Staggered grid leap-frog scheme for the (2+1) D Dirac equation. - René Hammer; Walter Pötz (Comput. Phys. Commun., 2014)

Single-cone real-space finite difference scheme for the time-dependent Dirac equation. - René Hammer; Walter Pötz; Anton Arnold (J. Comput. Phys., 2014)

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 (J. Comput. Phys., 2014)

Automatized failure analysis of tungsten coated TSVs via scanning acoustic microscopy. - Eva Grünwald; Jördis Rosc; René Hammer; Peter Czurratis; Matthias Koch; Jochen Kraft; Franz Schrank; Roland Brunner (Microelectron. Reliab., 2016)

Validation methodology to analyze the temperature-dependent heat path of a 4-chip LED module using a finite volume simulation. - Lisa Mitterhuber; Stefan Defregger; René Hammer; Julien Magnien; Franz Schrank; Stefan Hörth; Matthias Hutter; Elke Kraker (Microelectron. Reliab., 2017)

Metallization defect detection in 3D integrated components using scanning acoustic microscopy and acoustic simulations. - Eva Kozic; René Hammer; Jördis Rosc; Bernhard Sartory; Joerg Siegert; Franz Schrank; Roland Brunner (Microelectron. Reliab., 2018)

Thermal transient measurement and modelling of a power cycled flip-chip LED module. - Lisa Mitterhuber; Stefan Defregger; Julien Magnien; Jördis Rosc; René Hammer; Lena Goullon; Matthias Hutter; Franz Schrank; Stefan Hörth; Elke Kraker (Microelectron. Reliab., 2018)

Cu-SiO2 hybrid bonding simulation including surface roughness and viscoplastic material modeling: A critical comparison of 2D and 3D modeling approach. - Thomas Wlanis; René Hammer; Werner Ecker; Sandrine Lhostis; Clément Sart; Sébastien Gallois-Garreignot; Bernhard Rebhan; Günther A. Maier (Microelectron. Reliab., 2018)

A Comprehensive Review on the Core Thermal Management Improvement Concepts in Power Electronics. - Sina Lohrasbi; René Hammer; Werner Essl; Georg Reiss; Stefan Defregger; Wolfgang Sanz (IEEE Access, 2020)

Corrigendum to "Single-cone real-space finite difference scheme for the time-dependent Dirac equation" [J. Comput. Phys. 265 (2014) 50-70]. - René Hammer; Walter Pötz; Anton Arnold (J. Comput. Phys., 2022)