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Molecular and Ionic Solids02:54

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Crystalline solids are divided into four types: molecular, ionic, metallic, and covalent network based on the type of constituent units and their interparticle interactions.
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Ions are atoms or molecules bearing an electrical charge. A cation (a positive ion) forms when a neutral atom loses one or more electrons from its valence shell, and an anion (a negative ion) forms when a neutral atom gains one or more electrons in its valence shell. Compounds composed of ions are called ionic compounds (or salts), and their constituent ions are held together by ionic bonds: electrostatic forces of attraction between oppositely charged cations and anions. 
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Ionic crystals consist of two or more different kinds of ions that usually have different sizes. The packing of these ions into a crystal structure is more complex than the packing of metal atoms that are the same size.
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Revisiting the Formulation of Charged Defect in Solids.

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Summary
This summary is machine-generated.

Accurate defect formation energies in microelectronics are achieved by refining total energy calculations. This study demonstrates that potential alignment corrections are unnecessary, and Makov-Payne corrections provide precise results for defect physics.

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Area of Science:

  • Solid State Physics
  • Materials Science
  • Computational Materials Science

Background:

  • Defect physics is crucial for understanding microelectronic material properties.
  • Accurate calculation of defect formation energies is essential for predicting material behavior.
  • Existing methods for calculating defect formation energies often require complex corrections.

Purpose of the Study:

  • To re-evaluate and simplify corrections in total energy calculations for defect physics.
  • To formulate an accurate expression for quadrupole corrections using linear response theory.
  • To demonstrate accurate formation energy calculations for various defects, including those in anisotropic materials.

Main Methods:

  • Utilizing total energy calculations with careful tracking of reference energy.
  • Applying linear response theory to derive quadrupole corrections.
  • Testing the methods on diverse defects, including the 2+ diamond vacancy.

Main Results:

  • The "potential alignment" correction in total energy calculations was shown to vanish.
  • The classic Makov-Payne correction was confirmed to yield accurate results.
  • An accurate expression for the quadrupole correction was formulated.
  • Accurate formation energies were obtained for numerous defects in small supercells.
  • The slow convergence for the 2+ diamond vacancy was attributed to size-dependent dielectric constants arising from slowly varying gap levels.

Conclusions:

  • Refined total energy calculations simplify defect physics.
  • The Makov-Payne correction and a new quadrupole correction provide accurate defect formation energies.
  • Understanding defect-induced dielectric constant variations is key for convergence in specific cases.