Title: "Large deviation principle, fluctuation relations, 
and multifractality of wave functions"

Abstract:
Using the formal analogy between the statistics of work in non-equilibrium 
statistical mechanics, large deviation principle and the phenomenon of 
multifractality of random eigenfunctions in the field of Anderson 
localization we generalize the Jarzynski equality by specifying the 
low-temperature behavior of the work generating function. 
We checked the new relations experimentally by measuring the dissipated 
work in a driven single electron box and found a remarkable correspondence. 
The results represent an important universal feature of the work statistics 
in systems out of equilibrium and help to understand the nature of the 
symmetry of multifractal exponents in the theory of Anderson localization.