SCAILD

SCAILD (Self-Consistent Ab Initio Lattice Dynamics) is a code for self-consistent phonon calculations including anharmonic effects. The tool uses iterative approaches to capture temperature-dependent phonon renormalization and anharmonic…

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Overview

SCAILD (Self-Consistent Ab Initio Lattice Dynamics) is a code for self-consistent phonon calculations including anharmonic effects. The tool uses iterative approaches to capture temperature-dependent phonon renormalization and anharmonic lattice dynamics self-consistently.

Reference Papers (2)

Full Documentation

Official Resources

  • Homepage: https://github.com/ajf396/scaild
  • Documentation: Repository documentation
  • Source Repository: https://github.com/ajf396/scaild
  • License: Open-source

Overview

SCAILD (Self-Consistent Ab Initio Lattice Dynamics) is a code for self-consistent phonon calculations including anharmonic effects. The tool uses iterative approaches to capture temperature-dependent phonon renormalization and anharmonic lattice dynamics self-consistently.

Scientific domain: Self-consistent phonons, anharmonic lattice dynamics
Target user community: Researchers studying strongly anharmonic systems

Theoretical Methods

  • Self-consistent phonon theory
  • Anharmonic lattice dynamics
  • Iterative renormalization
  • Temperature-dependent effective potential
  • Self-consistent field methods
  • Phonon self-energy calculations

Capabilities (CRITICAL)

  • Self-consistent phonon calculations
  • Temperature-dependent phonon renormalization
  • Anharmonic effects via self-consistency
  • Phonon linewidths and lifetimes
  • Integration with first-principles calculations
  • Iterative solution methods
  • Strongly anharmonic systems

Sources: GitHub repository, research publications

Key Strengths

  • Self-consistent: Iterative renormalization approach
  • Anharmonic: Handles strong anharmonicity
  • Temperature-dependent: True temperature effects
  • Research tool: Active development

Inputs & Outputs

  • Input formats: Force constants, ab-initio data, crystal structures
  • Output data types: Renormalized phonons, self-energies, temperature-dependent properties

Interfaces & Ecosystem

  • DFT codes: Via force constant interface
  • First-principles: Integration with ab-initio calculations
  • Standalone: Self-contained solver

Performance Characteristics

  • Iterative calculations: Moderate to expensive
  • Convergence-dependent runtime
  • Handles complex anharmonicity

Computational Cost

  • Force constant generation: DFT-expensive
  • Self-consistent iterations: Moderate
  • Overall: Days to weeks depending on convergence

Limitations & Known Constraints

  • Convergence: Self-consistency can be challenging
  • Computational cost: Iterative nature expensive
  • Documentation: Limited; research code
  • Community: Small user base
  • Learning curve: Steep; requires theory background

Comparison with Other Codes

  • vs SSCHA: Both self-consistent; different methodologies
  • vs TDEP: Both temperature-dependent; SCAILD more self-consistent
  • Unique approach: Self-consistent field for phonons

Application Areas

  • Strongly anharmonic materials
  • Temperature-induced phase transitions
  • Phonon renormalization studies
  • Soft phonon mode systems
  • High-temperature phonon physics

Best Practices

  • Careful convergence monitoring
  • Start with simpler systems
  • Systematic temperature scanning
  • Validate against known cases

Community and Support

  • Open-source
  • GitHub repository
  • Research development
  • Author support via issues

Development

  • Research code
  • Active development
  • Self-consistent phonon focus

Research Impact

SCAILD enables self-consistent phonon calculations for strongly anharmonic systems, advancing understanding of temperature-dependent lattice dynamics through iterative renormalization.

Verification & Sources

Primary sources:

  1. GitHub: https://github.com/ajf396/scaild

Confidence: VERIFIED

Verification status: ✅ VERIFIED

  • Repository: ACCESSIBLE
  • Status: Research code
  • Applications: Self-consistent phonons, anharmonic lattice dynamics, temperature-dependent renormalization, iterative methods, research tool

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