Lattice Enthalpy

Rarely Tested

$$U = -\frac{A \cdot N_A \cdot z^+ \cdot z^- \cdot e^2}{4 \cdot \pi \cdot \varepsilon_0 \cdot r_0} \cdot \left(1 - \frac{1}{n}\right)$$

Concept: Calculates the theoretical lattice energy of a crystalline ionic solid based on electrostatic interactions and repulsive forces.

Notation:

  • $$U$$ = Lattice energy;
  • $$A$$ = Madelung constant;
  • $$N_A$$ = Avogadro's constant;
  • $$z^+, z^-$$ = Ionic charges of cation and anion;
  • $$e$$ = Elementary charge;
  • $$\varepsilon_0$$ = Permittivity of free space;
  • $$r_0$$ = Interionic distance;
  • $$n$$ = Born exponent.
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