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      Relationship of Interatomic Force and Bonding Energy to Properties of Materials

      As we go from two atoms to solid materials composed of a large number of atoms, the bond length, interatomic force, and bonding energy will be modified by the way the atoms arrange themselves and by their nearest atomic neighbors. Nevertheless, the representations of the interaction between two atoms in Figure 2.3 in terms of interatomic force and bonding energy provide a useful way to understand how many of the intrinsic properties of a material arise. The shape and depth of the potential energy curve, in particular, define various properties.

Type of bond Substance Bonding energy Melting temperature (°C)
kJ/mol eV per atom, ion or molecule
Ionic NaCl 640 3.3 801
MgO 1000 5.2 2800
Covalent Si 450 4.7 1410
C (diamond) 713 7.4 >3550
Metallic Hg 68 0.7 −39
Al 324 3.4 660
Fe 406 4.2 1538
W 849 8.8 3410
Van der Waals Ar 7.7 0.08 −189
Cl2 31 0.32 −101
Hydrogen NH3 35 0.36 −78
H2O 51 0.52 0
Schematic illustration of relationship between interatomic force versus displacement curve and the Young’s modulus of a solid.
Type of bond Stiffness (N/m) Young’s modulus (GPa)
Covalent 50−180 200−1000
Ionic 8−24 30−90
Metallic 15−75 60−300
Hydrogen 2−3 8−12
Van der Waals 0.5−1 2−4

      Secondary bonds are intermolecular bonds. They are physical bonds formed by attraction of molecules that are nonpolar or that have a permanent dipole moment and, thus, they do not involve chemical transfer or sharing of electrons. Secondary bonds are weak, with a low bonding energy of ~2–12 kJ/mol (Table 2.2). Common types of secondary bonds are the van der Waals bond and the hydrogen bond.

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