[Paper Review] LanTraP: A code for calculating thermoelectric transport properties with the Landauer formalism
LanTraP is a computational code that calculates thermoelectric and electronic transport properties using the Landauer formalism, enabling efficient band-counting algorithms for rapid screening of DFT band structures. It achieves good agreement with Fourier-based interpolation methods, offering a faster alternative for high-throughput materials screening in thermoelectrics.
A code for calculating the semi-classical thermoelectric and electronic transport properties is described. It uses the Landauer transport theory, which is equivalent to the Boltzmann theory, by introducing a central quantity-the distribution of modes. Its usage enables the so-called band-counting algorithm that can speed up the calculation and offers the potential to rapidly screen DFT band structures. Good agreements are found when comparing the results obtained using band-counting and established Fourier-based interpolation methods.
Motivation & Objective
- To develop a computationally efficient method for calculating thermoelectric transport properties in materials.
- To enable high-throughput screening of DFT band structures by reducing computational cost.
- To implement the Landauer formalism using a mode distribution approach for semi-classical transport calculations.
- To validate the band-counting algorithm against established Fourier-based interpolation techniques.
- To provide an open-source tool for researchers in thermoelectrics and materials science.
Proposed method
- The code employs the Landauer formalism, which is mathematically equivalent to the Boltzmann transport equation, using a mode distribution as the central quantity.
- It introduces a band-counting algorithm that aggregates transport contributions across energy levels without full band structure interpolation.
- The method avoids expensive Fourier interpolation by directly computing transport coefficients from discrete energy levels and group velocities.
- It uses semi-classical transport theory to compute electrical conductivity, Seebeck coefficient, and power factor.
- The algorithm is designed to be compatible with standard DFT band structure outputs, enabling rapid post-processing.
- The implementation is optimized for performance, allowing fast evaluation of transport properties across multiple doping levels and temperatures.
Experimental results
Research questions
- RQ1Can the Landauer formalism with band-counting achieve accurate thermoelectric transport predictions comparable to Fourier-based interpolation?
- RQ2How does the computational efficiency of the band-counting method compare to traditional interpolation techniques?
- RQ3To what extent can the band-counting algorithm accelerate high-throughput screening of thermoelectric materials from DFT data?
- RQ4What is the accuracy of LanTraP in predicting key thermoelectric properties like the power factor and Seebeck coefficient?
- RQ5How robust is the method across different materials with varying band structures and carrier concentrations?
Key findings
- The LanTraP code achieves good agreement with established Fourier-based interpolation methods in predicting thermoelectric transport properties.
- The band-counting algorithm significantly reduces computational cost, enabling faster screening of DFT band structures.
- The method maintains accuracy across a range of materials and doping levels, as validated against reference calculations.
- The Landauer formalism implementation provides a reliable semi-classical framework for transport property prediction.
- The code is efficient and scalable, making it suitable for high-throughput materials discovery in thermoelectrics.
- The results demonstrate that mode-based aggregation via band-counting is a viable and accurate alternative to full band interpolation.
Better researchstarts right now
From reading papers to final review, dramatically reduce your research time.
No credit card · Free plan available
This review was created by AI and reviewed by human editors.