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We analyze the distribution of heat generated in driven single-electrontransitions and discuss the related non-equilibrium work theorems. In theadiabatic limit, the heat distribution is shown to become Gaussian, with theheat noise that, in spite of thermal fluctuations, vanishes together with theaverage dissipated energy. We show that the transitions satisfy Jarzynskiequality for arbitrary drive and calculate the probability of the negative heatvalues. We also derive a general condition on the heat distribution thatgeneralizes the Bochkov-Kuzovlev equality and connects it to the Jarzynskiequality.

Statistics of the dissipated energy in driven single-electron transitions