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Top-down patterning of topological surface and edge states using a focused ion beam
Abdulhakim Bake1,2, Qi Zhang2,3, Cong Son Ho4
1Institute for Superconducting and Electronic Materials (ISEM), University of Wollongong, Wollongong, NSW, 2522, Australia.
Nature Communications
|March 27, 2023
Summary
Researchers demonstrate ion beam modification of topological insulators to create patterned conducting channels. This breakthrough enables precise control over topological states for advanced quantum electronics applications.
Area of Science:
- Condensed matter physics
- Materials science
- Quantum electronics
Background:
- Topological insulators possess conducting boundary states crucial for quantum electronics.
- Spatially controlling the topological invariant (ℤ₂ ) is essential for patterning these conducting channels.
- Current methods lack precise spatial control over the topological state.
Purpose of the Study:
- To develop a method for spatially controlling the topological invariant (ℤ₂ ) in topological insulators.
- To enable the patterning of conducting channels for topological electronics.
Main Methods:
- Utilizing ion beam irradiation on antimony telluride (Sb₂Te₃) single-crystal surfaces.
- Employing density functional theory and model Hamiltonian calculations for theoretical support.
Main Results:
- Ion beam treatment transforms the topological insulator into an amorphous state.
- This transition effectively switches the topological invariant from ℤ₂ = 1 to ℤ₂ = 0.
- Negligible bulk and surface conductivity were observed in the amorphous state, indicating a robust topological phase transition.
- Demonstrated inverse lithography to pattern topological surfaces, edges, and corners.
Conclusions:
- Ion beam modification provides a viable route for inverse lithography of topological materials.
- This technique allows for the creation of patterned topological states, essential for building blocks of topological electronics.
- The findings pave the way for novel quantum electronic devices with precisely engineered topological properties.

