activity
19952023
most citedSurface energies of stoichiometric FePt and CoPt alloys and their implications for nanoparticle morphologies

141 citations · 1.2k across the 41 of their papers we have counts for

collaborators

41 papers

cond-mat.mes-hall2023★ 8 cited

Dimer Coupling Energies of the Si(001) Surface

Christian Brand, Alfred Hucht, Giriraj Jnawali +6

The coupling energies between the buckled dimers of the Si(001) surface were determined through analysis of the anisotropic critical behavior of its order-disorder phase transition…

cond-mat.mes-hall2022★ 2 cited

Transfer-matrix summation of path integrals for transport through nanostructures

Simon Mundinar, Alexander Hahn, Jürgen König +1

On the basis of the method of iterative summation of path integrals (ISPI), we develop a numerically exact transfer-matrix method to describe the nonequilibrium properties of inter…

cond-mat.mtrl-sci2022★ 14 cited

Dynamic Growth/Etching Model for the Synthesis of Two-Dimensional Transition Metal Dichalcogenides via Chemical Vapour Deposition

E. Pollmann, A. Maas, D. Marnold +5

The preparation of two-dimensional transition metal dichalcogenides on an industrially relevant scale will rely heavily on bottom-up methods such as chemical vapour deposition. In…

cond-mat.mes-hall2021★ 3 cited

Independent and coherent transitions between antiferromagnetic states of few-molecule systems

Claire Besson, Philipp Stegmann, Michael Schnee +12

Spin-electronic devices are poised to become part of mainstream microelectronic technology .Downsizing them, however, faces the intrinsic difficulty that as ferromagnets become sma…

math-ph2021★ 4 cited

The square lattice Ising model on the rectangle III: Hankel and Toeplitz determinants

Alfred Hucht

Based on the results obtained in [Hucht, J. Phys. A: Math. Theor. 50, 065201 (2017)], we show that the partition function of the anisotropic square lattice Ising model on the $L \t…

quant-ph2020★ 3 cited

Newton series expansion of bosonic operator functions

Jürgen König, Alfred Hucht

We show how series expansions of functions of bosonic number operators are naturally derived from finite-difference calculus. The scheme employs Newton series rather than Taylor se…