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We characterize quantum oscillations in the magnetic susceptibility of aquantum critical non-Fermi liquid. The computation is performed in a stronglyinteracting regime using the nonperturbative holographic correspondence. Thetemperature dependence of the amplitude of the oscillations is shown to dependon a critical exponent nu. For general nu the temperature scaling is distinctfrom the textbook Lifshitz-Kosevich formula. At the `marginal' value nu = 1/2,the Lifshitz-Kosevich formula is recovered despite strong interactions. As aby-product of our analysis we present a formalism for computing the amplitudeof quantum oscillations for general fermionic theories very efficiently.

Generalized Lifshitz-Kosevich scaling at quantum criticality from the holographic correspondence