Ingo Nitschke

Technische Universität Dresden — Germany

Physics and Astronomy · Physical Sciences

7h-index350citations30works1.12yr avg
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Research Topics

Micro and Nano Robotics(8), Liquid Crystal Research Advancements(6), Advanced Materials and Mechanics(6), Fluid Dynamics and Turbulent Flows(5), Theoretical and Computational Physics(5)

Publications30 total

Hydrodynamic liquid crystal models for lipid bilayers
arXiv (Cornell University)·2025Open Access
Active nematodynamics on deformable surfaces
Proceedings of the Royal Society A Mathematical Physical and Engineering Sciences·2025· 2 cited
Beris-Edwards models on evolving surfaces: A Lagrange-D'Alembert approach
Advances in Differential Equations·2025· 1 cited
The influence of higher order geometric terms on the asymmetry and dynamics of membranes
Faraday Discussions·2025· 2 citedOpen Access
The influence of higher order geometric terms on the asymmetry and dynamics of membranes
arXiv (Cornell University)·2024· 1 citedOpen Access
Mesoscale modeling of deformations and defects in thin crystalline sheets
Mechanics of Materials·2024· 2 citedOpen Access
Active nematodynamics on deformable surfaces
arXiv (Cornell University)·2024Open Access
Derivation and simulation of a two-phase fluid deformable surface model
Journal of Fluid Mechanics·2023· 15 citedOpen Access
Tangential tensor fields on deformable surfaces—how to derive consistent <i>L</i>2-gradient flows
IMA Journal of Applied Mathematics·2023· 7 cited
Beris-Edwards Models on Evolving Surfaces: A Lagrange-D'Alembert Approach
arXiv (Cornell University)·2023· 1 citedOpen Access
Mesoscale modeling of deformations and defects in thin crystalline sheets
arXiv (Cornell University)·2023· 1 citedOpen Access
Tensorial time derivatives on moving surfaces: General concepts and a specific application for surface Landau-de Gennes models
Journal of Geometry and Physics·2023· 3 citedOpen Access
Derivation and simulation of a two-phase fluid deformable surface model
arXiv (Cornell University)·2023Open Access
Tensorial time derivatives on moving surfaces: General concepts and a specific application for surface Landau-de Gennes models
arXiv (Cornell University)·2023Open Access
Tangential Tensor Fields on Deformable Surfaces -- How to Derive Consistent $L^2$-Gradient Flows
arXiv (Cornell University)·2022· 3 citedOpen Access
Observer-invariant time derivatives on moving surfaces
Journal of Geometry and Physics·2021· 2 citedOpen Access
Vorticity‐stream function approaches are inappropriate to solve the surface Navier‐Stokes equation on a torus
PAMM·2021· 7 citedOpen Access
A numerical approach for fluid deformable surfaces
Journal of Fluid Mechanics·2020· 1 citedOpen Access
Properties of surface Landau–de Gennes<i>Q</i>-tensor models
Soft Matter·2020· 16 citedOpen Access
Properties of surface Landau-de Gennes Q-tensor models
PubMed·2019Open Access
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Frequent Co-authors

Axel Voigt(29), Sebastian Reuther(7), Michael Nestler(5), Simon Praetorius(2), Hartmut Löwen(2), Elena Bachini(2), Veit Krause(2), Souhayl Sadik(2), Lucas Benoit--Maréchal(2), Marco Salvalaglio(2), Jan Magnus Sischka(2), J. Wensch(1)