cone real-space finite difference schemes for the Dirac von Neumann equation

Magdalena Schreilechner, Walter Pötz

Two finite difference schemes for the numerical treatment of the von Neumann equation for the (2+1)D Dirac Hamiltonian are presented. Both utilize a single-cone staggered space-tim…

physics.comp-ph2013

Single-cone real-space finite difference scheme for the time-dependent Dirac equation

René Hammer, Walter Pötz, Anton Arnold

A finite difference scheme for the numerical treatment of the (3+1)D Dirac equation is presented. Its staggered-grid intertwined discretization treats space and time coordinates on…

cond-mat.mes-hall2013

Charge transport through interfaces: a tight-binding toy model and its implications

B. A. Stickler, W. Pötz

With the help of a tight-binding (TB) electronic-structure toy model we investigate the matching of parameters across hetero-interfaces . We demonstrate that the virtual crystal ap…

cond-mat.mes-hall2013

Dynamics of domain-wall Dirac fermions on a topological insulator: a chiral fermion beam splitter

René Hammer, Walter Pötz

The intersection of two ferromagnetic domain walls placed on the surface of topological insulators provides a one-way beam splitter for domain-wall Dirac fermions. Based on an anal…

physics.comp-ph2013

Staggered grid leap-frog scheme for the (2+1)D Dirac equation

René Hammer, Walter Pötz

A numerical scheme utilizing a grid which is staggered in both space and time is proposed for the numerical solution of the (2+1)D Dirac equation in presence of an external electro…

physics.comp-ph2013

A dispersion and norm preserving finite difference scheme with transparent boundary conditions for the Dirac equation in (1+1)D

René Hammer, Walter Pötz, Anton Arnold

A finite difference scheme is presented for the Dirac equation in (1+1)D. It can handle space- and time-dependent mass and potential terms and utilizes exact discrete transparent b…