Discovery of New Code to Detect Hidden Properties of Exotic Materials
Discovery of New Code to Detect Hidden Properties of Exotic Materials
30-05-2025
In May 2025, A team from Raman Research Institute (RRI) developed a novel method to detect hidden topological properties in exotic quantum materials.
Exotic quantum materials are special types of materials whose properties are governed by the strange and fascinating laws of quantum mechanics rather than classical physics.
They often show unusual behaviors that do not occur in everyday materials.
Discovery announced by the Department of Science and Technology (DST).
Key Concepts:
Topological Invariant in Quantum Materials
Topological invariant: ▪️ Definition: A property of a topological space or material that remains unchanged under continuous deformation like stretching or bending, without cutting or gluing.
▪️ Simple meaning: Materials whose properties don’t change even if you stretch or bend them (without breaking).
Important in topological materials — materials with exotic electronic properties governed by such invariants.
Topological Materials & Their Importance
Examples:
Topological insulators: Materials that conduct electricity only on their surface but not inside.
Topological superconductors: Materials that can conduct electricity without resistance due to their topology.
These materials have unique electronic behaviors depending on the material’s quantum-level topology, not just physical shape.
Critical for:
Quantum computing — advanced computing using quantum bits (qubits).
Fault-tolerant electronics — devices that can continue working correctly even if some parts fail.
Energy-efficient systems — technologies that use less power.
Hidden Codes in Materials
Properties are described by topological invariants such as:
Winding numbers (in 1D systems): Count how many times a quantum state ‘wraps around’ a circle.
Chern numbers (in 2D systems): Mathematical numbers that describe complex electronic states in 2D materials.
These numbers act like hidden codes that determine how particles (electrons) move inside the material.
The Discovery:
Spectral Function as a New Detection Tool
The RRI team developed a method to detect these topological invariants using the spectral function.
Spectral function: ▪️ Definition: A concept in quantum physics that describes how electrons behave in a material at different energies and momenta (movement and energy).
▪️ Traditional use: To analyze the density of states (how many electron states are available at each energy) and dispersion relation (how electron energy changes with momentum).
The team found that the momentum-space spectral function (SPSF) contains hidden information about the material’s topology.
This offers a non-invasive way to detect topological properties, a revolutionary approach compared to older methods like:
ARPES (Angle-Resolved Photoemission Spectroscopy): A technique that measures how electrons are emitted from a material’s surface to study their behavior.
Significance and Applications:
The discovery offers a universal tool for:
Exploring and classifying topological materials.
Accelerating research in condensed matter physics (the study of physical properties of solid materials).
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