Inverse design of heterodeformations for strain soliton networks in bilayer 2D materials
Md Tusher Ahmed, Nikhil Chandra Admal

TL;DR
This paper presents a geometric framework for the inverse design of strain soliton networks in bilayer 2D materials, enabling precise control over interface properties beyond traditional twist methods.
Contribution
It introduces a one-to-one mapping between heterodeformations and soliton network geometry, incorporating topology and connectivity for systematic inverse design.
Findings
The framework establishes a direct link between heterodeformations and soliton networks.
Moiré Bravais lattice alone cannot fully characterize the interface.
The method enables constructing heterodeformations from desired network geometries.
Abstract
Strain soliton networks strongly influence the structural and electronic properties of heterodeformed bilayer systems, yet their design remains challenging due to the high dimensionality of heterodeformation space and the absence of a direct map between deformation and network geometry. In this work, we introduce a geometric framework that establishes a one-to-one mapping between heterodeformations and the geometry of the strain soliton network expressed as line vector-Burgers vector pairs. The admissible networks are constrained by topology dictated by the generalized stacking fault energy landscape. We show that the moir\'e Bravais lattice, corresponding to a uniform heterodeformation, alone is insufficient to characterize the interface: distinct heterodeformations can share identical moir\'e Bravais lattices while producing different soliton networks, reflecting an inherent…
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Taxonomy
TopicsNonlinear Photonic Systems · Topological Materials and Phenomena · 2D Materials and Applications
