works on

From the 1 of 6 linked papers with an AI index.

activity
20242026
collaborators

6 papers

cond-mat.mtrl-sci2026

Surface Phase-Field-Crystal-Helfrich model for out-of-plane deformations in thin crystalline sheets with lattice mismatch

Emma Radice, Ingo Nitschke, Marco Salvalaglio +1

The paper extends a surface Phase-Field-Crystal-Helfrich model to capture coupled in‑plane elasticity and out‑of‑plane deformations in thin crystalline sheets with spatially varyin…

math-ph2026

Scalar Truesdell Time Derivative and -- Surface Gradient Flows

Rainer Backofen, Ingo Nitschke, Axel Voigt

We address surface gradient flows which allow for energy dissipation by evolving the surface and a scalar quantity on it, simultaneously. A proper choice of the time derivative and…

cond-mat.soft2026

Hydrodynamic liquid crystal models for lipid bilayers

Ingo Nitschke, Jan Magnus Sischka, Axel Voigt

Coarse-grained continuous descriptions for lipid bilayers are typically based on minimizing the Helfrich energy. Such models consider the fluid properties of these structures only…

cond-mat.mtrl-sci2026

Solid-State Dewetting of Polycrystalline Thin Films: a Phase Field Approach

Paul Hoffrogge, Nils Becker, Daniel Schneider +3

Solid-state dewetting is the process by which thin solid films break up and retract on a substrate, forming nanostructures. While dewetting of single-crystalline films is understoo…

cond-mat.soft2025

A topological approach to the Cahn-Hilliard equation and hyperuniform fields

Abel H. G. Milor, Otto Sumray, Heather A. Harrington +2

Hyperuniform structures are disordered, correlated systems in which density fluctuations are suppressed at large scales. Such a property generalizes the concept of order in pattern…

cond-mat.soft2024

The influence of higher order geometric terms on the asymmetry and dynamics of membranes

Jan Magnus Sischka, Ingo Nitschke, Axel Voigt

We consider membranes as fluid deformable surface and allow for higher order geometric terms in the bending energy. The evolution equations are derived and numerically solved using…