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Voids in Solid State - Understanding Interstitial Voids, Tetrahedral and Octahedral Voids

Last Updated on Mar 12, 2025
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When we talk about voids in the solid state, we're referring to the empty spaces between particles in a closely packed structure. This concept is critical in understanding the arrangement of atoms or molecules in a solid. There are three common ways to achieve close packing in solids: 1D, 2D, and 3D close packing.

In a 2D structure, atoms are arranged in square or hexagonal close packing, leaving empty spaces, or "voids", between them. In hexagonal packing, these voids take a triangular shape, hence the name "triangular voids".

Packing of Spheres in 2 dimension

When we look at these triangular voids in a hexagonal packing, we find that they show two orientations. One row has the triangle's apex pointing up, while the other row has it pointing down.

In 3D structures, such as CCP (Cubic Close Packing) and HCP (Hexagonal Close Packing), about 26% of the total space is not covered by spheres. These spaces are known as interstitial voids or interstices. The number of these voids depends on the number of spheres in the structure.

In a 3D structure, we typically find two types of interstitial voids:

  1. Tetrahedral voids: In a cubic close packed structure, the spheres of the second layer lie on top of the triangular voids of the first layer. Each sphere is in contact with three spheres of the first layer. By connecting the centers of these four spheres, we form a tetrahedron. The empty space left in the center of these spheres forms a tetrahedral void.
  2. Octahedral voids: Octahedral voids are located adjacent to tetrahedral voids. When the triangular voids of the first layer align with the triangular voids of the layer above or below it, a void is formed, enclosed by six spheres. This empty space, formed by combining the triangular voids of the two layers, is referred to as an octahedral void.

In a closely packed structure, the number of tetrahedral voids is twice the number of spheres (if the number of spheres is n, then the number of tetrahedral voids is 2n), and the number of octahedral voids equals the number of spheres.

Remember that learning is a never-ending journey. While we've touched on the basics of voids in solid states here, there's much more to explore in the world of solid state physics. Stay curious and keep learning!

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Frequently Asked Questions

A tetrahedral void is basically the empty space that is found in substances having tetrahedral crystal systems. Tetrahedral voids are present among four spheres that have a tetrahedral arrangement.

The six spheres describe regular octahedra, and there is a given space for an interstitial atom in its interior, bordered by six spheres. Octahedral sites occur in crystals such as FCC and BCC.

An octahedral location is a space in the middle of a cluster of six atoms forming an octahedron. The octahedral area is greater than that of the tetrahedral site. Since atoms of the same size are packed together as tightly as possible, each atom has one octahedral site.

Vacuums in solid states mean empty space in a closed packed system between the constituent particles. Such empty spaces are known as the openings, interstices or interstitial voids.

A crystal is a solid where a periodic arrangement of atoms is formed. Not all crystals are solids. For example, as liquid water starts to freeze, the transition in the process begins with tiny ice crystals rising until they merge, creating a polycrystalline structure.

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