Crystal Lattice Structures
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Introduction

Simple Cubic

Body Centered Cubic

Face Centered Cubic

Primitive FCC

Simple Hexagonal

Hexagonal Closest Packing

HCP Coordination

Cubic Closest Packing

CCP Coordination

Rhombohedral

2- & 3-Layer repeats

4-layer repeats

Tetrahedral Holes

Octahedral Holes

CsCl

NaCl

Halite

Fluorite

Zinc Blende

Exercises

Introduction
  The following pages contain descriptions and illustrations of some cubic and hexagonal crystal lattices and their unit cells.

A lattice is a regular array of lattice points in three dimensions, and a crystallographic unit cell is a parallelapiped formed by connecting eight lattice points.

A cubic unit cell is characterized by six square faces and three equal non-coplanar edges: 
a = b = c.  The volume of a cubic unit cell is a.b.c or

V = a3
A hexagonal unit cell is characterized by four rectangular faces (with edges a & c and b & c) and two parallelograms with equal sides (a = b) and interior angles of 60o and 120o.  The volume of a hexagonal unit cell is a.b.c.sin(120o) or 
Most of the illustrations in the following pages are crossed-stereo pairs. To view them, cross your eyes and focus. 
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Steven F. Watkins, Department of Chemistry, Louisiana State University