Quantum Lifshitz Point

I study a quantum Lifshitz point in a three-dimensional itinerant antiferromagnet, in particular the scaling of the N'{e}el temperature, the correlation length, the staggered susceptibility, the specific heat coefficient and the resistivity. At low temperatures, the model is shown to have the inverse staggered susceptibility and the resistivity varying as T${}^{5\mathrm{/}4}$, and the specific heat coefficient varying as T${}^{1\mathrm{/}4}$.