Abstract

We consider adiabatic pumping of electrons through a quantum dot. There are two ways to operate the pump: to create a dc current Iˉ{\bar I} or to create a dc voltage Vˉ{\bar V}. We demonstrate that, for very slow pumping, Iˉ{\bar I} and Vˉ{\bar V} are not simply related via the dc conductance GG as Iˉ=VˉG\bar I = \bar V G. For the case of a chaotic quantum dot, we consider the statistical distribution of VˉGIˉ{\bar V} G - {\bar I}. Results are presented for the limiting cases of a dot with single channel and with multichannel point contacts.Comment: 6 pages, 4 figure

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